FIRE DESIGN OF STEEL MEMBERS - Civil and Natural Resources ...
FIRE DESIGN OF STEEL MEMBERS - Civil and Natural Resources ...
FIRE DESIGN OF STEEL MEMBERS - Civil and Natural Resources ...
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f<br />
f<br />
y<br />
y<br />
( T )<br />
(20)<br />
= 1.0<br />
0 < T < 215 °C 3.3a<br />
905 − T<br />
= 215 < T < 905 °C 3.3b<br />
690<br />
The ECCS recommended variation of yield stress with temperature follows the<br />
formulas given below in equation 3.4 a-b:<br />
f<br />
f<br />
y<br />
f<br />
f<br />
y<br />
( T)<br />
T<br />
= 1.0 +<br />
0 < T < 600 °C 3.4a<br />
(20)<br />
y<br />
( T )<br />
= 108<br />
(20)<br />
y<br />
767 ln( T )<br />
1750<br />
( 1−<br />
T )<br />
1000<br />
T − 440<br />
600 < T < 1000 °C 3.4b<br />
The Eurocode again uses values in a table to show the variation of the yield stress<br />
with temperature. The difference between that given by NZS 3404 <strong>and</strong> the<br />
Eurocode are small <strong>and</strong> beyond the scope of this project to determine which, if<br />
either, is most accurate. Figure 3.2 shows the variation of the proportion of yield<br />
stress with temperature.<br />
1.2<br />
Yield Stress ratio<br />
1<br />
0.8<br />
0.6<br />
0.4<br />
0.2<br />
ECCS<br />
Eurocode 3<br />
NZS 3404<br />
0<br />
0 200 400 600 800 1000 1200<br />
Temperature ( o C)<br />
NZS 3404 Eurocode ECCS<br />
Figure 3.2: Variation of the yield stress of steel with temperature as given by various sources<br />
The New Zeal<strong>and</strong> Steel Code equations tend towards zero at a lower temperature<br />
than the other equations in Figure 3.2, for the proportion of strength remaining in<br />
steel at elevated temperatures. The ECCS equations propose a more severe loss of<br />
strength of steel than those recommended by CTICM, but also introduce a factor to<br />
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