HT-TMF-Conference - TMF-Workshop
HT-TMF-Conference - TMF-Workshop
HT-TMF-Conference - TMF-Workshop
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Christian-Doppler-Laboratory<br />
for Fatigue Analysis<br />
RIEDLER_<strong>TMF</strong>-<strong>Workshop</strong>_BAM-Berlin_<strong>TMF</strong>-Energy_Presentation_2005.ppt<br />
<strong>HT</strong>-<strong>TMF</strong>-<strong>Conference</strong> – Berlin<br />
22/23 Sept., 2005<br />
University of Leoben<br />
Department Product Engineering<br />
Chair of Mechanical Engineering<br />
Applicability of hysteresis energy criteria for simulating<br />
lifetime under thermo-mechanical thermo mechanical fatigue<br />
University of Leoben, Austria<br />
Chair of Mechanical Engineering<br />
Institut für Allgemeinen<br />
llgemeinen Maschinen aschinenBau au<br />
Dipl.-Ing. Dr.mont. Martin Riedler (Martin.Riedler@mu-leoben.at),<br />
Dipl.-Ing. Robert Minichmayr, Dipl.-Ing. Gerhard Winter,<br />
Univ.Prof. Dipl.-Ing. Dr.techn. Wilfried Eichlseder<br />
1
Christian-Doppler-Laboratory<br />
for Fatigue Analysis<br />
Engine Components:<br />
Identification of the<br />
loading cond.<br />
HCF, LCF,<br />
<strong>TMF</strong><br />
1<br />
RIEDLER_<strong>TMF</strong>-<strong>Workshop</strong>_BAM-Berlin_<strong>TMF</strong>-Energy_Presentation_2005.ppt<br />
<strong>HT</strong>-<strong>TMF</strong>-<strong>Conference</strong> – Berlin<br />
22/23 Sept., 2005<br />
Simulation of the<br />
component, component,<br />
Interpretation<br />
55<br />
University of Leoben<br />
Department Product Engineering<br />
Chair of Mechanical Engineering<br />
Thermo-mechanical<br />
Thermo mechanical fatigue: fatigue lifetime estimation<br />
4<br />
Simulation of the lifetime<br />
behaviour<br />
Simulation at specimens and<br />
comp. near specimens<br />
Taking into account relevant<br />
influences on lifetime and<br />
deformation beh.,<br />
Experiments<br />
2<br />
3<br />
Simulation of the cyclic<br />
deformation behaviour<br />
2
Christian-Doppler-Laboratory<br />
for Fatigue Analysis<br />
RIEDLER_<strong>TMF</strong>-<strong>Workshop</strong>_BAM-Berlin_<strong>TMF</strong>-Energy_Presentation_2005.ppt<br />
<strong>HT</strong>-<strong>TMF</strong>-<strong>Conference</strong> – Berlin<br />
22/23 Sept., 2005<br />
Fatigue Analysis Laboratory<br />
University of Leoben<br />
Department Product Engineering<br />
Chair of Mechanical Engineering<br />
Part of the servo hydraulic fatigue testing laboratory. Left side: Self-designed thermomechanical<br />
fatigue testing machines, behind: Instron servo hydraulic testing machines, in the<br />
front: multi-axial test rig.<br />
3
Christian-Doppler-Laboratory<br />
for Fatigue Analysis<br />
RIEDLER_<strong>TMF</strong>-<strong>Workshop</strong>_BAM-Berlin_<strong>TMF</strong>-Energy_Presentation_2005.ppt<br />
<strong>HT</strong>-<strong>TMF</strong>-<strong>Conference</strong> – Berlin<br />
22/23 Sept., 2005<br />
<strong>TMF</strong>-test <strong>TMF</strong> test benches: benches:<br />
2 Concepts<br />
University of Leoben<br />
Department Product Engineering<br />
Chair of Mechanical Engineering<br />
1) Temperature controlled specimen in a stiff load frame<br />
2) Additional strain control (servo-hydraulic <strong>TMF</strong>-test-rig)<br />
Self-designed<br />
• 10 kW Induction heating<br />
• Planetoid coil<br />
• Typ-K-sheath-TC<br />
• <strong>HT</strong>-Extensometer<br />
• Water cooled clamping device<br />
• Pressed air<br />
• Controller system<br />
• Data acquisition system<br />
Riedler (2003, 2004)<br />
Minichmayr (2004, 2005)<br />
4
Christian-Doppler-Laboratory<br />
for Fatigue Analysis<br />
RIEDLER_<strong>TMF</strong>-<strong>Workshop</strong>_BAM-Berlin_<strong>TMF</strong>-Energy_Presentation_2005.ppt<br />
<strong>HT</strong>-<strong>TMF</strong>-<strong>Conference</strong> – Berlin<br />
22/23 Sept., 2005<br />
University of Leoben<br />
Department Product Engineering<br />
Chair of Mechanical Engineering<br />
LCF-/HCF LCF HCF-test test benches: benches servo-hydraulic<br />
servo hydraulic<br />
• 10/100/250 kN servohydraulic<br />
Instron test<br />
machines<br />
• Temperature chamber 300 °C<br />
• Furnace heating 1000 °C<br />
• 10 kW induction heating<br />
1000 °C<br />
• Planetoid coil<br />
• Type-K-sheath-thermocouple<br />
• <strong>HT</strong>-Extensometer<br />
• Water-cooled clamping<br />
device<br />
• Controller<br />
• Data acquisition system<br />
5
Christian-Doppler-Laboratory<br />
for Fatigue Analysis<br />
RIEDLER_<strong>TMF</strong>-<strong>Workshop</strong>_BAM-Berlin_<strong>TMF</strong>-Energy_Presentation_2005.ppt<br />
<strong>HT</strong>-<strong>TMF</strong>-<strong>Conference</strong> – Berlin<br />
