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I cic-i4 REPORT COLLECTION<br />

FKPFKM2UCTION<br />

LA-5687 <strong>COPY</strong> UC-32, UC-80<br />

* $?3<br />

1-<br />


Printed intheUnitedStates ofAmerica.Available from<br />

National Technical Information Sexvice<br />

U.S.Department ofCommerce<br />

5285PortRoyalRoad<br />

Springfield, Virginia22151<br />

Price: Printed Copy$7.60I’&mfiche$2.25<br />

*<br />

*.<br />

r


a<br />

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-w<br />

I. INTRODUCTION<br />

—----L:<br />

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PENDF: A LIB&Y o~ WCLEAR DATA Foi MONTE mmoz<br />

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Z=?=l=%<br />

CALCULATIONS DERIVED FROM DATA IN THE ENDF/B FORMAT<br />

‘%-; --:<br />

;~&, by<br />

~~~~e ‘“ R. ~. ~klLW~, C. R. Weisbin, R. E. Seamen, M. E.<br />

.-W:<br />

?===39s<br />

~%<br />

Battat, 1).R. Harris, P. G. Young, and M. M. Klein<br />

%~:: -<br />

I ABSTRACT<br />

-!<br />

A specialized pointwise evaluated nuclear data library in a format<br />

suited for input to continuous energy Monte Carlo codes has been developed<br />

from the ENDF/B at the Los Alamos Scientific Laboratory. Prominent features<br />

of the data for a particular nuclide are as follows: (1) A complete<br />

description of all alterations made to the original ENDF/B data is contained<br />

in the file. (2) All resonance parameters are processed into point-wise<br />

cross-section data for a specified temperature. (3) The cross-section data<br />

for all reactions are placed on a common energy mesh sufficiently dense to<br />

allow linear-linear interpolation between points to some specified tolerance.<br />

Excess data points are thinned to a specified tolerance. (4) Angular distributions<br />

of secondary neutrons are expressed as scattering angle cosine va<br />

probability tabulation in which the angle cosine points are given at equal<br />

probability intervals. (5) If the energy distribution of secondary neutrons<br />

is expressed as a tabulation of secondary energy vs probability in the original<br />

ENDF/B file, the secondary energy points are also recalculated at equal<br />

probability intervals as in (4). (6) All gamma-ray production cross sections<br />

and gamma-ray spectra are summed and expressed as a single isotropic,<br />

nonelastic reaction. The gamma-ray production cross sections are given on<br />

the same energy mesh as the other reactions.<br />

The Evaluated Nuclear Data File-B (ENDF/B)l for-<br />

mats allotinuclear data to be presented in concise,<br />

temperature-independentforms which generally cannot<br />

be applied directly to computational codes. This re-<br />

port describes the ENDF/B data processing to gener-<br />

ate a temperature-dependent“pointwise” ENDF data<br />

file (a PENOF file) that can be used by computational<br />

codes, such as the Los Alamos Scientific Laboratory<br />

(LASL) Monte Carlo codes, which require cross-section<br />

data input as a function of energy.<br />

The PENDF data resulting from the processing are<br />

output in the ENDF/B format. The data for a partic-<br />

ular evaluation of a material, designated by a MAT<br />

number, are given in several “files,’rdepicting types<br />

of data, designated by MF numbers, and are given for<br />

numerous “reactions“ or “sections,” designated by MT<br />

numbers. A very brief description of the organiza-<br />

tion of the ENDF/B data follows.<br />

A.<br />

Mp.1<br />

..<br />

The first section of this file, ~ = 451, con-<br />

tains a wealth of Binary Coded Decimal (BCD) infor-<br />

mation describing the details of the following eval-<br />

uation. A complete list of references is usually<br />

included, and an index of the data to follow is<br />

given.<br />

Other MT numbers are assigned for retrievable<br />

numerical data in MF = 1; for example, MT = 452, 455,<br />

and 456 are the sections for total, delayed, and<br />

prompt values of nu-bar, or the average number of<br />

neutrons per fission, respectively, given as func-<br />

tions of energy. These may be tabulated or listed<br />

as coefficients of a polynomial.<br />

B. MF=2<br />

l%is file contains parameters for resolved and<br />

unresolved resonances, all designated by a single MT<br />

number (MT = 151). The data for resolved resonance<br />

parameters include lists of resonance energies, spins,<br />

1


and total, neutron, capture, and fission widths, all<br />

of which may be given for several values of L and j.<br />

The unresolved resonance parameter data include av-<br />

erage widths snd spacings for many regions.<br />

If resonance parameters are not given in a par-<br />

ticular evaluation, as is often the case for the<br />

light nuclides, the minimum data required by the<br />

ENDF/B format in MF = 2 is the scattering radius A<br />

for the nuclide. This can be approximstedl by<br />

A= [1.23(AWR)1’3+ 0.8] X 10 -1<br />

(in units of 10-12cm)<br />

where AWR is the atomic weight ratio<br />

,<br />

(atomic weight<br />

of nucllde divided by weight of neutron) for the nu-<br />

clide.<br />

A special format is used for File 2 when only<br />

the scattering radius is given.<br />

c. MF=3<br />

The “ameoth” cross sections are tabulated as<br />

functions of energy for all reactions in this file.<br />

Smooth “background” cross sections are given in the<br />

resonance regions that are to be added to cross sec-<br />

tions calculated from the resonance parameters for<br />

some particular temperature. The nuclear reaction’s<br />

evaluation is designated by the MT number; for ex-<br />

ample, MT = 1 is the total cross section, MT = 2 is<br />

elastic scattering, MT = 3 is total nonelastic, MT<br />

= 4 is total inelastic, etc.<br />

D. MF=4<br />

2<br />

The data for the angular distributions of the<br />

secondary neutrons resulting from a particular reac-<br />

tion are given in this file. These may be expressed<br />

as tabulations of normalized probability va the co-<br />

sine of the scattering angle,or as the coefficients<br />

of a Legendre polynomial fitted to such a tabulated<br />

distribution. A1.ao,the data may be expressed in<br />

the laboratory or center-of-mass systems, and a<br />

transformation matrix to the other system may or may<br />

not be given. MT numbers (reactions) which appear<br />

in MF = 4 must also appear in MF = 3.<br />

E. MF=5<br />

The energy distributions (spectra) of the sec-<br />

ondary neutrons resulting from particular reactions<br />

are given in MF = 5. These can be expressed as com-<br />

binations of several “laws,” designated by LF num-<br />

bers, which can include tabulated distributions (LF<br />

= 1) as well aa a number of analytic functions, for<br />

example, a Msxwellian (LF = 9). If an analytic func-<br />

tion is used, a dependent parameter in the function,<br />

such as a nuclear temperature flmay be expressed as a<br />

function of incident neutron energy. If a combina-<br />

tion of several laws is used to expreaa the energy<br />

distribution of a particular reaction’s secondary<br />

neutrons, the combination ia achieved by designating<br />

a probability of each law holding as a function of<br />

energy. The sum of the probabiliti~s over the laws<br />

is equal to one. The MT numbers in MF = 5 represent<br />

nuclear reactions and are in one-to-one correspond-<br />

ence with those in MF = 3 and MF = 4.<br />

F. MF=6<br />

This file has been set aside for including dis-<br />

tributions of secondary neutrons that are correlated<br />

in energy and angle. When this report was written<br />

no data had been placed in this file in any of the<br />

ENDF/B evaluations. Klso, the format prescribed in<br />

Ref. 1 for this file possibly will be revised before<br />

the file is ever used.<br />

G. MF=7<br />

Thermal scattering law data [S(a,6)] are given<br />

in this file. Because these data are temperature<br />

dependent and are numerous for moderating msteriala,<br />

special ENDF/B tapes containing only thermal data<br />

are usually prepared. M F= 7 is included in these<br />

tapes with thermal data up to about 3 eV from the<br />

other files.<br />

H. MF=12-MF=15<br />

These are gamma-ray production files, which can<br />

either be expressed as a multiplicity in File 12 or<br />

as a cross section in File 13. The angular distri-<br />

butions of the produced gamma rays are given in File<br />

14, and the gamma-ray spectra are given in File 15.<br />

The MT numbers in these files are in correspondence<br />

with the MT numbers in the neutron files; that is,<br />

they correspond to the gamma-ray producing nuclear<br />

reaction. I%us, an MT = 102 in MF = 12 meana the<br />

multiplicity of photons from capture for that mater-<br />

ial and the gamma-ray production cross section for<br />

capture can be obtained by multiplying numbers in<br />

this file and section with those in MF = 3, MT<br />

= 102.<br />

I. MF=23,MF=27<br />

These are the photon interaction files, which<br />

are usually placed on a different ENDF/B tape so<br />

that the data for all elements are kept together.<br />

*<br />

.


*<br />

b’<br />

●<br />

4<br />

II. FEATURES OF THE POINTWISE EVALUATED NUCLEAR<br />

DATA FILE - PENDF<br />

The Pointwise Evalusted Nuclesr Data File<br />

(PENDF) is specifically designed as a data base for<br />

Monte Carlo codes. For rapid retrieval during Mon-<br />

te Cat-1oexecution, cross sectione should be stored<br />

on as few energy meshes as possible, for example,<br />

a common energy mesh for all reactions for a given<br />

nuclide. In addition, no interpolation more sophis-<br />

ticated than linear-linear should be used. In log-<br />

log interpolation, three logarithms and one exponen-<br />

tiation may be required to interpolate one cross<br />

section, which takes about 100 times longer than<br />

linear-linear interpolation on a CDC-6600. Finally,<br />

when calculations of cross sections from resonance<br />

parameters, phase shifts, etc., become sufficiently<br />

time consuming, it 1s more efficient to calculate<br />

point-wise cross sections beforehand and store these<br />

for later retrieval during Monte Carlo execution.<br />

Nuclear data other than neutron cross sections<br />

can also be optimized for Monte Carlo retrieval.<br />

The angular distribution data of secondary neutrons<br />

emitted in specific nuclear reactions are best ex-<br />

pressed by a list of scattering angle cosines that<br />

delimit intervals of equal probability. Similarly,<br />

a list of secondary energies delimiting equal prob-<br />

ability intervals for the energy distribution of the<br />

emitted neutrons is also desirable.<br />

In applying Mate Carlo to perform coupled neu-<br />

tron-gamma-ray transport calculations, the source<br />

terms for gamma transport are derived from the neu-<br />

tron flux and gamma-ray production cross sections.<br />

Thus, having gamma-ray production cross sections on<br />

the same mesh as the neutron cross sections is con-<br />

venient. Because this source term includes gamma-<br />

rays from all nuclear reactions, having the contri-<br />

butions from the various reactions summed is also<br />

convenient. Finally, an isotropic representation<br />

of the gamma-ray spectra binned in a “standard” neu-<br />

tron and photon group structure is desirable.<br />

To Implement all of the foregoing, the follow–<br />

ing changes are made, by file, in transforming<br />

ENDF/B data to PENDF data.<br />

A. MF=l<br />

AU original BCD information in MT = 451 is re-<br />

tained, but additional information is added, includ-<br />

