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29416 Graepel TH engl. neu:Inhalt - Friedrich Graepel AG

29416 Graepel TH engl. neu:Inhalt - Friedrich Graepel AG

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Load types<br />

Preliminary remarks to the table<br />

on the following pages<br />

The metal profile gratings are dimensioned for the<br />

elastic material region. In this, either dimensions<br />

are taken considering the permissible stress of the<br />

material or considering the permissible deflection.<br />

The table values always consider the least<br />

advantageous value.<br />

The permissible deflection of the “metalprofile<br />

grating” beam is L/200, where L is the support<br />

width.<br />

In the case that greater deflections are permitted,<br />

then the deflection is to be calculated with the aid<br />

of the areal moment of inertia of the individual<br />

grating type according to the normal structural<br />

calculations.<br />

For gratings lying next to each other, the deflection<br />

of the loaded individual gratings must be bolted<br />

together. A bolt spacing of approximately 500 mm<br />

recommended.<br />

The following loads can occur.<br />

a) vertikal on the surface of the grating effective<br />

2<br />

uniformly distributed load in kN/m<br />

b) effective vertical concentrated load in kN<br />

effective over the whole grating width distributed<br />

on a surface area of B x 0,2 m. Here the concentrated<br />

load is to be placed in the most disadvantageous<br />

position.<br />

c) effective vertical lump load in kN acting on a<br />

surface area of a 1x a 2. The sizes of the loads and<br />

the long effective surface can be determined from<br />

DIN 1055 sheet 3 or DIN 1072.<br />

Uniformly distributed load<br />

Only the unperforated area of the two sides is taken in<br />

account. In the static cross section values for the long direction<br />

of the grating.<br />

Concentrated load<br />

Lump load<br />

Determination of the permissible uniformly<br />

distributed load<br />

Conversation of the replacement load Fq<br />

from the table into an uniformly distributed<br />

load Q:<br />

10 6 xFq<br />

Q =<br />

whereaby:<br />

B x L<br />

Q = Distributed load for a grating [in kN/m 2 ]<br />

Fq= Replacement load from table with reference<br />

to the support width [in kN]<br />

B = Grating width [in mm]<br />

L = Support length [in mm]<br />

Calculation example: (dimensions in mm)<br />

Material: DD 11 Material thickness: S = 2.5<br />

Edge height: H = 40 Support length: L = 1250<br />

Table value: Fq = 2.52 kN<br />

Grating width B = 240 mm<br />

10 6 x2.52<br />

Q =<br />

240 x 1250<br />

= 8.40 kN/m 2<br />

Determination of the permissible<br />

concentrated load<br />

The value of the permissible concentrated load<br />

with reference to the material, material thickness,<br />

edge height and support width can be read directly<br />

from the tables.<br />

This assumes that the load surface acts over the<br />

whole grating width B then the load values of the<br />

table “lump load” must not be exceeded. Decisive<br />

is the lower value.<br />

Load increases<br />

1. When placing the grating over serveral supports<br />

(continuous beam), the permissible loads can be<br />

increased according to normal structural calculations.<br />

2. If the gratings are bolted together such that the<br />

load only acts on the middle grating, then the<br />

permissible load values from the table can be<br />

doubled.<br />

5

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