22/23 Sept., 2005<br />
University of Leoben<br />
Department Product Engineering<br />
Chair of Mechanical Engineering<br />
Approaches for a <strong>TMF</strong> lifetime assessment<br />
� Strain based (Manson-Coffin + modifications)<br />
� Damage parameters<br />
� �J – fracture mechanical view<br />
� Energy based approaches<br />
� Cumulative, much computing time<br />
� Accumulation of damage parts (pure fatigue, creep, oxidation, e.g.<br />
Miller, Sehitoglu)<br />
� Strain Range Partitioning<br />
� Microstructural approaches<br />
6
Christian-Doppler-Laboratory<br />
for Fatigue Analysis<br />
RIEDLER_<strong>TMF</strong>-<strong>Workshop</strong>_BAM-Berlin_<strong>TMF</strong>-Energy_Presentation_2005.ppt<br />
<strong>HT</strong>-<strong>TMF</strong>-<strong>Conference</strong> – Berlin<br />
22/23 Sept., 2005<br />
<strong>TMF</strong> LCF HCF<br />
Maximum<br />
temperature<br />
Quasistatic -<br />
Creep<br />
Temperature Temperature Tensile Tests<br />
University of Leoben<br />
Department Product Engineering<br />
Chair of Mechanical Engineering<br />
Metallo-<br />
graphic<br />
Dwell time Dwell Time LCF-HCF Creep Chem. analysis<br />
Pre-ageing Pre-ageing Pre-ageing<br />
Mean strain Mean strain<br />
Rigid clamped -<br />
controlled<br />
Strain<br />
constraining<br />
HCF interaction<br />
Strain rate<br />
Strain<br />
amplitude<br />
Argon<br />
atmospere<br />
Phase shift Incr. Step Test<br />
Experimental investigations<br />
1,E+011,E+03<br />
1,E+02<br />
6<br />
Stress � [N/mm 2 ]<br />
Plastische<br />
Dehnungsamplitude Spannung � [N/mm� a,p [‰]<br />
2 therm. bzw. mech. Dehnungsamp.<br />
� a,x bei N] B/2 [‰]<br />
Plastische Dehnungsamplitude<br />
Plastic strain amplitude � a,p [‰]<br />
Stress � a,p � [N/mm [‰]<br />
2 Stress � [N/mm<br />
]<br />
2 Strain amplitude<br />
]<br />
� a,x at N f/2 [‰]<br />
Spannung � [N/mm<br />
Plastic strain amplitude � a,p [‰]<br />
Strain amplitude � a,x at N f/2 [‰]<br />
Dehnung � [‰]<br />
Totaldehnungsamplitude � a,t<br />
bei NB/2 [‰]<br />
2 ]<br />
5<br />
4<br />
Stress<br />
relaxation<br />
Microstructure,<br />
fract. surface<br />
SAXS, REM,<br />
TEM<br />
Thermal vs. mechanical strain hysteresis loops<br />
Zyklisches dependent Verformungsverhalten, on the dwell at OP-<strong>TMF</strong> thermischer at Nf/2 vs.<br />
mechanischer 300 plastischer Dehnungsanteil<br />
AlCuBiPb<br />
OP-<strong>TMF</strong> � R = -1<br />
200<br />
tHo = Tmax 144 s = 250 °C<br />
� tDmax = 8 / 24 / 144 s<br />
100<br />
0<br />
-100<br />
-200<br />
tD1: Compensated thermal strain tD1: Mechanicall strain<br />
tD2: Compensated thermal strain tD2: Mechanical strain<br />
tD3: Compensated thermal strain tD3: Mechanical strain<br />
-300<br />
Strain � [‰]<br />
Lastwechsel N [-]<br />
mech AlCuBiPb<br />
<strong>TMF</strong>-OP - R = -1<br />
To = 250 °C<br />
a,p<br />
tHo= 8 / 24 / 144 s<br />
tHo = 8 s<br />
� th tHo = 8 s<br />
�<br />
a,p<br />
mech tHo = 24 s<br />
a,p<br />
� th tHo = 24 s<br />
�<br />
a,p<br />
mech a,p<br />
tHo = 144 s<br />
� th Einfluss Influence der Gegenüberstellung lokalen of pre-aging Dehnungen on the der bei mono-cyclic Zugversuche<br />
AlCuBiPb and bei<br />
500<br />
OP-<strong>TMF</strong> Influences LCF bei deformation verschiedenen on the LCF lifetime behaviour Haltezeiten behaviour<br />
Einfluss AlCuBiPb/2 Influences<br />
Deformation der on Vorauslagerung the plastic<br />
behaviour<br />
LCF auf of<br />
deformation die the Hysteresen plastic part<br />
450<br />
Einfluss Influence Lifetime<br />
des Dehnungsverhältnisses of pre-aging behaviour on (Manson-Coffin-Basquin) behaviour<br />
12 30,0<br />
the AlCuBiPb LCF<br />
500<br />
auf hysteresis den - plastischen<br />
LCF loops<br />
1,E+02 AlCuBiPb T = 25/200/250 - LCF AlCuBiPb Incremental Step Test<br />
Vorschlag °C zur Überführung von Spannungswöhlerlinien<br />
12<br />
500<br />
AlCuBiPb 11 (1) T Dehnungsanteil - = LCF 25 °C - R = -1 in Abhängigkeit - der Schwingspiele<br />
12<br />
<strong>TMF</strong>-OP 0 h T = 25 / 200<br />
T<br />
AlCuBiPb<br />
= 25 °C - R<br />
LCF<br />
= -1<br />
- tHo = 8 / 24 AlCuBiPb AlCuBiPb/2 °C<br />
300<br />
400 Vorausl.: 0 / M500 anson-Coffin-Basquin hin<br />
Dehnungswöhlerlinien: AlCuBiPb/2 HCF-Bereich<br />
/ 144 s - LCF<br />
1,E+01<br />
400<br />
T = 25 (2) °C T - = R 25 = °C -1 - R = -1 -<br />
11 (1) T = 25 °C - R = -1 R<br />
500 400<br />
- 0 � h-�<br />
h<br />
-<br />
at 250 R =<br />
Tu = 40<br />
°C-1<br />
/ 0<br />
10 pre-aged: � a,t<br />
T = 25 °C<br />
0 =<br />
-<br />
h 30,00<br />
M anson-Coffin-Basquin<br />
R<br />
vs. ‰<br />
hole Comparison<br />
AlCuBiPb °C T = without 25 / - 200 with drilling<br />