ing the processed temperature of PENOF data, the<br />

Doppler broadening techntque, tolerances set for<br />

linearization and thinning, pointwise resonance de-<br />

scription,etc. The data index is corrected to prop-<br />

erly describe the PENDF data to follow.<br />

If the data for the average number of neutrons<br />

released in total (klT= 452), delayed (MT =<br />

455), and<br />

prompt (MT = 456) fission are represented by coeffi-<br />

cients of a polynomial, these are transformed into<br />

tabulated values [average number of neutrons ~ vs in-<br />

cident energy (E)]. The points in the tabulation are<br />

sufficiently dense to allow linear interpolation to<br />

within an input specified tolerance. This tolerance<br />

is recorded as part of the BCD information given in<br />

MT= 451.<br />

All other MT numbers in File 1 of the ENDF/B<br />

data are copied without alteration onto the PENDF.<br />

B. MF=2<br />

Only the special representation that gives the<br />

scattering radius A is used for File 2 in the PENDF.<br />

AKL1resonance parameters in the ~F/B are converted<br />

into pointwiae data for the specified input tempera-<br />

ture and are added to the smooth data of File 3.<br />

c.<br />

MF=3<br />

AH smooth cross-section data in PENDF are sup-<br />

plied on a common energy mesh, which may vary from<br />

material to material. Cross sections are tabulated<br />

at energies greater than or equal to the threshold<br />

for the reaction; superfluous zeros are thus sup-<br />

pressed. The common energy mesh is sufficiently<br />

dense to permtt linear-linear interpolation for cross<br />

sections as functions of energy, accurate to within<br />

some input-specified tolerance. This tolerance is<br />

recorded in MF = 1, MT = 451. A total cross section<br />

is supplied, which is the sum of all partial cross<br />

sections. The parametric representations (ENDF/B<br />

File 2) are expressed as smooth cross sections (PENDF<br />

File 3) at a given temperature. If the ENDF/B data<br />

contains unresolved resonance parameters, several<br />

tables are given. The information contained therein<br />

represents the cross section as a function of energy<br />

for particular values of the self-shielding parsme-<br />

ter U. (expressed h barns per atom). The format<br />

used for this data is not a “legal” ENDF/B format,<br />

and the energy mesh used in these tabulations in-<br />

cludes only points in the unresolved resonance re-<br />

gion.<br />

D. MF=4<br />

The angular scattering distributions are first<br />

thinned (as a function of incident energy) to the<br />

input-epecifled tolerance (recorded in MF = 1, MT =<br />

3


451) and then expressed as a tabulation of probabil-<br />

ity as a<br />

function of cosine of scattering angle ~.<br />

The values of u are chosen to delimit intervals of<br />

equal probability. The number of u values is speci-<br />

fied by the user.<br />

E. MF=5<br />

This file is copied directly from ENDF/B to<br />

.<br />

PENDF unless the energy distributions for secondary<br />

neutrons are expressed in tabular form (LF = 1,<br />

where probability is tabulated as a function of en-<br />

ergy). In this case, the secondary energy mesh is<br />

recalculated at points to delimit intervals of equal<br />

probability. As in File 4, the number of energy<br />

points for the secondary energy mesh is user speci-<br />

fied.<br />

F. MF=12<br />

All File 12 data on ENDF/B are combined with<br />

the appropriate pointwise data in File 3 and are<br />

added to File 13. There is no MF = 12 on the PENDF<br />

tape.<br />

G. NF=13<br />

All gamma-ray production cross sections are<br />

placed on the basic incident energy mesh used in<br />

File 3 and are added together to produce a single<br />

reaction. The total gamma-ray production cross sec-<br />

tion from this reaction is considered to be produced<br />

from a nonelastic cross section, and the reaction is<br />

thus assigned an MT number equal to three (MT = 3).<br />

H. MF=14<br />

The produced gamma rays are approximated to be<br />

isotropic in the PENDF. The isotropic format speci-<br />

fied in Ref. 1 is used for this file.<br />

I. MF=15<br />

An input energy bin structure for both incident<br />

neutron energies and produced gannna-rayenergies Is<br />

used for this file. Furthermore, all reactions are<br />

combined to form spectra for the single nonelastic<br />

reaction, MT = 3. Estimates of the loss of accuracy<br />

by treating the gamma-ray spectra in this manner are<br />

given in MF = 1, MT = 451.<br />

Any other information included in the ENDF/B,<br />

but not referred to above, is copied directly to<br />

the PENDF.<br />

III. PENDF PROCESSING - THE ETOPL PACKAGE<br />

The processing of the ENDF/B to produce a PENDF<br />

is achieved with a system of linked codes which,<br />

taken altogether, is called ETOPL - ~NDF/B to Point-<br />

— —<br />

4<br />

wise Library. The flow of data between the codes<br />

comprising ETOPL is shown in Fig. 1. Converting<br />

ENDF/B resonance parameters to pointwise data can be<br />

done either with the MINX2 code or the PNTETOE code.<br />

In either case, the output is kept in a permanent<br />

file for subsequent multiple use. The TOPFIL seg-<br />

ment prepares a permanent File 4 in the PENDF form<br />

after thinning the file. Because these data are not<br />

temperature dependent, they need be prepared only<br />

once for a specified tolerance. The TOPFIL code is<br />

also used in preparing File 5 data in the proper<br />

PENDF format. This area of the routine may be by-<br />

passed if the ENDF/B tape does not contain materials<br />

having MF = 5 data expressed with the LF = 1 option.<br />

Output tapes from TOPFIL, MINX, or PNTETOE are<br />

used by the ETOPL code proper, which prepares the fi-<br />

nal PENDF tape, The main routines of this code are<br />

linked together in an overlay structure aa shown in<br />

Fig. 2.<br />

The PNDFPRP overlay reads the tape output from<br />

the other codes and combines these data with the un-<br />

altered ENDF/B data. The resulting output is then<br />

operated upon by the LUST segment, which Linearizes,<br />

Unionizes, Scrutinizes, and _~ins the data.<br />

—<br />

An alter-<br />

nate thinning method is available in the KLUST rou-<br />

tine, and the SNELDIT routine transfers the Uo de-<br />

pendent data to the PENDF tape. The final segment<br />

in the code, GAMNADD, prepares the gamma-ray produc-<br />

tion data in the required PENDF format. The details<br />

of the ETOPL code links are further discussed below<br />

and in the appendixes.<br />

A. The Resolved Resonance Rezion<br />

‘&o methods are available for producing Doppler<br />

(temperature)broadened pointwise cross sections in<br />

the resolved resonance region. These are the (4,x)<br />

method and the kernel-broadeningmethod. The de-<br />

tails and a graphical comparison of the two methods<br />

are given in Appendix A. The (*,x) broadening tech-<br />

nique is done with the PNTETOE code, which is a mod-<br />

ification of the ETOE3 code. Only elastic scatter-<br />

ing (MT = 2), fission (MT = 18), and capture (MT =<br />

102) are handled by this code, and the output con-<br />

tains only pointwise cross sections for these reac-<br />

tions in the ENDF/B format. The data for a number<br />

of nuclidea are included on a single tape, however.<br />

Thus, aa ahown in Fig. 1, an ENDF/B tape must also<br />

be used as input to the ETOPL code proper to obtain<br />

the unaltered ENDF/B data when resonance data is ob-<br />

tained from a PNTETOE tape.<br />

Be<br />

k-.<br />

●<br />

● .


4<br />

4<br />

(’””’’’a’a<br />

‘“L’ “’?s-’”27””7<br />

,1.<br />

..<br />

v<br />

P ETOPL<br />

{)<br />

M F4/ t~F5<br />

TOPFIL “ DATA TAPE<br />

El/c<br />

Fig. 1. Flow of data between the codes comprising the ETOPL code system.<br />

ETOPL<br />

PNDFPRP<br />

SHELDIT<br />

I GAMMADD I<br />

Fig. 2. Main routines of ETOPL code linked<br />

together in an overlay structure.<br />

:-0<br />

.<br />

PENDF<br />

Pointwise data that have been kernel broadened<br />

are output by the IIINXcode. This output consists<br />

of a single nuclide at several temperatures. Be-<br />

cause each set contains all unaltered data as well<br />

as the temperature-broadened data, an additional<br />

ENDl?/Btape is not needed for ETOPL input. All MF =<br />

3 reactions are broadened on the MINX tape.<br />

B. Unresolved Resonance Region<br />

Because only average data is in the “pointwise”<br />

representation of the unresolved resonance region,<br />

the data must be given for several values of the aelf–<br />

shielding parameter u . The PNTETOE code uses the<br />

0<br />

J-function technique in the “point” calculation of<br />

the unresolved resonance region, which is similar to<br />

that used inMC2 (Ref. 4). No sequence overlap cor-<br />

rection is provided by this metho-d. MINX uses the<br />

subroutines of the ETOX5 code, which are similar to<br />

those in MC2 but which allow for sequence overlap.<br />

Details of the unresolved resonance region computa-<br />

tion are given in Appendix B.<br />

5<br />

1


c. Secondary Angular Distribution - NF = 4, and<br />

Secondary Energy Distribution - MF = 5<br />

6<br />

The TOPFIL code consists of two principal rou-<br />

tines, LEGTHIN and PNTLIB4, for preparing the MF =<br />

4 data in the PENDF format. All msterisla on one<br />

ENDF/B tape sre prepared in one run of the code;<br />

the LEGTHIN routine thins the number of angular dis-<br />

tributions given for a particular reaction to some<br />

input tolerance. The PNTLIB4 routine converts the<br />

thinned distribution to tabular distribution on a<br />

scattering angle cosine ?.Imesh selected to delimit<br />

intervals of equal probability. Details are in Ap-<br />

pendix C.<br />

Routines from PNTLIB4 are also used for prepar-<br />

ing data for MF = 5. This is necessary only when<br />

the distribution of the energy of the secondary neu-<br />

tron is expressed as a tabulation (LF = 1). Data<br />

in this form are trsnsformed to tabulated data in<br />

which the secondary energies are given at equal<br />

probability/unit energy cut points. The analytic<br />

forms of File 5 data are merely copied.<br />

D. Merging of Pofntwise Resonance Data and Angular<br />

Distribution Data with Unaltered ENDF/B Data -<br />

The PNDFPRP Overlay of ETOPL Proper<br />

A amsll code, PNDFPRP, takes pointwise data<br />

generated from resonance parameters and takes out-<br />

put from TOPFIL and combines these with the unalter-<br />

ed data in ENDF/B. This processing is done for a<br />

single material (MAT number) only. If output from<br />

PNTETOE is to be used, an original, unaltered tape<br />

must alao be mounted for the unaltered data input<br />

for PENDF, as the PNTETOE output contains data only<br />

for those reactions having resonance parameters (e-<br />

lastic scattering, fission, and capture). If MINX<br />

output is to be used, the additional tape need not<br />

be mounted because the MINX ouput conta’insunalter-<br />

ed data as well as the altered data. Finally, if<br />

the evaluated data for the nuclide does not include<br />

resonance parameters, only the original ENDF/B data<br />

tape need be mounted for PNDFPRP.<br />

The combined data for the single MAT is put on<br />

a temporary file that is read by the LUST segment.<br />

Provision is also made in PNDFPRP for changing ~<br />

(MAT = 452) expressed as polynomial coefficients to<br />

a tabulation. A special File 2 is added.<br />

E. Linearization, Unionization, Scrutinizing, and<br />