LCF°C<br />
-<br />
350 l0 = 12,5 mm=<br />
-1<br />
Vorausl.: 500 (3) AlCuBiPb 8T<br />
0 = h 25 vs. °C - R = 0 300 - 0 h<br />
10 9 pre-aged:<br />
h at 250 Cu<br />
(2) T = 25 0 °C h<br />
°C Fe Pb Bi Si Manson-Coffin-curve 25 °C<br />
without Zn<br />
- R = 0 - 0 h T = R 25 =<br />
T<br />
°C -1<br />
= Mn drilled /<br />
25<br />
0<br />
°C AlCuBiPb/2<br />
Mg hole Cr 200 Ni Sn Ti<br />
300<br />
Basquin-curve 25 °C<br />
1,E+01 vs.<br />
300 500 h (4) Charge<br />
at 250 T = 1,<br />
°C<br />
Mechanische M.-C.-Basquin-model (=thermische + 25 °C<br />
20,0 200 °C - R = -1 - 0 h<br />
89<br />
200<br />
R Manson-Coffin-curve T<br />
= pre-aged: = 25 � m,t °C, = 0,0 �<br />
T =<br />
-1 / 0 R 0 m,t h ‰<br />
= 0=<br />
25<br />
vs. 0,0<br />
°C<br />
‰<br />
500 LCF103 h at 250 °C<br />
lokale) Dehnungen<br />
� a,t = 10 ‰ elastic part<br />
200<br />
Basquin-curve R = 0 R = -1<br />
250<br />
500 h at 250 °C<br />
78<br />
�Charge 4<br />
a,t= 3.75<br />
2,<br />
M.-C.-Basquin-model R = 0 100<br />
elastic / 10 part ‰ hole 100 � a,t = 10 ‰ (2) Manson-Coffin-curve 200 °C<br />
LCF107<br />
67<br />
� a,t = 100 10 ‰ (4) Basquin-curve Dehnungswöhlerlinie � a,t = 3.75 200 °C/<br />
10 ‰ mit dem<br />
2001,E+00<br />
M.-C.-Basquin-model ��� a,t 200 = 5,00 °C ‰<br />
plastic strain 0<br />
6<br />
� a,t = amplitude 10 � a,t ‰ = (2) 10 0‰<br />
(3) plastic<br />
kombinierten<br />
part<br />
Modell nach<br />
0 � a,t = 15,00 ‰<br />
������� a,t = 5,00 ‰ 0<br />
150 5<br />
elastic strain amplitude<br />
Manson-Coffin-Basquin<br />
0<br />
-15<br />
510,0<br />
-10 total 2�a,t strain = 15,00 -5 amplitude 4 ‰ 6 8<br />
a,p -100 � a,t = 10 ‰ 0 plastic 10<br />
Thermische Dehnungen<br />
� (1) 5 ����� part 12<br />
a,t hole = 103,75 ‰ 14<br />
15<br />
a,t = 10 ‰ (1)<br />
4 LCF data plastic points strain 0 h ampl. (model)<br />
-100 Tensile test 0 h<br />
100<br />
elastic strain Argon<br />
ampl. (model)<br />
4<br />
plastic part 0 h (model) elastic part 0 h (model) ����� a,t<br />
a,t = 3,75 =3,75 ‰ ‰<br />
-4 ���Manson-Coffin-Basquin Spannungswöhlerlinie<br />
(2)<br />
a,t = 10,00 ‰<br />
-100<br />
3 1,E-01 Ramberg-Osgood-model plastic -200 0 �h LCF data points 500 h<br />
�a,t =<br />
a,t -200 = 10,00 7,5 ‰ (2)<br />
�� a,t<br />
Datenpunkte 3 Tensile � a,t = 3,75 ‰ (1)<br />
<strong>TMF</strong> tHo1<br />
Test mit 500 vorgeschlagenem<br />
strain ampl. hole<br />
= 3,75 1 x‰<br />
50<br />
T101 25 elastic °C - 0 Datenpunkte strain h ampl. hole <strong>TMF</strong> tHo3<br />
plastic<br />
Datenpunkte T117 part 25 �500 h<br />
<strong>TMF</strong><br />
(model)<br />
a,t °C = - 3,30 500 tHo2 h ‰ bei LCF+HCF 250 3 x°C<br />
2 � elastic<br />
a,t T114 = 5 ‰ part 200 total linearelastischen (1) 500 °C strain - h 0 �(model) ha,t ampl. = -300 7,50 hole Ansatz ‰ Ramberg-Osgood-model � a,t = 7,5 ‰ (1) 500 h<br />
� a,t = 7,50 T121 ‰ 200 °C - 500 h bei 200 °C<br />
2<br />
plastic strain ampl.hole � a,t = 3,75 ‰ (4)<br />
-300<br />
(model)<br />
� a,t = 3,30 ‰<br />
-8 T129 250 °C - 0 h<br />
elastic strain ampl.hole (model) Hysteresen<br />
T120 250<br />
0<br />
°C<br />
h<br />
- 500 h bei 250 °C<br />
0<br />
in Dehnungswöhlerlinie transformiert Low 1,E-01 1<br />
Hysteresen Hysteresis 500 not h bei 250 °C<br />
1 � a,t = 3,75 ‰ (1) 1,E+00<br />
-400<br />
1,E+01 � a,t = strain 3,00<br />
�<br />
Zugversuche a,t = 5 ‰ (2)<br />
�pre-aged a,t = ‰ 3,75 LCF+HCF rate -200<br />
1,E+02 ‰ (3)<br />
1,E+00 00,0 1,E+01 50<br />
Manson-Coffin-Basquin<br />
1,E+02 100 LCF Datenpunkte 1,E+03<br />
hole<br />
150 1,E+04 Hysteresis 200 T101/103 pre-aged 1,E+05 Dehnungswöhlerlinie<br />
250 0 500 h h 1,E+06 at 250 °C 300<br />
1,E-02<br />
0<br />
-400<br />
Zugversuch 500 h � a,t bei<br />
=<br />
250<br />
3,75<br />
°C<br />
‰ (2)<br />
0<br />
1,E+00 Bruchschwingspielzahl 1,E+01 1,E+02 HCF Strain Dehnung Datenpunkte � [‰] 1,E+03 NB � [‰] [-] Tensile 1,E+04 test not pre-aged Spannungswöhlerlinie<br />
1,E+05 1,E+06<br />
1,E+00 1,E+01 Tensile test pre-aged 500 h at 250 °C<br />
1,E+00-12 1,E+00<br />
1,E+01 Number 1,E+02 of -500 1,E+02 cycles 1,E+03 to failure 1,E+04<br />
1,E+03Nf [-] 1,E+05 1,E+06 1,E+07<br />
1,E+04 1,E+05 -300<br />
1,E+00 1,E+04 1,E+01 Number 1,E+02 1,E+05-500of cycles 1,E+03 1,E+06 N [-] 1,E+04 1,E+07 1,E+05 1,E+08<br />
Number Dehnung Number of � of cycles [‰] cycles to N failure [-] Nf [-]<br />
Schwingspiel Bruchschwingspielzahl Strain Zeit � [s] [‰] Ni [-] NB [-]<br />
1,E+02 1,E+01<br />
-10<br />
3<br />
-8 -6 -4 -2 0 2 4 6 8 10<br />
-15<br />
2<br />
-10 -5 0 5 10 15<br />
1<br />
3,64 0,35 0,97 0,02 0,17 0,05 0,63 0,89
Stress � [N/mm 2 ]<br />
Christian-Doppler-Laboratory<br />
for Fatigue Analysis<br />
LCF hysteresis loops<br />
Influence of pre-aging on the LCF hysteresis loops<br />
AlCuBiPb - LCF<br />
T = 25 °C - R = -1<br />
pre-aged: 0 h vs.<br />
500 h at 250 °C<br />
� a,t= 3.75 / 10 ‰<br />
RIEDLER_<strong>TMF</strong>-<strong>Workshop</strong>_BAM-Berlin_<strong>TMF</strong>-Energy_Presentation_2005.ppt<br />
500<br />
400<br />
300<br />
200<br />
100<br />
0<br />
-200<br />
-300<br />
-400<br />
-500<br />
<strong>HT</strong>-<strong>TMF</strong>-<strong>Conference</strong> – Berlin<br />
22/23 Sept., 2005<br />
-15 -10 -5 0 5 10 15<br />
-100<br />
Strain � [‰]<br />
E.g.: E.g.:<br />
Influence of pre-aging pre aging<br />
Hysteresis not pre-aged<br />
Hysteresis pre-aged 500 h at 250 °C<br />
Tensile test not pre-aged<br />
Tensile test pre-aged 500 h at 250 °C<br />
Stress � [N/mm 2 ]<br />
1,E+03<br />
1,E+02<br />
1,E+01<br />
University of Leoben<br />
Department Product Engineering<br />
Chair of Mechanical Engineering<br />
LCF cyclic deformation<br />
behaviour<br />
Influence of pre-aging on the mono-cyclic and<br />
LCF deformation behaviour<br />
AlCuBiPb - LCF<br />
T = 25 °C - R = -1<br />
pre-aged: 0 h vs.<br />
500 h at 250 °C<br />
LCF data points 0 h Tensile test 0 h<br />
plastic part 0 h (model) elastic part 0 h (model)<br />
Ramberg-Osgood-model 0 h LCF data points 500 h<br />
Tensile Test 500 h plastic part 500 h (model)<br />
elastic part 500 h (model) Ramberg-Osgood-model 500 h<br />
1,E-01 1,E+00 1,E+01 1,E+02<br />
Strain � [‰]<br />
pre-aging:<br />
stress parts decrease, plastic strain parts increase<br />
8
Strain amplitude � a,x at N f/2 [‰]<br />
Christian-Doppler-Laboratory<br />
for Fatigue Analysis<br />
1,E+02<br />
1,E+01<br />
1,E+00<br />
RIEDLER_<strong>TMF</strong>-<strong>Workshop</strong>_BAM-Berlin_<strong>TMF</strong>-Energy_Presentation_2005.ppt<br />
<strong>HT</strong>-<strong>TMF</strong>-<strong>Conference</strong> – Berlin<br />
22/23 Sept., 2005<br />
E.g.: E.g.:<br />
Influence of pre-aging pre aging, dwell time<br />
University of Leoben<br />
Department Product Engineering<br />
Chair of Mechanical Engineering<br />
LCF lifetime behaviour <strong>TMF</strong> stress-cycle<br />
stress cycle behaviour<br />
Influence of pre-aging on the LCF lifetime behaviour<br />
AlCuBiPb - LCF<br />
T = 25 °C - R = -1<br />
pre-aged: 0 h vs.<br />
500 h at 250 °C<br />
plastic strain amplitude 0 h elastic strain amplitude 0 h<br />
total strain amplitude 0 h<br />
Basquin-curve 0 h<br />
plastic strain amplitude 500 h<br />
total strain amplitude 500 h<br />
Manson-Coffin-curve 0 h<br />
M.-C.-Basquin-model 0 h<br />
elastic strain amplitude 500 h<br />
Manson-Coffin-curve 500 h<br />
Basquin-curve 500 h M.-C.-Basquin-model 500 h<br />
1,E-01<br />
1,E+00 1,E+01 1,E+02 1,E+03 1,E+04 1,E+05 1,E+06<br />
Number of cycles to failure Nf [-]<br />
pre-aging:<br />
lifetime decrasing effect in the lower<br />
strained area, lifetime increasing effect<br />
in the upper strained area possible<br />
Stress � [N/mm 2 ]<br />
400<br />
350<br />
300<br />
250<br />
200<br />
150<br />
100<br />
Influence of pre-aging on the OP-<strong>TMF</strong> deformation<br />
behaviour<br />
144 s, 0 h<br />
144 s, 500 h 8 s, 0 h<br />
8 s, 500 h<br />
50<br />
0<br />
�m<br />
1,E+00<br />
-50<br />
1,E+01 1,E+02 1,E+03 1,E+04<br />
Number of cycles N [-]<br />
AlCuBiPb - OP-<strong>TMF</strong><br />
Tmax = 250 °C - R = -1<br />
pre-aged: 0 h<br />
vs. 500 h at 250 °C<br />
tDmax = 8 / 144 s<br />
�max<br />
pre-aging / dwell time:<br />
influence of dwell time disappears in<br />
face of the lifetime and the cyclic<br />
deformation behaviour<br />
9
Plastic strain amplitude � a,p [‰]<br />
Christian-Doppler-Laboratory<br />
for Fatigue Analysis<br />
RIEDLER_<strong>TMF</strong>-<strong>Workshop</strong>_BAM-Berlin_<strong>TMF</strong>-Energy_Presentation_2005.ppt<br />
<strong>HT</strong>-<strong>TMF</strong>-<strong>Conference</strong> – Berlin<br />
22/23 Sept., 2005<br />
University of Leoben<br />
Department Product Engineering<br />
Chair of Mechanical Engineering<br />
E.g.: E.g.:<br />
Influence of temperature, temperature mean strain<br />
Isothermal temperature at LCF, maximum temperature at <strong>TMF</strong><br />
Alternating vs. pulsating tests<br />
LCF plastic strain-cycle<br />
strain cycle behaviour<br />
12<br />
11<br />
10<br />
9<br />
8<br />
7<br />
6<br />
5<br />
4<br />
3<br />
2<br />
1<br />
Influences on the plastic LCF deformation behaviour<br />
(1) T = 25 °C - R = -1 - 0 h<br />
(2) T = 25 °C - R = -1 - 500 h at 250 °C<br />
(3) T = 25 °C - R = 0 - 0 h<br />
(4) T = 200 °C - R = -1 - 0 h<br />
� a,t = 10 ‰ (2)<br />
� a,t = 10 ‰ (4)<br />
� a,t = 10 ‰ (3)<br />