Thinning - the LUST and XLUST Overlays<br />

File 3 smooth cross sections for a single ma-<br />

terial are retrieved from the PNDFPRP output. Then,<br />

reaction by rasction,a minimal number of data points<br />

are added to permit linear-linear interpolation with-<br />

in a specified tolerance in place of the original in-<br />

terpolation scheme. Next, a data set is prepared<br />

such that all reactiona are on a common energy mesh.<br />

Finally, this mesh is examined for points lying with-<br />

in a second specified tolerance (scrutinized),and<br />

superfluous points are removed (thinned). Two op-<br />

tions are available for thinning, namely, a standard<br />

“three point” technique and a more sophisticated<br />

“longest tunnel” technique.6 These two methods are<br />

compared in Appendix D.<br />

F. Shielded Cross-Section Data - The SHELDIT Over-<br />

*<br />

Both the output tapea from MINX and PNTETOE may<br />

contain data for the unresolved resonance region for<br />

several values of the self-shielding parameter a .<br />

0<br />

As an option, these data can be copied from either<br />

tape, placed on the common energy mesh, and added to<br />

the PENDF tape by the routine “SHELDIT.”<br />

G. The Gamma-Ray Production Files - MF = 12, MF =<br />

13, MF = 14, and MF = 15 - The GAMMADD Overlay<br />

If the evaluation of the nuclide being processed<br />

does not include gamma-ray production data, the out-<br />

put of the LUST segment may be a permanent file. If<br />

gamma-ray production data are present, however, fur-<br />

ther processing is necessary for meeting the PENDF<br />

requirements. ‘lhisprocessing is done with the GAM-<br />

MADD overlay, which sums all reactions and places<br />

the result (MT = 3) on the energy mesh common to<br />

that of File 3. The overlay also calculate approx-<br />

imate isotropic spectra for this summed reaction on<br />

some input Incident neutron energy and secondary<br />

gamma energy meshes.<br />

Iv. INPUT SPECIFICATIONS FOR THE ETOPL CODE PROPER<br />

As a normal procedure, the codes MINX, PNTETOE,<br />

and TOPFIL are run separately for various combina-<br />

tions of input parameters (temperature, tolerance,<br />

sigma-zero, etc.). Their outputa are stored on<br />

permanent files for multiple application to the ETOPL<br />

code proper.<br />

The card input specifications for the PNTETOE<br />

code are the same as those for the ETOE code given<br />

in Ref. 3, and the input specifications for the TOP-<br />

FIL code are given in Appendix C. Input specifica-<br />

tions for the ETOPL code proper, by overlay, are<br />

shown in Table I.


4<br />

4<br />

column<br />

PNDFPRP<br />

Card 1<br />

1-6<br />

7-12<br />

13-18<br />

19-24<br />

25-30<br />

Cards 2-6<br />

Format<br />

16<br />

16<br />

16<br />

16<br />

16<br />

1-66 6A10,A6<br />

67-70 14<br />

71-72 12<br />

73-75 13<br />

A!@@<br />

MATA<br />

IRES<br />

NSEQT<br />

LNUTST<br />

NMl?5<br />

COMENT<br />

MAT<br />

MF<br />

MT<br />

Conditional Input for LNUTST = 1<br />

TABLE I<br />

INPUT SPECIFICATIONS FOR ETOPL<br />

Description<br />

Desired Mat number on PNTETOE and ENDF/B tapes or on MINX tape.<br />

Number of U. valuea used in unresolved region on pNTETOE taPe; if no<br />

unresolved parameters,set to 1; if no resonance parameters or if MINX<br />

tape is used, set to O.<br />

Sequence number only for MINX tape to locate data for desired temperature.<br />

For first data set on MINX or for PNTETOE tape, set to O.<br />

Flag for conditional input if MT = 452 given as coefficient of polynomial.<br />

Flag to denote whether MF = 5 data are to be read from tape 15; no =<br />

O, yea = 1.<br />

Five cards of descriptive Lnformstion to be input by user.<br />

This MAT number will appear on the final PENDF tape.<br />

Must be 1.<br />

Must be 451.<br />

A hand-calculated tabulation for MF = 1, MT = 452 is required if the original ENDF/B data are expressed<br />

as polynomial coefficients. The tabulation must be in the proper ENDF/B format and must<br />

include a SEND card.<br />

Cards 7-n<br />

Five cards for MF = 2 (the number resonance option) in the ENDF/B format are supplied here.<br />

Card 12<br />

1-6 16 NCD2 Number of cards in MF = 2 is always 5.<br />

7-12 16 NCD32 Obsolete.<br />

13-18 16 NcD318 Obsolete.<br />

19-24 16 NCD302 Obsolete.<br />

25-30 16 LNU Obsolete.<br />

Card 13 - END<br />

1-6<br />

LUST<br />

Card 1<br />

1-80<br />

Card 2<br />

1-12<br />

13-24<br />

Card 3<br />

1-6<br />

7-12<br />

13-18<br />

19-24<br />

16 NCDB Number of carda for each reaction (MT) in MF = 4 as taken from TOPFIL<br />

output.<br />

16A5<br />

E12.5<br />

E12.5<br />

16<br />

16<br />

16<br />

16<br />

TITLE lmy description to appear on output listing only.<br />

EPS1 Criterion for linear fit of ENDF/B data.<br />

EPS2 Criterion for thinning. Set to small value (10-5) if thinning is to<br />

be done in KLUST.<br />

NA’rtw Mat number used in I?NDFPRPfor PENDF tape.<br />

IDTAPE Tape ID, not checked.<br />

NDFB Output unit of PNDFPRP, usually 11.<br />

MODE Mode of PNDFPRP tape, alwaya 3.<br />

7<br />

.


columns Format M Description<br />

Card 4<br />

TABLE I (cent)<br />

1-6 16 K1.ST To call KLUST, aet = 1, otherwise set = O.<br />

Card 5<br />

1-6 16 LABEL Labelled tape set = 1, unlabeled tape, set = O (i.e., ENDF/B tape<br />

label, usually 1).<br />

SHELDIT<br />

Card 1<br />

1-11<br />

12-22<br />

23-33<br />

Card 2<br />

1-11<br />

12-22<br />

Card 3<br />

1-11<br />

12-22<br />

GAMMADD<br />

Card 1<br />

1-11<br />

12-22<br />

23-33<br />

34-44<br />

45-55<br />

56-66<br />

67-70<br />

Cards 2-11<br />

111<br />

111<br />

111<br />

Ill<br />

111<br />

Ell.4<br />

E1l.4<br />

111<br />

Ill<br />

111<br />

Ill<br />

111<br />

111<br />

14<br />

1-66 6Alo,A6<br />

Card 12<br />

1-4 14<br />

5-8 14<br />

Card 13<br />

1-4 14<br />

I.FSHELD<br />

NPos<br />

NPTE<br />

MATA<br />

NPISS<br />

EL<br />

EU<br />

MAT1<br />

NcDs13<br />

NCDS14<br />

NCDS15<br />

NCDICK<br />

NSICK<br />

IDTP1<br />

HOL<br />

ILIST<br />

IPRINT<br />

NCASES<br />

Card 14 to Card 14 + NCASES (Card X)<br />

IFSHELD = O, program returned, i.e., no multitables of UO desired.<br />

IFSHELD = 1, multitables wanted.<br />

Card number to position tape NPTE to proper temperature.<br />

Number of either PNTETOE (usually 1) or MINX (usually 12) tape.<br />

Mat number of desired material on NPTE.<br />

NFISS = 1, MT = 18 present on NPTE; NFISS = O, no MT = 18.<br />

Lower energy of unresolved resonance region.<br />

Upper energy of unresolved resonance region.<br />

Met number used for PENDF tape in PNDFPRP.<br />

New number of cards in MP = 13.<br />

New number of cards in NF = 14.<br />

New number of cards fn MF = 15.<br />

New number of cards in dictionary.<br />

NSICK = O, no gamma-ray production on tape. NSICK = 1, no unresolved<br />

resonance information on tape. NSICK = IRES, number of values<br />

of 00 used in unresolved resonance region.<br />

Final tape ID number.<br />

Ten cards of descriptive information are input by user.<br />

ILIST = O, output file rewound; ILIST = 1, output file not rewound.<br />

IPRINT = O, print suppressed, IPRINT = 1, print not suppressed.<br />

Number of cases of gamma-rayproductiondata on tape, i.e., MAT, MF, MT.<br />

1-4 14 MAT One card for each combination of MAT, MF, and MT that is on the tape.<br />

Data are usually for a single MAT number.<br />

5-8 14 MF<br />

9-12 14 NT<br />

Card X + 1<br />

1-4 14 ILIST Redundant, aet = O.<br />

5-8 14 IPRINT Redundant, set = O.


columns Format Symbol<br />

9-12 14 INTMPUN<br />

13-16 14 IPUNCH<br />

Card X + 2<br />

1-4 14 KI<br />

5-8 14 KO<br />

9-12 14 NMT<br />

13-16 14 LMTFTR<br />

17-20 14 1S014<br />

Card X + 3<br />

1-4 14 NE<br />

Card X + 4 - Card Y<br />

1-80 8E1O.3 SB<br />

Card Y i-1<br />

1-4 14 NIE<br />

5-8 14 MATOUT<br />

Description<br />

Not used, set = O.<br />

TABLE I (cent)<br />

Flag for tape output, set = 1.<br />

Data tape, aet = 1.<br />

Data output, set = O or 3.<br />

Number of MTs in calculation.<br />

Not used, aet = O.<br />

Anisotropic flag, set = 1.<br />

Number of gamma-ray bins.<br />

NB values of gamma-ray energies. Read in any order. Code will order<br />

and automatically set lower bound. Energies in MeV.<br />

Number of incident neutron energies.<br />

Output MAT number, not used, set = O.<br />

Card Y + 2 - Card Z, NIE cards, each card as follows:<br />

1-10 E1O.3 ENL Lower energy of incident neutron energy bin.<br />

11-20 E1O.3 ENH Upper energy of incident neutron energy bin.<br />

21-30 E1O.3 XNAVG Number of points used in averaging each bin (set = 10).<br />

31-40 E1O.3 THETA Set = O, not used for ETOPL.<br />

Card Z - Final card, one card for each MT to be processed.<br />

1-1o E1O.3 XMTFTR Not used, set = O.<br />

11-20 E1O.3 XMAT Mat number in floating point.<br />

21-30 E1O.3’ XMT MT number in floating point.<br />

KLUST<br />

Card 1 (Note: Card is read in main ETOPL overlay.)<br />

1-6 16 NBT(91) Tape number of last tape made by previous routine. For NBT(91) = O,<br />

KLUST not called.<br />

7-12 16 NBT(92) Scratch tape number.<br />

13-18 16 NBT(93) Final tape number.<br />

Card 2<br />

1-80 8A10 ITITLE Any title that will appear on output listing only.<br />

Card 3<br />

1-1o ElO.? REL Relative error of data fit.<br />

11-20 E1O.7 RELl Thin tolerance.<br />

NOTE: KLUST cannot be used in this version of ETOPL for materials for which multiple 00 tablea<br />

in the unresolved resonance region are desired, because this routine presently w~ll not<br />

handle the “illegal” format used in this representation.


v. SAMPLE PROBLEM<br />

To illustrate the various features of the PENDF<br />

format and to demonstrate the flow of data through<br />

the ETOPL code package, a special nuclide was con-<br />

structed by taking the data for ENDF/B-111 U-235 (MAT<br />

1157) and appending gamma-ray production data prepar-<br />

ed for 23’U, ENDF/B-IV. These data were placed on a<br />

PERMFILE named TIIIG on the CDC-7600 for subsequent<br />

access by the codes in the package. The specific<br />

flow of data is shown in Fig. 3. In this example,<br />

the PNTETOE code is used for preparing the pointwise<br />

resonance data for ETOPL; note in Fig. 3 that the<br />

code RIGEL7 is used to convert the ENDF/B data file<br />

(MODE3) tO a “MODE2” data file. The Input specifi-<br />

cations for RIGEL are given in Ref. 7. Also note<br />

that because no tabulated secondary energy distribu-<br />

tions are in the data, TOPFIL will prepare a tape<br />

only for MF = 4. A list of the cards used for the<br />

sempleproblem is given in Table II. Note in the in-<br />

put that LNUTST is zero as MT = 452 is given as a<br />

tabulation, and that the KLUST routine is not called<br />

because multiple aO tables are used.<br />

Listings of “before” and “after” outputs for the<br />

example are given in Appendixes E and F, respectively.<br />

Differences between the ENDF and PENDF formats can be<br />

determined by comparing these two listings, Note the<br />

additional BCD comments and updated data index in<br />

File 1 of the PENDF listing. Note the absence of res-<br />

onance parameters in File 2 of the PENDF listing and<br />

the linearly interpolated File 3 data on a common en-<br />

ergy grid. Uso note the “illegal” format expressing<br />

sigma-zero dependence in File 3, and note that all<br />

secondary energy distributions are given as tabula-<br />

10<br />

TABLE 11<br />

\<br />

Fig. 3.<br />

t<br />

PNTETOE<br />

Flow of data for sample problem.<br />