� a,t = 10 ‰ (1)<br />
0<br />
1,E+00 1,E+01 1,E+02 1,E+03 1,E+04 1,E+05<br />
Number of cycles N [-]<br />
AlCuBiPb - LCF<br />
T = 25 / 200 °C<br />
R = -1 / 0<br />
pre-aged: 0 h vs.<br />
500 h at 250 °C<br />
� a,t = 3.75 / 10 ‰<br />
� a,t = 3,75 ‰ (2)<br />
� a,t = 3,75 ‰ (1)<br />
� a,t = 3,75 ‰ (4)<br />
� a,t = 3,75 ‰ (3)<br />
Strain amplitude � a,x at N f/2 [‰]<br />
1,E+02<br />
1,E+01<br />
LCF lifetime behaviour<br />
Influences on the LCF lifetime behaviour<br />
AlCuBiPb - LCF<br />
T = 25 / 200 °C<br />
R = -1 / 0<br />
1,E+00<br />
1,E+00 1,E+01 1,E+02 1,E+03 1,E+04 1,E+05 1,E+06<br />
Number of cycles to failure Nf [-]<br />
Manson-Coffin-curve 25 °C<br />
Basquin-curve 25 °C<br />
M.-C.-Basquin-model 25 °C<br />
Manson-Coffin-curve R = 0<br />
Basquin-curve R = 0<br />
M.-C.-Basquin-model R = 0<br />
Manson-Coffin-curve 200 °C<br />
Basquin-curve 200 °C<br />
M.-C.-Basquin-model 200 °C<br />
Mean strain: small influence on lifetime and cyclic deformation behaviour<br />
Temperature: in general lifetime decreasing effect<br />
10
Strain amplitude � mech a,t at<br />
1,E+01<br />
Christian-Doppler-Laboratory<br />
for Fatigue Analysis<br />
Nf/2 [‰]<br />
1,E+00<br />
<strong>TMF</strong> tHo3<br />
LCF-data correlates with <strong>TMF</strong>-data, if:<br />
RIEDLER_<strong>TMF</strong>-<strong>Workshop</strong>_BAM-Berlin_<strong>TMF</strong>-Energy_Presentation_2005.ppt<br />
<strong>HT</strong>-<strong>TMF</strong>-<strong>Conference</strong> – Berlin<br />
22/23 Sept., 2005<br />
Strain-life Strain life curves<br />
Comparison of the mechanical <strong>TMF</strong>-<br />
with relevant isothermal LCF strain-life curves<br />
<strong>TMF</strong> tHo2<br />
LCF 250 °C<br />
<strong>TMF</strong> tHo1<br />
AlCuBiPb<br />
<strong>TMF</strong>-OP - LCF<br />
LCF 25 °C / preaged<br />
500 h bei 250 °C<br />
data points LCF 25 °C, preaged Manson-C.-B. LCF 25 °C, preaged<br />
data points LCF 250 °C Manson-Coffin-Basquin LCF 250 °C<br />
data points <strong>TMF</strong> tHo1 Manson-Coffin-Basquin <strong>TMF</strong> tHo1<br />
data points <strong>TMF</strong> tHo2 Manson-Coffin-Basquin <strong>TMF</strong> tHo2<br />
data points <strong>TMF</strong> tHo3 Manson-Coffin-Basquin <strong>TMF</strong> tHo3<br />
data points <strong>TMF</strong> tHo1 preaged data points <strong>TMF</strong> tHo1 mean strain<br />
data points <strong>TMF</strong> tHo2 mean strain data points <strong>TMF</strong> tHo3 preaged<br />
1,E+02 1,E+03 1,E+04<br />
Number of cycles to failure Nf [-]<br />
• Temperature- and ageing loading are comparable<br />
AlCuBiPb - R = -1<br />
<strong>TMF</strong>-OP - tHo = 24 s<br />
LCF - 250 °C<br />
University of Leoben<br />
Department Product Engineering<br />
Chair of Mechanical Engineering<br />
Disadvantage of Manson-Coffin-<br />
Basquin:<br />
• 4 parameter per influence<br />
• Interactions not considered<br />
Advantage: global understanding<br />
3 0 0<br />
2 0 0<br />
1 0 0<br />
0<br />
-1 0 -8 -6 -4 -2 0 2 4 6 8 1 0<br />
-1 0 0<br />
-2 0 0<br />
-3 0 0<br />
<strong>TMF</strong>-Hysteresen<br />
LCF-Hysteresen<br />
11
Strain amplitude � mech a,t at<br />
Christian-Doppler-Laboratory<br />
for Fatigue Analysis<br />
1,E+01 � ref,m ax<br />
Nf/2 [‰]<br />
� ref,m in<br />
1,E+00<br />
Comparsion of mechanical <strong>TMF</strong>- with relevant<br />
isothermal LCF strain-life curves<br />
LCF 250 °C<br />
TM F tD1<br />
<strong>TMF</strong> tD3<br />
TM F tD2<br />
RIEDLER_<strong>TMF</strong>-<strong>Workshop</strong>_BAM-Berlin_<strong>TMF</strong>-Energy_Presentation_2005.ppt<br />
<strong>HT</strong>-<strong>TMF</strong>-<strong>Conference</strong> – Berlin<br />
22/23 Sept., 2005<br />
1,E+02 1,E+03 1,E+04<br />
Number of cycles to failure Nf [-]<br />
Correlation LCF-<strong>TMF</strong> LCF <strong>TMF</strong><br />
AlCuBiPb<br />
<strong>TMF</strong>-OP - LCF<br />
LCF 25 °C / pre-aged<br />
500 h at 250 °C<br />
Strain amplitude � mech a,t at<br />
1,E+01 � ref,max<br />
Nf/2 [‰]<br />
� ref,m in<br />
1,E+00<br />
University of Leoben<br />
Department Product Engineering<br />
Chair of Mechanical Engineering<br />
Comparison of mechanical <strong>TMF</strong>- with relevant<br />
isothermal LCF strain-life curves<br />
LCF 250 °C<br />
TM F tD3<br />
<strong>TMF</strong> tD2<br />
AlSi7MgCu0,5<br />
<strong>TMF</strong>-OP - LCF<br />
LCF 25 °C / preaged<br />
500 h at 250 °C<br />
<strong>TMF</strong> tD1<br />
1,E+02 1,E+03 1,E+04<br />
Number of cycles to failure Nf [-]<br />
Correlation at:<br />
• Mechanical strain-life curves according to Manson-Coffin-Basquin<br />
• Cyclic stress-strain curves according to Ramberg-Osgood<br />
• Stress-strain-hysteresis<br />
• Energy based damage parameter<br />
12
Calculated lifetime N cal<br />
[-]<br />
Christian-Doppler-Laboratory<br />
for Fatigue Analysis<br />
1,E+08<br />
1,E+07<br />
1,E+06<br />
1,E+05<br />
Estimation of LCF and <strong>TMF</strong> lifetime according to the<br />
specific parameter sets according to M.-C.-Basquin<br />
AlCuBiPb<br />
LCF - <strong>TMF</strong>-OP<br />
all investigated influences<br />
Basis: 44 parameter<br />
RIEDLER_<strong>TMF</strong>-<strong>Workshop</strong>_BAM-Berlin_<strong>TMF</strong>-Energy_Presentation_2005.ppt<br />
<strong>HT</strong>-<strong>TMF</strong>-<strong>Conference</strong> – Berlin<br />
22/23 Sept., 2005<br />
1,E+04<br />
1,E+03<br />
1,E+02<br />
1,E+01<br />
1,E+00<br />
<strong>TMF</strong> tHo2<br />
<strong>TMF</strong> tHo1<br />
<strong>TMF</strong> tHo3<br />
LCF 25 °C R=-1 Var.1<br />
LCF 25 °C R=-1 Ch.1<br />
LCF 25 °C R=-1 Var.2<br />
LCF 25 °C R=-1 with drill.<br />
LCF 25 °C R=0<br />
LCF 25 °C R=-1 pre-aged<br />
LCF 200 °C R=-1<br />
LCF 250 °C R=-1<br />
1,E+00 1,E+01 1,E+02 1,E+03 1,E+04 1,E+05 1,E+06 1,E+07 1,E+08<br />
i<br />
a,<br />
t<br />
Experimental lifetime Nexp [-]<br />
i<br />
� ' f i<br />
i i<br />
b<br />
� � a,<br />
e � � a,<br />
p � ( ) � N f � �'<br />
E<br />
i<br />
f<br />
�N<br />
i<br />
c<br />
f<br />
Calculated lifetime N cal<br />
[-]<br />
1,E+07<br />
1,E+06<br />
1,E+05<br />
1,E+04<br />
University of Leoben<br />
Department Product Engineering<br />
Chair of Mechanical Engineering<br />
Lifetime estimation with the specific parameter sets of<br />
Manson-Coffin<br />
Manson Coffin-Basquin Basquin<br />
�<br />
Estimation of LCF and <strong>TMF</strong> lifetime according to the<br />
specific parameter sets according to M.-C.-Basquin<br />
±2,5 ±2,5<br />
AlSi7MgCu0,5<br />
LCF - <strong>TMF</strong>-OP<br />
all investigated influences<br />
Basis: 52 parameters<br />
<strong>TMF</strong> tHo2<br />
<strong>TMF</strong> tHo1<br />
<strong>TMF</strong> tHo3<br />
1,E+03<br />
1,E+02<br />
1,E+01<br />
1,E+00<br />
<strong>TMF</strong> tHo2 sek.<br />
LCF 25 °C R=-1 Var.1<br />
LCF 25 °C R=-1 sek.<br />
LCF 25 °C R=-1 Var.2<br />
LCF 25 °C R=-1 w. drill.<br />
LCF 25 °C R=0<br />
LCF 25 °C pre-aged<br />
LCF 150 °C R=-1<br />
LCF 200 °C R=-1<br />
LCF 250 °C R=-1<br />
1,E+00 1,E+01 1,E+02 1,E+03 1,E+04 1,E+05 1,E+06 1,E+07<br />
Experimental lifetime Nexp [-]<br />
4 parameter per influence<br />
� 44 resp. 52 parameters<br />
Standard deviation 0,22-0,25<br />
too many parameters, interactions are not considered<br />
Aim: Parameter reduction, Considering of the interactions<br />
13
Christian-Doppler-Laboratory<br />
for Fatigue Analysis<br />
RIEDLER_<strong>TMF</strong>-<strong>Workshop</strong>_BAM-Berlin_<strong>TMF</strong>-Energy_Presentation_2005.ppt<br />
<strong>HT</strong>-<strong>TMF</strong>-<strong>Conference</strong> – Berlin<br />
22/23 Sept., 2005<br />
Energy based damage parameters<br />
University of Leoben<br />
Department Product Engineering<br />
Chair of Mechanical Engineering<br />
14
Christian-Doppler-Laboratory<br />
for Fatigue Analysis<br />
RIEDLER_<strong>TMF</strong>-<strong>Workshop</strong>_BAM-Berlin_<strong>TMF</strong>-Energy_Presentation_2005.ppt<br />
<strong>HT</strong>-<strong>TMF</strong>-<strong>Conference</strong> – Berlin<br />
22/23 Sept., 2005<br />
Energy based damage parameters<br />
Representative for cyclic loading (� AND �) (Morrow, Halford) 1960<br />
University of Leoben<br />
Department Product Engineering<br />
Chair of Mechanical Engineering<br />
Associated with macroscopic crack initiation (Dowling, Tomkins, Heitmann,<br />
Riedel, Schmitt, Nitta, Kuwabara) 1980<br />
3D-applications (Constantinescu, Charkaluk, Lederer, Verger) 2000<br />
Multiaxial (Sermage, Lemaitre, Desmorat, Gasiak, Pawliczek) 2000<br />
Independent of the temperature, material specific (Charkaluk et al.) 2000<br />
<strong>TMF</strong>: ageing effect dominant (T, t D, pre-aging, ageing<br />
in operation time), Interplay of stress and plastic<br />
strain values<br />
�W � W '�N<br />
W<br />
p<br />
p<br />
� W<br />
f<br />
B<br />
'�N<br />
b�c<br />
f<br />
1�b�c<br />
f<br />
mech 1<br />
� a,<br />
p,<br />
N � f / 2 �<br />
a,<br />
N f<br />
/ 2<br />
15
Specific energy � W<br />
[10 -3 J/mm 3 ]<br />
Christian-Doppler-Laboratory<br />
for Fatigue Analysis<br />
RIEDLER_<strong>TMF</strong>-<strong>Workshop</strong>_BAM-Berlin_<strong>TMF</strong>-Energy_Presentation_2005.ppt<br />
<strong>HT</strong>-<strong>TMF</strong>-<strong>Conference</strong> – Berlin<br />
22/23 Sept., 2005<br />
<strong>TMF</strong> (out-of-phase) and LCF (250 °C) results based on<br />
a plastic energy criterion<br />
1,E+04<br />