tions in File 4 with 33 points delimiting equal prob-<br />

ability areas except for the special 2-point iso-<br />

tropic representations. Finally, note the gamma-ray<br />

production files, specifically the absence of MP =<br />

12, the single MT = 3 on the common energy grid used<br />

in MF = 13, the Isotropic MF = 14, and the File 15<br />

spectra given only for MT = 3 and on incidnet neu-<br />

tron and secondary photon energy meshes that have<br />

been input to the problem.<br />

min.<br />

LIST OF INPUT FOR SAMPLE PROBLEM<br />

The running time for the sample problem was -5<br />

$JOB(NAME=T2HMH,UA=9502K31 1201ETpLSYSSCL=USTL=gM~LC=400000 *PL=7009AC=”<br />

$OPFN(FS=FSKT14*SCT=1OOOO)<br />

$OPFN(FS=FSET12*SCT=IOOOO)<br />

$CRFATE(FS=TIIIG*TYPE=SP,CL=U9REL=NEVER)<br />

$IF.<br />

$OPERM(F5=TI IIG*FSI=CCD)<br />

$cREVER (FS=TIIIG*MT=XXO09817!CL=II)<br />

~ltp~2(D,0,p=TII IG,c=FsET12)<br />

s. TIIIG IS pERMFILE CONTAINING DATA FOR MAT 57.<br />

s. THE MAT 57 DATA HAS BEEr+ pLACEf) ON TApE 12.<br />

.$CREATE (F5=ETPLSYS9TYPF=SP9CL=U9REL=NEVER)<br />

sIF.<br />

$OPERM(FS=ETPLSYS,FSI=CCO)<br />

‘5CREVER(FS=ETPLSYS,MT=XX0012649CL=U)<br />

$IJPDATE( P=ETPLSYS,ASF=Q,L=O)<br />

$PUtJ(I=COMPILE,C=S)<br />

029pR=?l)


TABLE II (cent)<br />

SLDGO(LC=155000B)<br />

!3. THE RIGEL CODE HAS BEEN COMPILED AND RUN. OUTPUT IS ON TAPE 140<br />

$1=’EWIND(COMPILE)<br />

$PEWINO(F31N)<br />

$I?EWIND(ETPLSYS)<br />

$cOPY(I=FSET14,0=FSET8)<br />

$. TApE 14 IS COPIED TO TAPE 8 FOR INPUT TO PNTEToE.<br />

$IJPDATE (P=ETPLSYS*ASF=Q9L=O)<br />

$WUN(I=COMPILEfC=S)<br />

$LDGO(LC=155000FJ)<br />

s. THE PNTETOE COnE HAS COMPILED AND RUN. OUTPUT IS ON TAPE 1.<br />

!31?EW1ND(FSET1)<br />

SRE41ND(cOMPILE)<br />

$REWIND(RIN)<br />

$REMIND(ETPLSYS)<br />

fl(JPoATE (P=ETPLsYs9AsF=Q9L=o)<br />

%PUN(I=COMPILESC=S)<br />

$LDGo(Lc=155000B)<br />

$. THE TOpFIL COfJE HAS COMPILED AND RUN. OUTPUT IS ON TAPE 14.<br />

s. TOPFIL USED TAPE 12 AS INPUT.<br />

SFEWIND(BIN)<br />

!SREWIND(COMPILE)<br />

$REwIND(ETpLSYS)<br />

$IJPL)ATE(P=ETPLSYS*ASF=Q9L=O)<br />

!5PUN(I=COMPILEsC=S)<br />

$LDGO(LC=)55000B)<br />

s. THE FTOPL CODE HAs COMPILEO AND f?UN. OUTPUT IS ON TAPE 12.<br />

s. FTOPL lJSED TAPE 12. TAPE 14, AND TAPE 1 AS INPUT.<br />

s. TAPE 1.? WAS USED IN AN EARLY ROUTINE AND WAS THUS AVAILAqLE FOR<br />

s. FINAL OUTPUT.<br />

$I?EWIND(FSET12)<br />

$<strong>COPY</strong>SF(I=FSET12)<br />

$. AS TNTERMEDIATF COCIES AN() ROUTINES RUN SUCCESSF[JLLY9 THE OIJTPIJT<br />

s. FILE IS REWOUNI). FINAL RESULTS CAN ONLY BE OBSERVED BY<br />

$. cOPYING TAPE 12 TO THE OUTPUT FILE.<br />

$WEWIND(F5ET12)<br />

$AFSREL (FS=FSET12,ADISP=TAPE,POSMT=XXO051 85)<br />

SFM .<br />

*COMPILE T~RNL<br />

$FM.<br />

*COMPILE !?IGEL<br />

SFM.<br />

2 1 12 0<br />

1 12<br />

2 14<br />

SFM.<br />

*rOMPILE<br />

‘5FM.<br />

PNTETOE<br />

TAPE FOR U-235 AT 10oo DEG.<br />

1 1 0 1<br />

U?35T<br />

LASMAT<br />

57 0 0 0 0 100 +05 1000.0<br />

o 0<br />

*COWPILE<br />

sFM.<br />

11<br />

001318<br />

TOPFIL<br />

3.0 0.05<br />

*COVPILE<br />

%FM .<br />

FTOPL<br />

57 5<br />

*G TEMPERATURE = 1000 DEG K, CROSS SECTJONS IN UNRESOLVED ** 57 1451<br />

4* REsONANCE REGION GIVEf’J FOR SIGMA-ZERO=109100~ 1000~ 1000o* ** 57 1451<br />

** B4RNS/ATON PLUS INF. DIL. MF4 THIN TOLERANCE = 3.0 PCT. ** 57 1451<br />

************************G***************************************** 57 1451<br />

****************************************************************** 57 1451<br />

11


12<br />

4 14 33 26<br />

462<br />

10<br />

10<br />

10<br />

10<br />

10<br />

10<br />

10<br />

10<br />

10<br />

10<br />

10<br />

10<br />

10<br />

10<br />

9.?2350+04 ?.33025+02<br />

9.22350+04 1.0<br />

1.0 -05 105 +07<br />

9. 8.3690 -01<br />

TABLE II (cent)<br />

1<br />

0 1<br />

0 0<br />

0<br />

MAT 57 PP08LEM<br />

.01 .00001<br />

57 11 11 3<br />

1<br />

1<br />

1 0 1<br />

57 1<br />

8.23008 +01 2.5 ●O4<br />

57 822 1 706 48 2 888<br />

**********************************************************%*********************<br />

********************************************************************************<br />

** **<br />

** SAM?LE PROBLEM FOR ETOPL REPORT. U-235 FROM EN13F/B. **<br />

** VEPSION 111 WITH GAMMA-RAY PRODUCTION XSEC ADDED. **<br />

** PRoBLEM ILLUSTRATES EXERCISING ALL LINKS AND OVERLAYS **<br />

** OF CODE SYSTEM EXcEPT MF5 OPTION IN TOPFIL AND KLUST. **<br />

** *6<br />

***********a********************************************************************<br />

*********~*********a**S*a*******Q**S*VG******G********+G***GSe****sSea******QQ*S<br />

11<br />

4<br />

57 12 4<br />

57 12 16<br />

57 12 102<br />

S7 13 3<br />

cool<br />

13401<br />

35<br />

0.0 0.01 0.03<br />

0.30 0.40 0.45<br />

1.00 1.25 1.33<br />

4.0 4.50 5.00<br />

10.00 12.00 14.00<br />

50<br />

1.0 -11 1.39 -lo 10.0<br />

1.39 -10 1.52 -08 10.0<br />

1.52 -on 4.14 -07 10.0<br />

4.14 -07 1.13 -06 10.0<br />

1.13 -06 3.o6 -06 10.0<br />

3.06 -04 8.32 -06 10.0<br />

8.32 ’06 2.26 -05 10.0<br />

?.?6 ’05 3.727 -05 loo<br />

3.727 ’05 b.14 ’05 10.0<br />

6.14 -05 1.01 -04 10.0<br />

0.045 0.06 0.10<br />

0.50 0.60 0.70<br />

1.66 2.00 2.50<br />

5.50 6.00 7.00<br />

20.00<br />

0.0<br />

0.0<br />

0.0<br />

0.0<br />

0.0<br />

0.0<br />

0.0<br />

0.0<br />

O*O<br />

0.0<br />

O*15 0.22<br />

0.80 0.90<br />

3*OO<br />

3.50<br />

8.00 9.00<br />

57 2151 7<br />

57 2151 8<br />

57 2151 9<br />

57 2151 10<br />

5720<br />

57002<br />

w


1001 ’04 1.67 -04 10.0<br />

1.67 ’04 2.75 -04 10.O<br />

2.75 -04 4.54 -04 10.0<br />

4.54 -04 7.49 -04 10.0<br />

7.49 ’04 1.234 -03 10.0<br />

1.234 ’03 1.585 -03 10.0<br />

1.585 -03 2.03 -03 10.0<br />

2.03 ’03 2.61 -03 10.0<br />

2.61 -03 3.35 -03 10.0<br />

3.35 -03 4.31 -03 10.0<br />

4.31 -03 5.53 -03 10.0<br />

5.53 -03 7.10 -03 10.0<br />

7.10 -03 9.12 -03 10.0<br />

9.12 -03 1.171 -02 10.0<br />

1.171 -0? 1.503 -02 10.0<br />

1.’503 -02 10931 -02 10.0<br />

].~31 -02 2.479 -02 loo<br />

2.479 -02 3.183 -02 loo<br />

3.183 -o? 4.087 -02 10.0<br />

4.087 -02 5.248 -02 10.o<br />

5.248 -02 6.738 -02 10.o.<br />

6.738 -02 8.652 -02 loo<br />

8.652 -02 1.11 -01 10.0<br />

1.11 -01 1.83 -01 10.0<br />

1.83 -O] 3.o2 -01 10.0<br />

3.02 -ol 4.98 -01 10.0<br />

4.98 -01 3.21 -01 10.0<br />

8.21 -01 1.353 +00 10.0<br />

1.353 +Oo 1.738 ●OO 10.0<br />

1.738 +00 2.231 +00 10.0<br />

2.231 +Oo 2.865 ●OO 10.0<br />

?.865 +Oo 3.68 +00 10.0<br />

3.68 ●OO 4.07 ●OO 1000<br />

6.07 +00 7.79 +00 10.0<br />

7.79 +0010.00 +00 10.0<br />

19.00 +0012.00 +00 10.0<br />

1?.00 +0013.50 ●on 10.0<br />

13.50 +0015.00 ●OO 10.0<br />

15.00 +0017.00 +00 10.0<br />

17.00 +0020.00 ●OO 10.0<br />

57.0 4.0<br />

57.0 19.0<br />

57.0 102.0<br />

57.0 3.0<br />

$EJ.<br />

0.0<br />

0.0<br />

0.0<br />

0.0<br />

0.0<br />

0.0<br />

0.0<br />

0.0<br />

0.0<br />

0.0<br />

0.0<br />

0.0<br />

000<br />

O*O<br />

0.0<br />

0.0<br />

0.0<br />

0.0<br />

0.0<br />

0.0<br />

0.0<br />

0.0<br />

0.0<br />

0.0<br />

0.0<br />

0.0<br />

0.0<br />

0.0<br />

0.0<br />

0.0<br />

0.0<br />

0.0<br />

0.0<br />

0.0<br />

0.0<br />

0.0<br />

0.0<br />

0.0<br />

0.0<br />

0.0<br />

TABLE II (cent)<br />

13<br />


Two methods are available for handling Doppler<br />

broadening in the ETOPL package, the standard (4,x)<br />

method and the less widely applied kernel-broadening<br />

method. The (4,x) option is provided by the PNTETOE<br />

link, which ia an extention of the ETOE code3 to in-<br />

clude the formulas for capture and fission. (The<br />

ETOE code is a preprocessor for MCL, which requires<br />

pointwise data only for elastic scattering.) Kernel-<br />

broadening ia provided by the MINX code.2 Both codes<br />

are identical for calculating cross sections for O“K,<br />

APPENDIX A<br />

TREATNENT OF THE RESOLVED RESONANCE REGION<br />

infinite dilution using the formulas defined in Appen-<br />

dixD of Ref. 1. PNTETOE is limited to a single-level<br />

Breit-Wigner treatment; however, multilevel treatments<br />

are handled by MINX. Doppler broadening in PNTETOE<br />

is handled by following these familiar formulas.<br />

()<br />

UO(E) = U. 5~ y2y(c,x), for capture, (A-1)<br />

where<br />

E. 112<br />

rf<br />

uf(E) = uo~ ~ ~(g,x), for fission, (A-2)<br />

()<br />

r<br />

rn 1/2<br />

Cn(E) = Uo-@(~,X) + uoupg ~<br />

()<br />

X(53X) + ~<br />

P’<br />

r<br />

A+l 2<br />

= 41& + y ,<br />

‘o<br />

()<br />

()<br />

AI’*<br />

112 r<br />

~=4EoKI -x ‘<br />

for elastic scattering (A-3)<br />

(A-4)<br />

(A-5)<br />

2(E-EO)<br />

X=r, (A-6)<br />

and all widths are measured at the resonance energy<br />

‘o“<br />

Interference scattering is included in Eq. (A-3).<br />

The usual Doppler-broadened line shape functions<br />

($ and X) are related to the complex probability in-<br />

tegral W through the following expressions.<br />

14<br />

(A-7)<br />

(A-8)<br />

In the MINX code, the resolved resonance region<br />

is first processed for O“K, infinite dilution. This<br />

treatment is based largely upon Ozer’s RESEND pro-<br />

gram.8 Doppler broadening is then achieved with a<br />

routine developed in cooperation with Cullen.g In<br />

the algorithm of this code, the Doppler-broadened<br />

10<br />

cross section is expressed as follows.<br />

m<br />

3(E’T) ‘% ~ oK@’E’’T)”@’) ‘E’ ‘E’ ‘<br />

(A-9)<br />

where<br />

-a(ti’-@2 --2(~E’+@2<br />

K(E,E’,T) = -& e -e )(A-1O)<br />

P<br />

and<br />

ci=l.1605 X104 ~ ,<br />

AWR =<br />

mass of target (M) ,<br />

mass of neutron (m)<br />

T = temperature “K ,<br />

3(E,T) = effective cross section for neutrons of<br />

incident energy E in media at temperature<br />

T ,<br />

u(E’) = unbroadened cross section for neutrons of<br />

relative energy E’ ce.g., cross section<br />

at OeK) ,<br />

K(E,E’,T) = kernel relating Maxwellian target motion<br />

to incoming neutron energy.<br />

If one introduces the ETOPL requirement that<br />

the cross section be a sectionally linear function<br />

of energy, then the Doppler-broadened cross section<br />

involves combinations of terms with integrala of<br />

form<br />

m<br />

1 2<br />

x<br />

Fn(X) = Zn e-z dz .<br />

(A-n)<br />

The only functions (Fn) required are those for n = O,<br />

1, 2, 3, and 4. Furthermore, they Possess desirable<br />

recursive properties,<br />

Fn(X) = ~<br />

(n-l) Fn-2(x) +~n-le-x2 , (A-12)<br />

( )<br />

The above formulas apply directly to a monatomic<br />

gas. However, for a polycrystalline material an ef-<br />

fective temperature Teff of the system can be related<br />

to the physical temperature T in terms of e, the De-<br />

bye temperature.<br />

w


for<br />

T.,, =(3(:)3T~e”x’ Coth(:) dx , (A-13)<br />

T/f’l;Teff + T<br />

For the broadening calculation, T can be employeff<br />

ed in place of the Maxwellian temperature T in Eqs.<br />

(A-9) and (A-1O), although such corrections are not<br />

11<br />

always applicable.<br />

13<br />

Harria’2 and Fr6hner have shown that one can<br />

start from a broadened cross section at finite tem-<br />

perature T’ and perform the kernel broadening to<br />

temperature T using the difference T-T’ as the tem-<br />

perature parameter characterizing the Msxwellian<br />

distribution. Such a “boot-strapping” procedure is<br />

used for obtaining cross sections at a number of<br />

different temperatures.<br />

A comparison of nmerical results obtained from<br />

the two methods was made for the ENDF/B, Version III<br />

235<br />

evaluation of U (MAT 1157) for three temperatures<br />

(300”K, 1300”K, and 100,OOO”K). The results of the<br />

comparisons is further illustrated in Fig. A-1; the<br />

kernel calculation is consistently higher”than the<br />

+,x curve for elaatic scattering but not for fis-<br />

sion and capture.<br />

In general, the MINX output is preferable to<br />

that from PNTETOE not only because MINX is able to<br />

process all ENDF formata and is maintained in a<br />

more up-to-date atatua, but also because of ita<br />

TABLE A-1<br />

ability to handle large amounta of data through the<br />

“paging” technique. 8 PNTETOE, however, is limited<br />

to about 4000 energy cross-section pairs per reac-<br />

tion. Its importance is illustrated by the processing<br />

of the ENDF/B, Version III evaluation for 238U<br />

(MAT 1158) with both codes. l!hiaevaluation con-<br />

tains 450 resolved resonances. A MINX problem was<br />

run that gave 9700 points for the capture reaction<br />

or an average of about 20 pointa per resonance. TWO<br />

PNTETOE problems were run, one with 19CMIpoints, or<br />

about 4 or 5 points per resonance, and the other at<br />

3300 points, or about 7 or 8 points per resonance.<br />

The latter problem is near the present storage lim-<br />

itations of the code. The pointwiae data from these<br />

problems were further processed by the MINX code to<br />

obtain multigroup cross sections for two different<br />

weighting functions. The results for groups 24, 25,<br />

and 26 are shown in Tables A-II and A-III, and com-<br />

parison plots for group 24 are given in Figs. A-2<br />

through A-4. The large differences in the tables<br />

and plots clearly demonstrate the need for repre-<br />

senting a resonance with a sufficient number of<br />

points.<br />

An additional advantage of the MINX code is the<br />

ability to specify an error tolerance, that is, to<br />

require that the line segment between any two points<br />

output by the code be nowhere different than some<br />

user specified tolerance from any point that would<br />

be calculated between these two points. The 9700-<br />

point capture cross section cited in the example<br />

above was the result of specifying a 3% tolerance<br />

for the calculation.<br />

COMPARISON OF ($,X) DOPPLER BROADENING WITH KERNEL BROADENING<br />

FOR THE RESOLVED RESONANCE REGION OF ’35u (MAT 1157)<br />

Elaatic Scattering Fission Capture<br />

Cross Section Cross Section Cross Section<br />

uxL- Weighted Av % Dif Max Z Dif Weighted Av % Dif MSX % Dif Weighted Av Z Dif<br />

300 5.7 23.7 3.4<br />

1,300 6.6 24.4 3.7<br />

100,000 6.6 15.2 5.8<br />

TABLE A-II<br />

238U MAT 1158, 300”K, INF DIL, l/E WEIGHTED<br />

Max % Dif<br />

62.6 2.8 17.3<br />

82.8 3.2 19.9<br />

46.8 3.9 24.6<br />

9700 Pt (b) 3300 Pt (b) 1900 Pt(b)<br />

w E Lower (eV) E Upper (eV) Capture Elas Scat Capture Elas Scat Capture Elas Scat<br />

24 22.6(? 61.40 43.579 60.227<br />

25 8.32 22.60 62.816 26.859<br />

26 3.06 8.32 130.270 15.024<br />

56.860 77.613 90.211 111.280<br />

78.349 35.035 110.190 46.239<br />

167.100 18.765 232.260 22.447<br />

15


=<br />

TABLE A-III<br />

238 U MAT 1158, 300”K, INF DIL, CONSTANT WEIGHT<br />

9700 Pt (b) 3300 Pt (b> 1900 Pt (b)<br />

I?kx? E Lower (eV) E Upper (EV) Capture Elas Scat Capture Elas Scat Capture Elas Scat<br />

24 22.6 61.4 41.156 57.638 53.339 73.969 82.582 104.44<br />

25 8.32 22.6 91.564 36.141 114.32 46.728 161.05 63.134<br />

26<br />

3.06<br />

8.32 166.218 17.173 211.52 21.994 294.24 26.786<br />

!6<br />

M<br />

12<br />

z<br />

c 10<br />

.:<br />

:s<br />

a<br />

In<br />

:6<br />

;<br />

4<br />

2<br />

0 0 1020304050607080 60<br />

(a)<br />

140<br />

120<br />

100<br />

80<br />

60<br />

40<br />

20<br />

(b)<br />

Fig. A-1. 235 U at 1000OO”K. (a) elastic scatter. (b)<br />

104~ I I I I I I I I 1<br />

1032-<br />

c 0 102 r<br />

.-<br />

Z<br />

(%<br />

: 10’ F<br />

o<br />

G<br />

16<br />

10° :<br />

I [ I I I I 1 I<br />

10[20 25 30 35 40 45 50 55 60 65 70<br />

Energy (eV)<br />

Fig. A-2. MINX VS PNTF,TOE- elastic cross section.<br />

1<br />

eo<br />

64<br />

70<br />

60<br />

SJ<br />

40<br />

30<br />

20<br />

10<br />

(c)<br />

fission. (c) capture.<br />

-2 I I I I I I I I I -1<br />

’020 25 30 35 40 45 50 55 60 65 70<br />

Energy (eV)<br />

Fig. A-3. MINX VS PNTETOE - capture cross section.<br />

.<br />

.<br />

.<br />

.


c<br />

o<br />

.-<br />

L<br />

103~<br />

102~<br />

10‘:<br />

10°s<br />

111111<br />

.--1 I I I I I I I I J<br />

1“20 25 30 35 40 45 50 55 60 65 70<br />

Energy (eV)<br />

Fig. A-4. MINX vs PNTETOE - elastic cross section.<br />

APPENDIX B<br />

TREATMENT OF THE UNRESOLVED RESONANCE REGION<br />

The ENDF formats provide three options for spec-<br />

ifying sverage parameters for the unresolved reso-<br />

nance region, namely, (1) parameters independent of<br />

energy, (2) parameters with only fission widths en-<br />

ergy dependent, and (3) parameters all energy depen-<br />

dent. All options are handled by both the PNTETOE<br />

and MINX codes. Furthermore, the treatment of the<br />

unresolved resonance region in both codes is similar<br />

except that the treatment in MINX, based on that used<br />

in the ETOX5 code does include sequence-sequence<br />

overlay.<br />

Both codes use the standard J-function technique<br />

as described in Ref. 4 for obtaining temperature and<br />

self-shielding corrections. The J-function routines<br />

in ETOX(MINX) are identical to those used in MC2;<br />

those used in PNTETOE are taken from the IDIOT code. 14<br />

A comparison of the two treatments for the ENDF/B,<br />

Version III, evaluation for 235U (MAT 1157) at 1500”K<br />

and for u o = 15 b/a is shown In Table B-I. Only<br />

small differences between the two J-function treat-<br />

ments are evident for this case. Figure B-1 illus-<br />

trates temperature and self-shielding effects in the<br />

unresolved resonance region for MAT 1157.<br />

These treatments of the unresolved resonance<br />

region, which are currently the only methods avail-<br />

able in the MINX and PNTETOE codes, yield cross sec-<br />

-2 I I I I I I I I I 1<br />

‘020 25 30 35 43 45 50 55 60 65 70<br />

Energy (eV)<br />

Fig. A-5. MINX VS PNTETOE - capture cross section.<br />

tions in the unresolved resonance regions that are<br />

not only temperature dependent but also dependent<br />

upon the self-shielding parameter u . Thus, cross<br />

0<br />

sections in the PENDF library must be given as a<br />

function of 00 in the unresolved resonance region as<br />

well as an over-all function of temperature. This<br />

required the devising of a new ENDF format because<br />

the approved ENBF formats given in Ref. 1 are not<br />

suitable for expressing this uo dependence. The new<br />

format, illustrated in Appendix F, is limited to<br />

MT =1, MT=2, MT=18, and MT=102. Cross sec-<br />

tions for the infinite dilution case are first tabu-<br />

lated on the full energy mesh. This is followed by<br />

a “TAB2” record giving the number of tables, that is,<br />

the number of values of U. for which cross sections<br />

are available in the unresolved resonance region and<br />

in the interpolation between subsequent tables. The<br />

cross sections for the various uo values are then<br />

tabulated on the energy mesh of the.unresolved reso-<br />

nance region. The value of U. is placed in the nor-<br />

mal Q-value position in each table; the Q-value for<br />

the reaction is given only in the complete table for<br />

infinite dilution, o 0 = - being understood.<br />

We emphasize that this format is not a “legal”<br />

ENDF format and that it is for loca~ application only.<br />

Although several “principles” of the ENDF format are<br />

17<br />

I


violated, such as the TAB2 record in Ml?= 1 and the concentrated in a single area of the file, allowing<br />

use of the same MT number for more than one record for rapid interpolation to a particular 00 value<br />

in the same file, the new format has the distinct appropriate for a specific problem.<br />

advantage of having the UO-dependent cross sections<br />

18<br />

E-Resonance<br />

(keV)<br />

0.082<br />

0.116<br />

0.148<br />

0.191<br />

0.245<br />

0.300<br />

0.350<br />

0.400<br />

0.450<br />

0.500<br />

0.560<br />

0.620<br />

0.750<br />

0.800<br />

0.830<br />

0.900<br />

1.000<br />

1.100<br />

1.500<br />

1.800<br />

2.000<br />

2.500<br />

3.000<br />

TABLE B-I<br />

235 U (MAT 1157) 1300°, 15B/A, COMPARISON<br />

OF PNTETOE AND MC2 IN UNRESOLVED RESONANCE REGION<br />

Capture Cross Section Fission Cross Section<br />

MC~ PNTETOE Diff MCL PNTETOE Diff<br />

-@l J2i?_- ~ 42 J!?,L- &<br />

9.48 9.36 1.3 23.12 22.85 1.2<br />

10.06 9.95 1.1 21.03 20.72 1.5<br />

11.51 11.39 1.0 21.66 21.31 1.6<br />

9.98 9.89 0.9 21.21 20.88 1.6<br />

11.00 10.88 1.1 29.83 29.35 1.6<br />

6.57 6.52 0.8 16.82 16.58 1.4<br />

5.94 5.89 0.8 15.11 14.90 1.4<br />

5.41 5.37 0.7 13.94 13.75 1.4<br />

5.89 5.84 0.8 16.52 16.29 1.4<br />

6.30 6.24 1.0 19.45 19.17 1.4<br />

6.88 6.82 0.9 20.02 19.72 1.5<br />

5.40 5.36 0.7 14.21 14.01 1.4<br />

6.29 6.25 0.6 13.87 13.68 1.4<br />

6.33 6.29 0.6 13.08 12.91 1.3<br />

5.02 5.00 0.4 10.10 9.98 1.2<br />

4.59 4.57 0.4 9.00 8.90 1.1<br />

4.64 4.62 0.4 9.12 9.03 1.0<br />

5.34 5.32 0.4 10.53 10.42 1.0<br />

3.81 3.79 0.5 9.32 9.24 0.9<br />

3.26 3.26 0.0 8.22 8.15 0.9<br />

2.83 2.82 0.4 7.40 7.35 0.7<br />

2.34 2.34 0.0 6.51 6.47 0.6<br />

2.15 2.14 0.5 5.97 5.95 0.3<br />

Differences for resonances from 3-25 keV less than 0.5%<br />

25.000 0.97 0.97 0.0 2.61 2.61<br />

h<br />

I I<br />

Unresolved Resonance Region<br />

235U<br />

Fission<br />

—T=lOOO°K, ~O =105b/a<br />

.—.T=300° K, CTO=10 bta<br />

+..-+T=300” K, IYO=I0 bja<br />

102 104<br />

Enefi3y (W)<br />

235U ~i~siOn<br />

Fig. B-1. Unresolved resonance region<br />

0.0<br />

I


.<br />

In the PENDF format the angular distributions<br />

of the secondary neutrons are expressed as tabulated<br />

functions of probability P vs the cosine of the scat-<br />

APPENOIX C<br />

TREATMENT OF SECONDARY ANGULAR DISTRIBUTIONS<br />

tering angle P. Moreover, the same number of p-valuea<br />

(usually 33) are used in each table (that is, for each<br />

-4 incident neutron energy), and these p’s are chosen to<br />

m<br />

.<br />

delimit intervals of equal probability.<br />

Angular distribution data in the original ENDF/B<br />

evaluation are often expressed in the compact form of<br />

Legendre coefficients, so that a rather fine incident<br />

energy mesh can be used without greatly increasing<br />

the total volume of data in the evaluation. This is<br />

no longer the case, however, when the Legendre data<br />

are tabulated with each table having 33 p-point paLra.<br />

It la therefore convenience for the PENDF library to<br />

thin the secondary angular distribution data to some<br />

user-specified tolerance.<br />

The above PENDF requirements are achieved by ap-<br />

plying the TOPFIL code to the original ENDF/B file 4<br />

data. This code, which will process the MF = 4 data<br />

for all materials on an ENDF/B tape in one pass, con-<br />

sists of two routines, LEGTHIN and PNTLIB4. The LEG-<br />

THIN routine thins all Legendre angular distributions<br />

on the tape to a user-specified tolerance; PNTLIB4<br />

transforms the thinned distributions to the required<br />

PENDF format described above.<br />

In the thinning procedure for LEGTHIN, a toler-<br />

ance parameter that is input by the user specifies<br />

the maximum allowable root-mean-square (rms) differ-<br />

ence permitted between distributions calculated from<br />

coefficients on the original grid and from interpo-<br />