1,E+03<br />
1,E+02<br />
1,E+01<br />
1,E+00<br />
1,E-01<br />
1,E-02<br />
1,E-03<br />
120<br />
Damage parameter based on energy<br />
AlCuBiPb<br />
LCF - <strong>TMF</strong>-OP<br />
<strong>TMF</strong> dwell time 8 s, rigid clamped<br />
<strong>TMF</strong> dwell time 24 s, rigid clamped<br />
<strong>TMF</strong> dwell time 144 s, rigid clamped<br />
<strong>TMF</strong> dwell time 24 s, closed-loop controlled<br />
LCF 250 °C<br />
LCF: Slope: 0,39<br />
<strong>TMF</strong>: Slope: 0,09<br />
<strong>TMF</strong> Slope: -0,91<br />
LCF: Slope: -0,61<br />
1,E+01 1,E+02 1,E+03 1,E+04 1,E+05<br />
Number of cycles to failure Nf [-]<br />
University of Leoben<br />
Department Product Engineering<br />
Chair of Mechanical Engineering<br />
mech<br />
a,<br />
p,<br />
N<br />
mech<br />
� , � , N<br />
Describes <strong>TMF</strong>-influences: dwell time, ageing in service, pre-aging, mean<br />
strain, local strain<br />
1,E+04<br />
1,E+03<br />
1,E+02<br />
1,E+01<br />
1,E+00<br />
1,E-01<br />
1,E-02<br />
1,E-03<br />
Accumulated energy<br />
W [10 -3 J/mm 3 ]<br />
N<br />
f<br />
�<br />
�<br />
W<br />
p<br />
f<br />
/ 2<br />
a<br />
��<br />
Proposed energy<br />
criteria:<br />
1-2 parameter<br />
f<br />
/ 2<br />
a,<br />
N<br />
f<br />
/ 2<br />
16
Specific plastic hysteresis<br />
energy �W H,p [MPa]<br />
Christian-Doppler-Laboratory<br />
for Fatigue Analysis<br />
5<br />
4<br />
3<br />
2<br />
1<br />
0<br />
<strong>TMF</strong> energy-cycle<br />
energy cycle behaviour<br />
Cycle dependency of the specific hysteresis energy<br />
Tmax=300°C, tD=24s, eps,m=0, PA=0h<br />
Tmax=275°C, tD=24s, eps,m=0, PA=0h<br />
Tmax=250°C, tD=24s, eps,m=0,5%, PA=0h<br />
Tmax=250°C, tD=144s, eps,m=0, PA=0h<br />
Tmax=250°C, tD=24s, eps,m=0,225%, PA=0h<br />
Tmax=250°C, tD=8s, eps,m=0, PA=0h<br />
Tmax=225°C, tD=24s, eps,m=-0,225%, PA=0h<br />
Tmax=225°C, tD=8s, eps,m=0, PA=500h at 250°C<br />
Tmax=225°C, tD=144s, eps,m=0, PA=0h<br />
Tmax=212,5°C, tD=24s, eps,m=0, PA=0h<br />
0 200 400 600 800 1000<br />
Cycle number Ni [-]<br />
RIEDLER_<strong>TMF</strong>-<strong>Workshop</strong>_BAM-Berlin_<strong>TMF</strong>-Energy_Presentation_2005.ppt<br />
<strong>HT</strong>-<strong>TMF</strong>-<strong>Conference</strong> – Berlin<br />
22/23 Sept., 2005<br />
Energy criterions<br />
AlCuBiPb<br />
<strong>TMF</strong>-OP<br />
1200<br />
5600<br />
AlCuBiPb: Accumulated plastic<br />
energy W [MPa]<br />
1,E+05<br />
1,E+04<br />
1,E+03<br />
1,E+02<br />
1,E+01<br />
1,E+00<br />
AlCuBiPb<br />
LCF - <strong>TMF</strong>-OP<br />
University of Leoben<br />
Department Product Engineering<br />
Chair of Mechanical Engineering<br />
LCF/<strong>TMF</strong> accumulated<br />
energy<br />
Accumulated plastic energy W<br />
LCF 25 °C / pre-aged<br />
500 h at 250 °C<br />
LCF 250 °C<br />
AlSi7MgCu0,5<br />
LCF - <strong>TMF</strong>-OP<br />
1,E-01<br />
1,E+00 1,E+01 1,E+02 1,E+03 1,E+04 1,E+05 1,E+06<br />
Number of cycles to failure Nf [-]<br />
Amplitude<br />
values at N f/2 Accumulated energy:<br />
mech<br />
a N<br />
� ��<br />
, p,<br />
f / 2 a,<br />
N f<br />
/ 2<br />
slope depending on<br />
material, LCF/<strong>TMF</strong><br />
<strong>TMF</strong><br />
AlSi7MgCu0,5: Accumulated plastic<br />
energy W [MPa] (scaled on the<br />
intersection point at N f=100)<br />
17
Calculated lifetime N cal<br />
[-]<br />
Christian-Doppler-Laboratory<br />
for Fatigue Analysis<br />
1,E+05<br />
1,E+04<br />
1,E+03<br />
1,E+02<br />
1,E+01<br />
RIEDLER_<strong>TMF</strong>-<strong>Workshop</strong>_BAM-Berlin_<strong>TMF</strong>-Energy_Presentation_2005.ppt<br />
<strong>HT</strong>-<strong>TMF</strong>-<strong>Conference</strong> – Berlin<br />
22/23 Sept., 2005<br />
University of Leoben<br />
Department Product Engineering<br />
Chair of Mechanical Engineering<br />
Material dependent <strong>TMF</strong> energy criterions<br />
Estimation of <strong>TMF</strong> lifetime based on the materialspecific<br />
best suited energy based approach<br />
AlCuBiPb: 1 Par.<br />
AlSi7MgCu0,5: 2 Par.<br />
AlSi6Cu4: 2 Par.<br />
AlSi8Cu3: 2 Par.<br />
1,E+01 1,E+02 1,E+03 1,E+04 1,E+05<br />
Experimental lifetime Nexp [-]<br />
1-2 parameters per material<br />
Standard deviation: 0.227<br />
Even longer dwell times are considered<br />
±2,5<br />
<strong>TMF</strong>-OP: all<br />
investigated<br />
influences<br />
AlSi8Cu3 PSWT2 V=0,01<br />
AlCuBiPb W1 V=0,10<br />
AlSi6Cu4 Tomkins V=0,10<br />
AlSi7MgCu0,5 PSWT1 V=0,22<br />
AlCuBiPb:<br />
P SWT1<br />
� � max ��<br />
a,<br />
t<br />
� � � ��<br />
max<br />
a<br />
m<br />
N<br />
f<br />
�<br />
Riedler (2004)<br />
�<br />
W<br />
mech<br />
� p , � a , N f / 2<br />