lated coefficients.<br />

Columns<br />

Card 1<br />

1-4<br />

5-8<br />

Card 2<br />

1-4<br />

5-8<br />

9-12<br />

13-16<br />

17-20<br />

21-24<br />

Card 3<br />

1-11<br />

12-22<br />

The rme difference between any<br />

Format<br />

14<br />

14<br />

14<br />

14<br />

14<br />

14<br />

14<br />

14<br />

Ell.4<br />

E1l.4<br />

E?2!M<br />

MF4<br />

MF5<br />

ILIST<br />

IPRINT<br />

KI<br />

KO<br />

IWT<br />

IDTP7<br />

ERROR<br />

DCOS<br />

TABLE C-1<br />

INPUT SPECIFICATIONS FOR TOPFIL<br />

Description<br />

MF4 = 1, prepare MF =<br />

MF5 = 1, prepare MF =<br />

two distributions ia computed by tabulating the dis-<br />

tributions on a dense (up to 200 points) p grid and<br />

comparing the two at each value of p. The thinning<br />

routine advances through the entire coefficient file<br />

requiring that the distributions between any two en-<br />

ergies preserved in the output file can be calculated<br />

with interpolated coefficients to the specified rms<br />

accuracy. Pn addition, a negativity check ia in-<br />

cluded that flags energies at which distributions<br />

produce negative probabilities for some angles.<br />

The subroutine PNTLIB4 converts all angular dis-<br />

tributions to a histogram representation w~th the p<br />

mesh chosen to delimit intervals of equal probabili-<br />

ty. If the distribution ia isotropic, two data<br />

points are specified, namely, (-1.0, 0,5) and (1.0,<br />

0.5). For the Legendre representation a value of p<br />

(= u*) is found such that the integral of the angu-<br />

lar distribution below and above U* is approximately<br />

half the total area. Each of the two ranges of polar<br />

cosines thus defined are subdivided into 500 equal<br />

intervals. The area for each of the 1000 intervals<br />

is computed analytically and a cumulative probabili-<br />

ty table is constructed. Using this table, a search<br />

is then made to locate equally probable p values as-<br />

suming linear interpolation. For the tabulated dis-<br />

tributions the P(p) vs u data are given (with linear-<br />

linear or log-linear interpolation) as discrete val-<br />

ues of p. Equally probable u values can then be de-<br />

termined analytically in a straightforward fashion.<br />

The input specifications for TOPFIL are given<br />

in Table C-I. Note that both MT = 4 and MF = 5 are<br />

handled in this routine.<br />

4 data; MF4 = O, no Ml = 4 data.<br />

5 data; KF5 = O, no MF = 5 data.<br />

ILIST = O, no list.<br />

IPRINT = O, no print.<br />

Obsolete; set by program.<br />

Obsolete; set by program.<br />

IWT = 1, standard fractional weighting; IWT = 2, probability weighting<br />

Obsolete; aet = O.<br />

Maximum allowable RMS percentage error for thinning.<br />

Increment in cosine used in computing R34Serror.<br />

19<br />

I


The second overlay of the ETOPL code proper con-<br />

taina the linearization routine, ISLIN1; the unioni-<br />

zation routine, UNION1; and one of the two thinning<br />

routines available, namely THIN1. The other thinning<br />

6<br />

routine, KLUST, is obtained by calling an additional<br />

overlay.<br />

APPENDIX D<br />

COMPARISON OF THINNING TECHNIQUES AVAILADLE IN ETOPL<br />

The thinning procedure used in THIN1 is a “three-<br />

point” type, that is, a point between two points is<br />

examined to determine whether or not it lies within<br />

or without the input-specified tolerance and is ac-<br />

cordingly retained or rejected. This three-point<br />

thinning can be applied iteratively, but in the pres-<br />

ent version of ETOPL it is used just once. In this<br />

application the technique cannot “look ahead” or al-<br />

low a cross section to float within the tolerance.<br />

The procedure in XLUST, however, is based on the<br />

concept of the “longest tunnel” or the longest line<br />

one can draw either through the original data or<br />

within the specified tolerance of the original data.<br />

Thus, in XLUST the actual valuea of the cross sections<br />

can be modified. Figure D-1 shows a somewhat exag-<br />

gerated comparison between thinning done with THIN1<br />

and that done with XLUST. The comparison is for the<br />

elastic scattering cross section Al (ENDF/B-111,MAT<br />

1135) plotted between 0.41 and 0.48 MeV. The origi-<br />

nal evaluation has 70 data points in this interval;<br />

a 10% THIN1 thinning reduces this number to 13, and<br />

the 10% XLUST thin gives 9 points. In the figure<br />

20<br />

<strong>COPY</strong>SF I FILEs FROM<br />

LASL TEMP ENDF TAPE WITH<br />

9.2235 +04 .2.330.?s402<br />

o. 0.<br />

APPENDIX E<br />

‘“’r—————_<br />

,o~<br />

4“10000 430000 450000 470000<br />

Energy (eV)<br />

Fig.D-1. KLUST-LUST comparison. The crosses and<br />

squares are pointa remaining after thinning<br />

with KLUST and LUST, respectively.<br />

note particularly the KLUST “longest tunnel” between<br />

0.44 and 0.476 MeV. There are four THIN1 points be-<br />

tween the two KLUST points, and the cross sections<br />

for the XLUST points do not coincide with the origi-<br />

nal data at these energies. Howwer, both routines<br />

give the same cross-section values at the two rela-<br />

tively highest peaks.<br />

LASL Identification No.: LP-0459<br />

TEMP M~TS 570 589 5y~ 699 AND 105. lJUL 11-0 -t)<br />

1 1 56 57 1451<br />

1 1 11: 57 1451<br />

*-** * * * ; ** * * * * ** * o * 4$ ** * * * * * * * * * e ~ o<br />

* *<br />

*<br />

Q<br />

PHOTON<br />

STEWAPT<br />

PRODUCTION DATA AnL)ED BY<br />

AND HUNTER FROM LA-4918.<br />

LASL* nAY 1972. DATA BY o<br />

*<br />

* OATA 13ELOW 1.09 MEV GIVEN As MULTIPLICITIES IN MF = 12 FOR *<br />

*<br />

*<br />

MT<br />

IN<br />

= 4,<br />

MF =<br />

Ml’<br />

13,<br />

= lEo<br />

MT =<br />

AND MT = 10?o<br />

3 WH1cH INcLuoES<br />

AROVE<br />

ALL<br />

1,09 MEVO<br />

REA~lIONSO<br />

DATA GIVEN o<br />

NOTE PHOTON*<br />

* PRODUCTION DATA GOES UP TO 26 MEVJ WtlEREAs NEUTRON FILES ARE ~<br />

* ONLY UP T(l 15 MEV.<br />

* +$<br />

* ●<br />

* * * * * *** * * * ● * * * * ● ● * * ● * ● ******* ***<br />

* * *’ * *<br />

U.235 AI,ANC.WAPS EVAL-AUG7: ALTER,DUNFO?O [AI) 9LEONARD ~BNw)<br />

ENDF-161$ENDF-153<br />

* *<br />

OIST-JAN7Z PITTERLE*PAiK(wARD) *LUBITZ (KAPL)<br />

*<br />

U-235 CSEWG EVAL-SEP;69.LEONARD~ALTERoLUB;TL. l?E-EVA:UATlONS-<br />

LEONARD,ALTER*DUNFOROtLUBITZsPENNINGTONsPITT~NLts AND PAIK,<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

-~<br />

5<br />

4<br />

5 6<br />

7<br />

8<br />

9<br />

10<br />

11<br />

12<br />

13<br />

14<br />

15<br />

16<br />

17<br />

18<br />

19<br />

20<br />

.<br />

.<br />

●<br />

✎✎


DATA ADJuSTMENTS 8AS~D ON WORK ~Y T.A.PIT%~LE AND N~C,PAIK<br />

(PROC.CONF.NEUTRON cROSS SECTIONS AND TgcH.o KNO.VILLES 3/710)<br />

DATA MOO.FOR ENERGIEs GREATER THAN 64.5 Ev<br />

USE A VALUE OF 1.32 MEV FOR FISSION SPECTRUM Foii FAST REAcTORS<br />

* * * # ● *<br />

URANIUM-235<br />

VARIOUS INDIVIDUALS CONTRIBUTED TO lE EVALUATION OF<br />

THE CROSS SECTIONS FOR THIS MATERI!!4<br />

B.R..LEONARO (BNW)- cRoSS sEcTIoN$ HELOW ~Oo EV<br />

H.ALTER AND C.L.DUNFORD- cROsS SEIIONS ABoVE 15 KEv<br />

J.ROSMITH- REsoLVED RESONANCE DATA BELOW 82 EV.<br />

T.A.PITTERLE- uNRESOLVED RESONANCE YA’!’A BELoW 25 KEV~—<br />

~AT=li57 1: A PARTIAL ;EVALUATIO~ OF DATA ;N MAT 1102*AND lo44g<br />

THE TOTAL AND ALL PARTIAL CROSS SECTIONS FoR NEUTRON ENERGIES<br />

BELOW l.o ~V WERE PROVEOIED BY BOROLEONARD!Jfl. (UNPUBLISHED MEMO<br />

TO CSEkG(AUG.1969)0<br />

THE PARTIAL .-SEC WERE oBTA~NED BY STARTING WITH DATA GIVEN IN<br />

MAT=1044 AND MODIFYING THE SHAPE AND MA(jNITul+E OF THEsE DATA TO<br />

CONFORM TO THE 2200 M/SEC PARAMETERS (INCLUD~,yG G FACTORS) THAT<br />

WERE OBTAINED DURING THE ]969 IAEA EVALUATION GRouP (sEE- HANNfl<br />

ET ALo ATOMIC ENERGY REVIEW* VOL vII? N004t 196?).<br />

* * * * * *<br />

THE 2~00 M/SEC PARAMETERs ARE<br />

TOTAL = 694,276<br />

ELAsTIC= 15.776<br />

FISSIONS 580.200<br />

N~GAMMA= 98.3oO<br />

NU = 2.423 TOTAL (pELAY~O PLuS PROMPT)<br />

ALPHA . 0.16942<br />

ETA s 2.07196<br />

* ● 4$<br />

BELOW 1.0 ;V oATA GIV:N IN FILE $ (sMOOTH .-SEC),.<br />

BETWEEN 1.0 AND 82.0 EV DATA GIVEN AS SLBW RESULVED RESONANCE<br />

PARAMETERS PLUS A SMOOTH FjAcKGR(JUND GIVEN IN FILE 3.<br />

BETWEEN 66.5 EV AND 2500 KEV ALL DATA GIVEN j,~ fILE 2 (LRF*2t<br />

ENERGY DEPENDENT REDUCED NEUTRON WIDTHS ANO FISSION WIUTHS).<br />

ABOVE 25.o KEV ALL OATA GIvEN IN FILE 30<br />

e *<br />

BELoW 0.4 EV FIssIoN ~-SEC BASED*• N DATA 0F*q~R3LEONAR;(FROM<br />

SCISRS TAPE) AND THAT OF C.O.BOWMAN ET AL(UC~L-1460). NQGAMMA<br />

BASEO ON ALPHA*FISSION$WHERF ALPHA TAKEN FROM GRAPH IN BNL-325<br />

PAGE 92-235-33 (FOR ENERGIES BETWEEN 0~07 TO ~.4 EV).<br />

* * * *<br />

ABOVE 25 KEV PARTIAL CROSS SECTIONS EVALUAT;q (AI-AEC-M~MO-lZ916t<br />

JAN,1970) MOIJIFIEO BY PITTERLE AND HUBN~R.<br />

* * * *<br />

RESOLVED RESONANCE Parameters PLu: FILE 3 C;N~RIBUTION DESCRIBE<br />

THE CROSS SECTIONS BETWEEN I AND 82 Evc parameters ARE FROM A<br />

SIMULTANEOUS FIT TO ToTALt FISSIONS AND CAPTU!E CROSS SECTIONS.<br />

DATA FIT ARE THOSE OF DESAUSSURE (l)s MICHAUDON (2)s BLONS (3)s<br />

ANO CAO (4); PARAMETERS DERIVED By J.R. sMITH$ AEROJET (IDAHO)<br />

NUCLEAR co, AUG 1971.<br />

REFERENCES<br />

1. G.DESAUSsURE ET ALo ORNL-TM-1806 (1967)<br />

2. A.MICHAUDON, CEA_R 2552-(1964~-” -<br />

30 JoBLONS ET ALQ PROc. 20 INT CONF NUCL DATA FOR $?EACTORSO<br />

VOL I P,~b9 (1970)<br />

4, M.G.CAO ET ALo J.NUCL ENERGY VOL 22 p0211 (1968)<br />

A POTENTIAL SCATTERING CROSS SECTION OF 11.S BC wAS USED IN THE<br />

ANALYsIS<br />

FILE 39 MT=2t CONTAINS THE DIFFERENCE BETWEEN THE SCATTERING AS<br />

CALCULATED wITH THE PARAMETERS OF FILE 20 USING THE SINGLE-LEVEL<br />

FORMULAo AND A MULTILEVEL CALCULAT1ONo IN THC ML CALCULATToNQ<br />

SIMULATEn RESONANCES WERE IJSEL) ABOVE AND 13ELO~ TtIE RESONANCE<br />

REGION To cOMPENSATE FOR THE INTERFERENCE EFF:CTS OF DISTANT<br />

Resonances.<br />

*<br />

57 1451<br />

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22<br />

* 4$<br />

;NRESOLVED RESONANCE ;ARAMETERS :ERE OBTAI:E: By T*pITTERLE(wARD)<br />

DOCUMENT AND REFERENcES TO BE PUBLISHED. ENEUGY DEpENDENT AVERAGE<br />

RESONANCE PARAMETERS WERE OBTAINED AND ~RE INcLUDED IN FILE 2 AS<br />

LRU=<br />

*<br />

2U LRF<br />

*<br />

= 20<br />

*<br />

ENERGY DEPENDENCE OF ;U TAKFN FR~M KFK-120*PflfiT-l<br />

SIMPLE FISSION SPECTRUM USED<br />

T(E) FROM FORMULA BY TEPRELL<br />

T= 1.3o MEv<br />

3/2*T(E)=0.75<br />

AT THERMAL<br />

●0s65(Nu (E~*l.o)**.5<br />

* * * * *<br />

FISSION PRODIJCT YIELD DATA FROM REcOMMENDED vALUEs OF M.E.MEEK<br />

AND BoF.RIDERQ APED-5398-Ac REVIsED (OC~O196~)<br />

YIELDS<br />

*<br />

NORMALIZED<br />

*<br />

FOR A sUM = 2.0000<br />

ANGULAR DISTI?IBUTIONS*FOR ELASTI~ SCATTERI~G FROM EVA:. i3Y. (AI)<br />

MTX251P2529253 CALC. FROM ANG. DISTR ~~TA<br />

ANGo DIsTR. OF NEUTRONS FROM INELASTIC sCAT ?$SuMMEO TO BE<br />

ISOTROPIC<br />

a<br />

IN COM. SYSTEM<br />

*<br />

INFINITE D;LuTION<br />

FIssION=<br />

NvGAMMA.<br />

RES;NANCE INTE;RALs (ABO~E 0.5 Ev)<br />

*<br />

ELAsTIC=<br />

INELASTIC :EvEL CROSS*SECTIflN FR;M EVAL: B; ~ARKER (A:RE 0-82/63)<br />

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3.70890+ 4 O.00000~ O 1.69510- 3 3,70900* 4 ~~(10000* O 8,076~0- 3 57 1454<br />

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5715 18 3422<br />

5715 19 3423<br />

5715 IR 3L24<br />

5715 18 3425<br />

5715 ]8 3426<br />

5715 18 3427<br />

.<br />

.<br />

.<br />

.


5.75 ●o6 0.n025~-116 6.;<br />

6.5<br />

7.25<br />

+(I6<br />

●rt6<br />

.00142-1)6<br />

.iIn064-n6<br />

6.75<br />

7.5<br />

8.o +06 nooOl-06 8.In<br />

0. ; l:n9<br />

6b<br />

+06<br />

?<br />

:::5 +06<br />

0.1416<br />

0.6669<br />

-n6<br />

-P6<br />

O.~F<br />

0.163<br />

0.20 +06 00F1623 -06 0.?12<br />

0e245 +06 0.k088 -n6 0ePk5<br />

0.325 +06 (1.R170 -06 0.35<br />

0.40 ●o6 0.9387 -c16 0043<br />

0.485 +06 0.9954 -P6 O.SfI<br />

o.54~ ●o6 0.7320 -n6 0.575<br />

0.625<br />

0.683<br />

+06<br />

.n~<br />

0.8623<br />

o.7986<br />

-f16 0.65<br />

-06 0.7~<br />

0.80<br />

1.10<br />

●o6 n.A626<br />

+116 00?582<br />

-qfj o.qn<br />

-IIA l.?()<br />

1.35 +I)fj0.2818 -06 l.sn<br />

2.0 *f16 0ef1934 -06 2.?5<br />

2.75 +116 o.n450 -06 3.n<br />

3.5 tn6 00n]97 -n6 3.75<br />

4.25 +n6 o.no934-n6 4,5<br />

5.0 ●O6 0.P0421-n6 5.?5<br />

5*75 +n6 oebc258-nh 60iI<br />

6.5 +06 ,01)142-06 6.75<br />

7.25 ●o6 .fIo064-n6 7.5<br />

8.o ●o6 .noOO1-n6 8eln<br />

9.2235 +n4 2.330i?5.n?<br />

00<br />

1.(-J<br />

0.0<br />

0.3<br />

Oe6<br />

0.9<br />

1.5<br />

2.25<br />

3.()<br />

3.75<br />

4.5<br />

5*5<br />

7.0<br />

0.0<br />

0.3<br />

0.6<br />

(Je9<br />

1.5<br />

2.25<br />

3.0<br />

3.75<br />

4.5<br />

5.s<br />

7.0<br />

0.0<br />

0.3<br />

0.6<br />

().9<br />

1.5<br />

?.25<br />

?.n<br />

3.-5<br />

31<br />

+(I6 0Q106<br />

?<br />

-n6 0.1<br />

+n6 0.343 -n6 0.4<br />

606. 0.2t19 -n6 0.7<br />

●O6<br />

+06<br />

0.270<br />

0.374<br />

-06<br />

-06<br />

l.;<br />

1.7=<br />

+06 0.234 -fl(l2.F<br />

+nA 11.125 -nfi 3.?5<br />

+06<br />

●nb<br />

0.P669 -M<br />

tJ.t13t.)8 -OA<br />

4otj<br />

4.75<br />

●nb 0.~393 -06 6.6<br />

+06 O.n<br />

1.3 ●n4<br />

31 ?<br />

+ofI n.ln6 -flfi O.i<br />

●n6 0.343 -06 0.4<br />

+n6 9.?09 -n6 0.7<br />

●n6 0.z70 -06 1.6<br />

.n6 0.374 -Qlj 1*76<br />

+06 0.?34 -nf5 2.=<br />

+n6 0.125 -n6 3.75<br />

●06 0.n669 -06 4.;<br />

+n6<br />

●n6<br />

o.r1308<br />

oo6393<br />

-06<br />

-n6<br />

4.~~<br />

6.;<br />

+nfj 0.0<br />

1.n9 406<br />

3?<br />

7<br />

●O6 0.5944 -fl~ 0.1<br />

+n6<br />

+n6<br />

0.305<br />

0.186<br />

-n6<br />

-n&<br />

0.4<br />

oe7<br />

+nf+ 0.240 -r’16 1.6<br />

+n6 0.331 -n~ l.?=<br />

●n6 13.208 -nh 2.<<br />

+n6 0.144 -n6 3.?~<br />

+f16 o.nf192 -n~ 4.fi<br />

606 0.00217-(16 6*z5<br />

+;6 .0011 -06 ?*O<br />

+66 .00042-06 !.75<br />

+;6 0.0<br />

+56 0.2365 -06 .o1O<br />

•~~ o.7094 -@6 60178<br />

●;6 ].1044 -(I6 ~,Z25<br />

+;6 0e4106 -06 -030<br />

+Gb 1.n294 -116 00365<br />

+66 o.841o -06 ~.45<br />

●qts oe9!j8~ -06 .-525<br />

●ii6 0m8750 -n6 0ebo5<br />

+66 0.7278 -(I6 o*67<br />

+Gfi 0m7179 -n6 00fb<br />

.j~ 0.5097 -qfY 1800<br />

+66 0.3412 -n6 1.25<br />

+~6 0..2011 -06 1.75<br />

+;6 o.0736 -06 ‘*5<br />

+;.6 n.0343 -06 ~od5<br />

+?6 0.0156 -f)6 f.O<br />

+;6 oO00657-06 !!075<br />

+66 fi.oo3b5-n6 5.5<br />

●FA 0.00217-06 $:25<br />

+n~ .0011 -(1~ !.O<br />

● R6 .00042-06 !;75<br />

+;6 (),0<br />

●;6 1.0<br />

+;6 0.5fi9 -n6 :*2<br />

+~fi oe271 -06 0.5<br />

●ii6 0..?13 -(76 o,~<br />

+;6 00345 -n6 i.25<br />

●S6 ().311J -06 2Qo<br />

+Ii.s 0.195 -n6 2.75<br />

AG~ o@0945 -nb 2.5<br />

+~6 o.0488 -c16 Z*25<br />

466 0.o?44 -n~ ~.O<br />

1<br />

+66 0.0]17 -96 ~05<br />

●66 0,488 -06 ●2<br />

+;6 o.241 -06 6.5<br />

●F.* (J.\Qa -06


70<br />

4.5 +06 0.i1540 -06 4.75 ●o6 0.0471 -06 ~vO +06 0.0420 -06 57151~2 3499<br />

5.5 +06 0.672~ -06 6.6 +ij6 0.0223 -06 905 ●o6 0.0135 ’06 5715102 3500<br />

7.() +06 0.0045 -06 7.5 +06 0.0 571510? 3501<br />

5715 0 3502<br />

57 0 0 3503<br />

0 0 0 350h<br />

<strong>COPY</strong>SI= 1 FILES FROM FSFT21<br />

APPENDIX F<br />

LASL TEMP ENDF TAPE WITH TEVP MATS 579 58* 5~0 699 ANII 105. lJUL<br />

9,22350E+042.33025E+02 6 1 48<br />

()* 09 1 1 13: -0<br />

*******@**************o***********************o*****e***o****o**6*<br />

*#******************************a@********************a***********<br />

** **<br />

** SAMPLE pROBLEM FoR FToPL REPoRT. U-Z3> FRoM ENDF/R, **<br />

** VERSION III WITH GAMMA-PAY PRODUCTION ASkC ADDED. **<br />

** PRo13LEM ILLUSTRATES EXERCISING ALL LINnS ANI) OVERLAYS **<br />

** OF CODE SYSTEM EXCEPT MF5 OPTION IN TOpFIL ANO KLUs7. **<br />

** **<br />

****o**********##************************************************~<br />

********************e*********************************************<br />

** TEMPERATURE = l~oo DFG K, CROSS SECTIONs IN UNRESOLVED **<br />

** RESoNANCE REGTON GIV~NI FOR SIGMA-ZERO=Aa 010081000 ,IOOI?O, **<br />

** BARNS/ATON PLUS INF. oIL. MFG THIN TOLERANCE = 3.0 PCT, O*<br />

*******ae**e***********e*************************************e****<br />

***************e********e**e***e****e**********w******a******~***a<br />

4? * * * * ** * ● ** * * * 4$ 0 * * ** * * * * * * * * * o * * *<br />

* *<br />

* PHOTON PRODUCTION DATA ADDED BY LASL* MAY 1972. DATA RY *<br />

* STEWART AND HUNTER FROM LA-4918. *<br />

* DATA RELOW 1.09 MEV GIVEN AS MULTIPLICITIES IN MF . 12 FOR *<br />

* MT = 49 MT = 180 AND MT = 102. ABOVE 1.09 MLV, DATA GIVEN *<br />

*<br />

e<br />

IN MF = 13.<br />

PRODUCTION<br />

MT = 3 WHICH<br />

DATA GOES IIP<br />

INCLUDES ALL REA~~ItiNS.<br />

TO 26 MEVO WHEREAS NEUTRON<br />

NOTE PHOTON*<br />

FILES ARE *<br />

* ONLY UP 10 15 MEV. *<br />

* *<br />

e *<br />

@******& ******** *&****** *****@** *<br />

* o<br />

o<br />

u-235<br />

AI?ANC~WAR~ EVAL-AUG7! ALTER,DuN;oND (AI) oLE~NARD (BNwI<br />

ENDF-161,ENDF-153 OIST-JAN72 PITTERLE*PAj,K (.WARD) sLUBITZ(KAPL)<br />

a<br />

;-235 CSEw~ EvAL-SEP;69,LEONARD;ALTERoLU13;TL. RE-EVAcUATIONS-<br />

LEONARDQALTER?DUNFORDQLURIT7SPENNINGTON*PITTERLE* AND pAIK.<br />

o * * * * *<br />

DATA ADJUSTMENTS 13ASE0 ON WORK BY T.AcPITTE~LE AND N.C.PAIK<br />

(PROC.CONF.NFUTRON CROSS SEcTIoNS AND TECH.~ KNO.VILLE* 3/71.)<br />

DATA MOD.FOR ENERGIES GREATER THAN 64.5 EV<br />

USE A VALUE OF 1.32 MEV FOR FISSIoN SPECTRUM FoR FAST REACTORS<br />

● ● * * o *<br />

URANIUM-?35<br />

VARIOuS INDIvIDllALS CONTRIBUTED TO TE Evaluation OF<br />

THE CROSS SECTIONS FOR THIS MATERIAL<br />

B.R..LEONARO (PNW)- CROSS SECTIONS BELOW 1.0 EV<br />

H.ALTER AND C.L.DUNFORD- CROSS SETIONS ABOVE 15 KEV<br />

J.P.SMITH- RESOLVED RESONANCE DATA BELOW 82 EV.<br />

T.A.PITTERLE- UNRESOLVED RESONANCE DATA BELOW 25 KEV.<br />

o * ● o * *<br />

MATx1157 IS A PARTIAL REVALUATION OF OATA IN MAT 1102 ANo 1044.<br />

THE TOTAL AND ALL PARTIAL CROSS SECTIONS FOR NEUTRON ENERGIEs<br />

BELOW 1.o EV WERE PROVEDIED BY fl.R.LEONARD,JN, {UNPUBLISHED MEMO<br />

To CSEWG(AUGe1969)C<br />

THE PARTIAL .-SEC WERE oBTAINEI) BY STARTING WITH DATA GIVEN IN<br />

MAT=I044 AND MODIFYING THE sHAPE AND MAGNITuDE OF THEsE DATA TO<br />

CONFORM TO THE 2200 M/sEc parameters (INCLUDING G FACTORS) THAT<br />

8<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 ]451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1651<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 l&51<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

1<br />

z<br />

3<br />

4<br />

5<br />

6<br />

7<br />

8<br />

1;<br />

11<br />

12<br />

13<br />

14<br />

15<br />

16<br />

17<br />

18<br />

;2<br />

21<br />

22<br />

23<br />

24<br />

2S<br />

26<br />

27<br />

28<br />

29<br />

30<br />

31<br />

32<br />

33<br />

34<br />

35<br />

36<br />

37<br />

38<br />

39<br />

40<br />

41<br />

42<br />

43<br />

44<br />

45<br />

46<br />

:;<br />

49<br />

50<br />

51<br />

52<br />

53<br />

54<br />

55<br />

56<br />

57<br />

.<br />

*


WERE OHTAINEII DURING THE 19A9 IAEA EVALUATION GNOUP (sEE- HANNA<br />

ET ALQ ATOMIc ENERGY REVIFW. VOL vII. N004. 1969}.<br />

e & * * a o<br />

THE E’200 M/SFC PARAMETERs ARE<br />

TOTAL = 69&e77~<br />

ELA%TIC. 15.776<br />

F1ssloN= 580,200<br />

N9GAMMAx 98.30tl<br />

NU = 2,423 ToTAL (OELAY~D PLUs pROMPT)<br />

ALPHA . 0.16942<br />

ETA = 2Cn7196<br />

lELOW 1.0 L DATA GIV;N IN FILE : (SMOOTH<br />

*<br />

,->~cl.<br />

*<br />

BETWEEN I.O AND 8Z.O EV DATA GIVEN AS SLBW ~EsoLvED REsoNANcE<br />

PARAMETERS PL(IS A SMOOTH RACKGROUND GIVEN IN FILE 3.<br />

BETWEEN 64.5 EV ANo ~500 KEV ALL OATA GIVEN {ON FILE 2 (LRF=2c<br />

~g:;;Y oFPENDENT REDUCED NEI!TRON wIDTHS AND FISSION WIUTHS)O<br />

25.o KEV ALL oATA GIVEN IN FILE 30<br />

;ELOW 0.~ ;v FISSION &c RASED*ON DATA oF’’U.R.LEONAR; (FROM<br />

SCISRS TAPE) ANO THAT OF CoiT.BOWMAN ET AL(ucqL-14601. NoGAMMA<br />

BASED ON ALPHA*FISSION,WHFRF ALPHA TAKEN FROM ERAPH IN BNL-325<br />

PAGE a2-235-33 (FOR ENERGIES RETWEEN 0.07 TO o.4 EV).<br />

* +$ *<br />

ABOVF 25 KEV PARTIAL 2ROSS SECTI~NS EVALUATgq (AI-AEC-M~MO-12916*<br />

JhN,197fl) MODIFIED HY PITTERLE AND HUBNEI?.<br />

R;SOLVED RE;oNANCE PARAMETERS PLUj FILE 3 C;NARIIWTION’’OESCRII3E<br />

THE CROSS SECTIONS RETwEEN ] AND 82 Evs Parameters ARE FROM A<br />

SIMULTANEOUS FIT TO TOTAL, FISSION, AND CAPTU~E @oSS SECTIONS.<br />

I)ATA FIT ARE THOSE OF DESAI.ISSURE (l). MICHAUDON 12)s BLONS (3)s<br />

AND CA() (4). PARAMETERS DERIvEO gy JOR. SMITHO A~RoJET (IDAHO)<br />

NUCLEAR cO. A(1G ]9710<br />

REFERENCES<br />

1. G.PESAUSSURE ET AL. ORNL-TM-1804 (1967)<br />

2, AOM[CHAUl)ONo cEA-P ?55? (1964)<br />

3. J.RLONS ET AL, PROC. 2D INT CONF NUCL DATA FOR REACTORS*<br />

VOL I P.46Q (1970)<br />

40 M.G.CAO ET ALO J.NIICL FNEPGy VOL 22 p.211 (1968)<br />

A POTENTIAL SCATTERING cRnss sEcTIoN OF 11,5 B. WAs usEo IN THE<br />

ANALYsIs<br />

FILE ~, MT=2s cONTAINS THE DIFFERENCE f3ETWFEN THE scattering AS<br />

CALCULATED WITH THE PA!?AMFTERS OF FILE 2, lJSI~G THE SINGLE-LEvEL<br />

FoRMU1.A, ANO A MULTILEVEL CALCULAT1oW. lN THE MC CALCULATION9<br />

SIMULATEO RESONANCES WERE llSED ABOVE AND BELOW THE RESONANCE<br />

REGION To COMPENSATE FOR THE INTERFERENCE EFFECTS nF DISTANT<br />

REsONANCES.<br />

~NRESf)LVED*RESONANCE ~ARAMETERS ;ERE OBTAI;Ey BY T.PI;TERLE(~ARO)<br />

DOCUMENT ANO REFERENcES TO F!E PuBLISHED. ENERGY DEPENDENT AVERAG~<br />

RESONANCE PAPAMETERS tiERF OBTAINEL) AND ;RE IN~LUOEi) IN FILE 2 AS-<br />

LRU= 2? LRF = 2,<br />

e * @ o<br />

*<br />

ENERGY DEPENDENCE OF NU TAK5N FROM KFK-120*PART-l<br />

SIMPLE FISSION SPECTRUM USEII T. 1.30 MEV AT THERMAL<br />

T(E) FRoM FORMULA BY TEPRELL 3/2@T(E)=Oo75 ●0.65 (NU(E)+I.0)**.5<br />

@ *<br />

FISSIoN PRODIJCT YIELD*DATA FROM<br />

e *<br />

RECoMMENDED vALuES 0; M.E.MEEK<br />

AND B.F.RIDER, APED-5398-A. REVISED (OCT.IQ6B)<br />

YIELDS NORMALIZE FOR A sUM = ?ooooo<br />

* * * * * *<br />

ANGULAR.DISTRIBUTIONS FOR ELASTIC SCATTERING FROM EVAL. BY (AI)<br />

MT=251.252,253 CALCO FROM PNG. DISTR DATA<br />

ANG. OISTR. nF NEUTRONS FPOM INELAsTIC SCAT flSsUMMED To BE<br />

ISOTROPTC IN c.M. SYSTEM<br />

*<br />

* 4$ * *<br />

INFINITE<br />

OILIITION RESONANCE INTE;RALS (ABoVE 0.5 Ev)<br />

FIssION=<br />

NvoAMMA=<br />

ELAsTIC=<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

57 1451<br />

58<br />

S9<br />

60<br />

61<br />

62<br />

63<br />

64<br />

65<br />

66<br />

67<br />

68<br />

69<br />

70<br />

71<br />

72<br />

73<br />

74<br />

75<br />

76<br />

77<br />

78<br />

79<br />

80<br />

81<br />

82<br />

83<br />

84<br />

85<br />

86<br />

87<br />

88<br />

89<br />

90<br />

91<br />

92<br />

93<br />

94<br />

95<br />

96<br />

97<br />

98<br />

1::<br />

101<br />

102<br />

103<br />

lo4<br />

105<br />

106<br />

107<br />

108<br />

y:<br />

111<br />

112<br />

113<br />

114<br />

115<br />

116<br />

117<br />

118<br />

11?<br />

12.’<br />

121<br />

122<br />

123<br />

124<br />

125<br />

126<br />

127<br />

-,<br />

{l.


72<br />

* * 57 1451 128<br />

INELASTIC LEVEL CROSS*SECTION FPk EVALC B; PARKEB (A;RE 0-82/63) 57 1451 129<br />

@ e<br />

---e<br />

----<br />

*<br />

----<br />

*<br />

---o<br />

.-..<br />

57<br />