mech<br />
a,<br />
p,<br />
N ��<br />
f / 2 a,<br />
N f / 2<br />
AlSi7MgCu0,5, AlSi8Cu3:<br />
P � a �<br />
SWT<br />
� � *<br />
c<br />
N<br />
PSWT 2 � � max ��<br />
a,<br />
t<br />
Smith, Watson, Topper (1970)<br />
AlSi6Cu4:<br />
Tomkins (1978)<br />
2 ��<br />
��<br />
max<br />
�J<br />
� a ��<br />
� �<br />
� E<br />
�<br />
N � A�<br />
( �J<br />
/ a)<br />
f<br />
B<br />
2 max<br />
f<br />
� E<br />
� ��<br />
���<br />
p �<br />
�<br />
�<br />
1�<br />
n'<br />
�<br />
18
Christian-Doppler-Laboratory<br />
for Fatigue Analysis<br />
General description for all materials:<br />
�W<br />
� ce<br />
� f ( �We<br />
) � c p � f ( �W<br />
p )<br />
N<br />
f<br />
�<br />
c<br />
5<br />
� �W<br />
�c6<br />
u<br />
RIEDLER_<strong>TMF</strong>-<strong>Workshop</strong>_BAM-Berlin_<strong>TMF</strong>-Energy_Presentation_2005.ppt<br />
<strong>HT</strong>-<strong>TMF</strong>-<strong>Conference</strong> – Berlin<br />
22/23 Sept., 2005<br />
Unified energy approach<br />
z<br />
z<br />
� � f �� ;� � � � f �� ;� �<br />
W e x x,<br />
y<br />
W p x x,<br />
y<br />
Minimization processes for the materials investigated with<br />
different possibilities and combinations<br />
Unified energy criterion:<br />
�<br />
c u in correlation<br />
with the tensile<br />
Standard deviation s [-]<br />
0,30<br />
0,28<br />
0,26<br />
0,24<br />
0,22<br />
0,20<br />
stresses 0,18<br />
�� ��<br />
�� �� ��<br />
�<br />
W u � cu<br />
� �Wu,<br />
e � �Wu,<br />
p � cu<br />
� max a,<br />
e a a,<br />
p<br />
AlCuBiPb - <strong>TMF</strong>-OP<br />
0,0 1,0 2,0 3,0<br />
Specific elastic energy parameter c u [-]<br />
University of Leoben<br />
Department Product Engineering<br />
Chair of Mechanical Engineering<br />
N f<br />
�<br />
f<br />
��W� 19
Calculated lifetime N cal<br />
[-]<br />
Christian-Doppler-Laboratory<br />
for Fatigue Analysis<br />
1,E+05<br />
1,E+04<br />
1,E+03<br />
1,E+02<br />
Comparison of the <strong>TMF</strong> lifetime estimation based on the<br />
material dependent and the unified energy approach<br />
Investigated influences:<br />
M aximum temperature<br />
Dwell time<br />
Mean strain<br />
Pre-aging<br />
Aging in service time<br />
RIEDLER_<strong>TMF</strong>-<strong>Workshop</strong>_BAM-Berlin_<strong>TMF</strong>-Energy_Presentation_2005.ppt<br />
<strong>HT</strong>-<strong>TMF</strong>-<strong>Conference</strong> – Berlin<br />
22/23 Sept., 2005<br />
Unified approach<br />
1,E+01<br />
1,E+01 1,E+02 1,E+03 1,E+04 1,E+05<br />
�<br />
Experimental lifetime Nexp [-]<br />
Unified energy approach<br />
±2,5<br />
Investigated materials:<br />
AlCuBiPb, AlSi7MgCu0,5,<br />
AlSi6Cu4, AlSi8Cu3<br />
Material dependent approach<br />
Number of specimens in the<br />
given scatter [%]<br />
100<br />
90<br />
80<br />
70<br />
60<br />
50<br />
40<br />
30<br />
20<br />
10<br />
University of Leoben<br />
Department Product Engineering<br />
Chair of Mechanical Engineering<br />
Thermo-mechanical fatigue: Lifetime estimation based<br />
on the unified hysteresis energy approach<br />
0<br />
Specimens 1 in Specimens 2 in Specimens 3 in<br />
scatter +/- 2,5 scatter +/- 2,0 scatter +/- 1,5<br />
Quality of lifetime estimation<br />
�� ��<br />
�� �� ��<br />
�<br />
W u � cu<br />
� �Wu,<br />
e � �Wu,<br />
p � cu<br />
� max a,<br />
e a a,<br />
p<br />
Standard deviation: 0.225 with the unified hysteresis energy criterion<br />
AlCuBiPb<br />
AlSi7MgCu0,5<br />
AlSi6Cu4<br />
AlSi8Cu3<br />
Basis:<br />
100 <strong>TMF</strong> tests<br />
More than 50% of the specimens can be predicted within a scatter of 1.5, more<br />
than 80% within a scatter of 2.0 and more than 90% within a scatter of 2.5<br />
20
Christian-Doppler-Laboratory<br />
for Fatigue Analysis<br />
Engine Components:<br />
Identification of the<br />
loading cond.<br />
HCF, LCF,<br />
<strong>TMF</strong><br />
1<br />
RIEDLER_<strong>TMF</strong>-<strong>Workshop</strong>_BAM-Berlin_<strong>TMF</strong>-Energy_Presentation_2005.ppt<br />
<strong>HT</strong>-<strong>TMF</strong>-<strong>Conference</strong> – Berlin<br />
22/23 Sept., 2005<br />
Simulation of the<br />
component, component,<br />
Interpretation<br />
55<br />
University of Leoben<br />
Department Product Engineering<br />
Chair of Mechanical Engineering<br />
Thermo-mechanical<br />
Thermo mechanical fatigue: fatigue lifetime estimation<br />
4<br />
Simulation of the lifetime<br />
behaviour<br />
Simulation at specimens and<br />
comp. near specimens<br />
Taking into account relevant<br />
influences on lifetime and<br />
deformation beh.,<br />
Experiments<br />
2<br />
3<br />
Simulation of the cyclic<br />
deformation behaviour<br />
21