57<br />

1451<br />

1451<br />

130<br />

131<br />

* * * * * * *<br />

57<br />

57<br />

1451<br />

1451<br />

13?<br />

133<br />

ouTpUT FRnM Tnr----LUST SFGMFNT nF ETnpl. lN ENDF FnRMAT 57 14:1 134<br />

PREPAR?Ei) FOR ENOF/R MA~ERiAl_ “ Si -Fiofi A M~uE -3 TAPE. 57 14;1 135<br />

*<br />

CRITERIA<br />

CRITERIA<br />

*<br />

FOR<br />

FOR<br />

LINEAR<br />

THINNING<br />

*<br />

FIT<br />

=<br />

OF ENDF/B DATA<br />

.1000~E-O&<br />

4$<br />

*<br />

= .1OOOOE-OI<br />

*<br />

*<br />

57<br />

57<br />

57<br />

1451<br />

1451<br />

1451<br />

136<br />

137<br />

138<br />

57 1451 139<br />

-o<br />

-o<br />

-o<br />

-o<br />

-0<br />

-o<br />

-0<br />

-o<br />

-0<br />

-o<br />

-o<br />

-o<br />

-0<br />

-0<br />

i<br />

1<br />

1<br />

1<br />

2<br />

3<br />

3<br />

451<br />

452<br />

453<br />

454<br />

151<br />

1<br />

2<br />

187<br />

5<br />

11<br />

37(J<br />

4<br />

822<br />

822<br />

-o<br />

-o<br />

-o<br />

-o<br />

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-0<br />

-0<br />

57<br />

57<br />

57<br />

57<br />

57<br />

57<br />

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57 3 18 3]bo<br />

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57 3 18 3162<br />

57 3 18 3163<br />

57 3 18 3164<br />

57 3 18 3165<br />

57 3 18 3166<br />

57 3 18 3167<br />

57 3 18 31b8<br />

57 3 18 3169<br />

57 3 18 3170<br />

57 3 18 3171<br />

57 3 18 3172<br />

57 3 18 3173<br />

57 3 la 3174<br />

57 3 18 3175<br />

57 3 18 3176<br />

57 3 18 3177<br />

57 3 18 3178<br />

57 3 18 3179<br />

57 3 18 3180<br />

57 3 18 3181<br />

S7 3 18 31B2<br />

57 3 18 3183<br />

57 3 18 3184<br />

57 3 18 3185<br />

57 3 18 3186<br />

57 3 18 3187<br />

57 3 18 3188<br />

57 3 18 3189<br />

57 3 18 3;90<br />

57 3 18 3191<br />

57 3 113 31Y2<br />

57 3 18 3193<br />

57 3 18 3194<br />

57 3 18 3195<br />

57 3 18 3196<br />

57 3 18 3197<br />

57 3 18 3198<br />

57 3 18 3199<br />

57 3 18 32!00<br />

57 3 18 3201<br />

57 3 113 32o2<br />

57 3 ]8 3203<br />

57 3 18 3204<br />

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57 3 18 32o7<br />

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57 3 18 3213<br />

57 3 18 3214<br />

57 3 18 3215<br />

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57 3 18 32i7<br />

57 3 18 3218<br />

57 3 18 3219<br />

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3221<br />

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3223<br />

3224<br />

3225<br />

3226<br />

3227<br />

3228<br />

3229<br />

115


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57 3 18 323o<br />

57 3 18 3231<br />

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57 3 18 3234<br />

57 3 18 3235<br />

57 3 18 3236<br />

57 3 18 3237<br />

57 3 18 3238<br />

57 3 18 3239<br />

57 3 18 3240<br />

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57 3 ~8 3243<br />

57 3 18 3244<br />

57 3 ~8 3245<br />

57 3 ~13 3246<br />

57 3 18 3247<br />

57 3 18 3248<br />

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133


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6.81680* 1 1.42025* 0 60R19?6* 1 1.517”!1* n 6.83292* 1 2.15718+ o 57 3102 4784<br />

137


138<br />

6.83743+ 1 2.35895+ o 6.R40qo+ 1 2.50049+ o b.84600+ 1 2.608486 0 57 3~02 4785<br />

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6.f35300+ I 2.81222. 0 6.R5611* 1 2.84441+ o 608b957+ 1 2.86141* O 57 3102 4787<br />

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6089]04+ 1 3.4993I+ o 6of194?5. 1 3.75294+ o 6.90450+ ] 4,75476* O 57 3102 47&9<br />

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6m92930+ 1 6.h8844+ o 6.93242+ j 6.69214. n 6:93591+ 1 6.618~7~ o 57 3102 4791<br />

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be96]90+ 1 4.97877+ n 6.96425+ I 4.84641. n b.9t744+ 1 5,?93?6+ O 57 31n2 4793<br />

6098000+ 1 5.71915+ o 6.984A3+ 1 6.4f)863. () 6;99]R7+ 1 80~2102. (J 57 3102 4794<br />

7000000+ 1 lez7675+ 1 7of)n517+ 1 1054042+ 1 /,01541+ 1 2.28302+ 1 5? 3~o~ 4795<br />

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7004355+ 1 3.76128. 1 70~4706+ 1 3.76278+ 1 7.05163+ 1 3.69?95+ 1 57 310Z 4798<br />

7.05440. 1 3060049+ 1 7e~5768* I 3e48792+ I 7*ub374+ 1 3.18333* 1 57 3102 4799<br />

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7.07500. 1 2.49194. I 7.678164 1 2.301o5+ I 7.013168* I 2.n8936* 1 57 3102 48ol<br />

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7.12547. 1 6002576+ o 7.f?7no+ ~ 5.98007+ o !.1357Y+ 1 502E804+ o 57 3102 4804<br />

7.14967+ 1 5.18675+ o 7.15428. 1 5Q23706+ o !.lb6n@+ ], 50~5714* o 57 3102 4805<br />

7.15782+ 1 5.27844+ o 7ei61no+ I 5.31484+ o 7.16418+ 1 50352~7* o 57 310? 48o6<br />

7.16772+ 1 5e40029. o 7.17233+ 1 5e50896+ (-I 7.18J40+ 1 ~o?2247+ o 57 3102 48o7<br />

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7e20680+ 1 1.34915+ 1 7e?lo40+ I le5~038+ 1 f,2136b+ 1 1.~78t13+ 1 57 3102 4810<br />

7.21770. 1 1.87177. 1 70Z?761* 1 ZC33797+ I !.232?0+ 1 2.47734* 1 57 3102 4811<br />

7.23224+ 1 .2.47837+ 1 7m?3591+ 1 205~153. 1 /gd3900. ] 26~2480+ 1 57 3102 4812<br />

7.242I9+ 1 2e493bn+ 1 i’.?4576. j’ 2e41907. 1 fe2b030+ 1 2.26847+ ] 57 3102 4813<br />

7.25039+ 1 ?.26525+ I 7.?6375+ 1 1.56072+ 1 7,26850+ 1 1.30211+ 1 57 3102 4814<br />

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7.28356+ 1 6.48417. 0 7.FR748+ 1 5m8740tI* fl /.290?0+ 1 5.58163* O 57 3102 4R16<br />

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7.298446 1 4.f12245+ (j 7.3n354* 1 3.36802~ o !.30840+ 1 3.0n9~4+ O 57 3102 4818<br />

7.31891+ 1 2.27000+ o 7.3p6=io* I 2.03411+ n !033035+ 1 1.86996+ O 57 3102 4819<br />

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7045710+ 1 4.34046+ 1 7.45764+ 1 4.33641+ 1 ?~4bl?6+ 1 4.23534* 1 57 3102 4825<br />

7.46596+ 1 3.99902+ 1 7.47890. i’ 2e96140+ 1 7.4~012* 1 2.863o4* 1 57 3102 4826<br />

7.48250+ 1 2.~5907+ 1 7.4R5634 j 2.39681+ I 7.4U6?O+ 1 2.35506+ 1 57 3102 4827<br />

7.48980. 1 20p8898+ 1 7049117+ I 1.98772* 1 /,49340+ 1 1.88106+ 1 57 3102 4828<br />

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7.72?98+ 1 9eP0653+ o 7.7374]+ 1 1.32782. I !.7+221+ 1 1.4?692+ 1 57 3102 4844<br />

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7.76190+ 1 1.51661* 1 7,77542* 1 1.43682* 1 ~07U039* 1 1.42849* 1 57 3102 4847<br />

7.78s37+ I 1.43969+ 1 7.799.97. j 1,53422+ 1 7.80468+ 1 1055317* 1 57 3102 4848<br />

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7.89578+ I 2.fi0937+ o 7e9~880+ 1 z,3629?+ o /s91558+ 1 2.65973+ o 57 3102 4854<br />

.<br />

.


7.927oO+ 1 4.16433+ o 7.9?972+ 1 4.50749+ o f~y4061. 1 6.54496* o 57 3102 4855<br />

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3000000+ 4 8017000- 1 3C110nO+ 4 8.12950- I ~013000* 4 8.12230- 1 57 3102 4895<br />

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5092000. 4 6.5768(I- 1 509f3000. 4 6.53410- 1 b;OOOOO+ 4 6.52000- 1 57 3102 4916<br />

6003000+ 4 6049560- 1 601?oi)o+ 4 6.42300- 1 b;l~ooo+ 4 6.39900- 1 57 3102 4917<br />

6.20000+ 4 6.3594o- 1 6.?5000+ 4 6.32000- 1 6.2~000+ 4 6.30860- 1 57 3102 4918<br />

6.32000. 4 6.3oO1O- 1 6e47000+ 4 6.27210- 1 9047000+ 4 6075830W 1 57 3102 4919<br />

6.50000+ 4 6.z5000- 1 6.F1OOO* 4 6.24800- 1 s~61000* 4 6.227B0- 1 57 3102 4920<br />

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139


140<br />

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1.40000+ 5 3.Q7170- 1 1.50000* 5 3.78000- I 1060000+ 5 3.61000- 1 57 3102 4940<br />

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2007000+ 5 2.85980- ) 2.15000+ 5 2.77150- 1 d,&Oo(lo+ 5 2071790- 1 57 3102 4942<br />

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9.ooooE+05 4.3243E-n7 1.~~oi3E*~6 3.z797E-07 L.~500E+06 Z.5556E-07<br />

1.3300E.06 2.A456E-n7 106600E+06 1.3404~-07 4.0000E+06 7.8360E-08<br />

2.5000E*06 4.1981E-n8 3.~ooijE~fi6 Z.3298~-08 ~.5000E*06 1.3048E-08<br />

4=ooooE*06 704111E-(19 40S~oOE’ii6 402498~-09 ?*0600E*06 2051,64E-09<br />

5=5000E’06 1*6521E-09 6*;pO(IE+~6 6.7517E-IO {*ooooE*06 108208E-lo<br />

8.0000E*06 9.97z3E-13 9.~oooE+06 909723E-13 ~!ooooE*07 9W9723E-13<br />

l=200nE’07 9=9723E-13<br />

0= I*7000E+07 6 0 1 34<br />

34<br />

0. 5.1190E-o; leiiOOQE+b4 5.2661E-07 ~yOOOOE+04 5.4377E-07<br />

4.5000E*04 5.s847E-07 6.;fjo(jE~~4 5,8543E-07 I~ooooE*05 6.z973E-07<br />

1.5000E.05 6.8951E-07 2.?IjoIjE.ij5 7.7368E-07 ~.oootIE+05 8.5673E-07<br />

4.0000E.05 8.9342E-IJ7 4e5000E6ij5 8.9386~-07 ~.0000E*05 8.7971E-07<br />

600000E+05 8.2970E-n7 70ijoo0E+05 7mI.567~-07 ~.0000E+05 5.5775E-07<br />

9.0000E*05 4.3358E-07 l,fioooE*~6 3.2501E-07 1*z500E*06 2.5084Ew07<br />

1.3300E*06 1.9882E-07 1.6600E+G6 1.2327E-n7


2.<br />

3.<br />

4.<br />

5.<br />

6.<br />

7.<br />

2*5000E*06 3.6411E-08 3.~oooE+~6 2.1829E-08 ~.5booE+06 1.2628E-08 5715 3 7325<br />

4.0000E*06<br />

5.5000E*06<br />

7.1736E-09<br />

1.3183E-09<br />

4.500~E+”~6 4.o83 E-09<br />

6.~tjoIjE*06 5.t354! E-IO<br />

3eooooE*06<br />

~e0000E*06<br />

2.3550E-09<br />

1.4582E-1~ 5715<br />

5715<br />

3 7326<br />

7327<br />

8=ooooE+06<br />

1.2000E*07<br />

9*9618E-13<br />

9.9618E-13<br />

9*~IjOQE+~6 909618~-13 1!ooooE*07 9.9618E-13<br />

5715<br />

5715<br />

5715<br />

3<br />

3<br />

0<br />

7328<br />

7329<br />

7330<br />

57 0<br />

0 0<br />

-1-0<br />

i<br />

0<br />

-o<br />

7331<br />

7332<br />

7333<br />

REFERENCES<br />

1. M. K. Drake,<br />

!!Datap~mta and procedures for<br />

the ENDF Neutron Cross Section Library,” Brookhaven<br />

National Laboratory report BNL-50274 (October<br />

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and Procedures for Photon Production and Interaction<br />

Data,” Los Alamos Scientific Laboratory<br />

report LA-4549 (1971).<br />

C. R. Weisbin, P. D. Soran, D. R. Harris, R. J.<br />

LaBauve, and J. S. Hendricks, “MINX - A Multigroup<br />

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R. E. Schenter, J. L. Baker, and R. B. Kidmsn,<br />

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Nuclear Reactor Calculations,” Battelle Northwest<br />

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M. Klein, C. R. Weisbin, R. J. LaBauve, and O.<br />

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JJ:446(120)<br />

174<br />

8.<br />

9.<br />

10.<br />

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12.<br />

13.<br />

14.<br />

0. Ozer, “Program RESEND,!!Brookhsven National<br />

Laboratory report BNL-17134 (January 1972);<br />

D. Cullen, O. Ozer, and C. R. Weisbin, “Exact<br />

Doppler Broadening of Evaluated Neutron Cross<br />

Sections,” Trans. Amer. Nucl. Sot. — 16, 320<br />

(1973).<br />

K. Gregson and M. F. James, “Tempo - A General<br />

Doppler Broadening Programme for Neutron Cross<br />

sections,!!Atomic Energy Establishment Wtifrith<br />

report AEEW-M0518 (1965).<br />

J. J. Devaney, L. O. Bordwell, M. J. Devaney,<br />

%afnium Cross Sections and Their Temperature<br />

Dependence,vf LOS A1.amosScientific LabcmatOry<br />

report LA-2763 (November 1962).<br />

D. R. Harris, ‘~DifferentialEquations for DoPpier-Broadened<br />

Cross Sections,” Bettis Atomic<br />

Power Laboratory technical report WAPD-BT-30<br />

(1964).<br />

F. H. Fr;hner, “Calculation of Doppler-Broadened<br />

Cross Sections Directly from Doppler- (and Resolution-)<br />

Broadened Cross Sections Corresponding<br />

to Lower Temperature,” Nucl. Instrum. Methods<br />

Q, 89 (1967).<br />

T. A. Pitterle and D. M. Greene, “IDIOT - A<br />

Fortran IV Code for Calculation of Resonance<br />

Averaged Effective Cross Sections and Their<br />

Temperature Derivatives,” Atomic Power Development<br />

Associates, Inc. report APDA-189 (1968).

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