Advanced Package Training Scaffolding 2011.1 - Scia-Software GbR
Advanced Package Training Scaffolding 2011.1 - Scia-Software GbR
Advanced Package Training Scaffolding 2011.1 - Scia-Software GbR
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Buckling Shape [-]<br />
A polynomial has the advantage that the second derivative can easily be calculated.<br />
η<br />
-50<br />
-100<br />
-150<br />
-200<br />
-250<br />
-300<br />
-350<br />
-400<br />
⇒ cr<br />
−12<br />
4<br />
−8<br />
3<br />
−6<br />
2<br />
−1<br />
−2<br />
= −2,<br />
117E<br />
x + 2,<br />
117E<br />
x − 7,<br />
240E<br />
x − 2,<br />
284E<br />
x − 7,<br />
622E<br />
''<br />
⇒ η cr , max<br />
−11<br />
2<br />
−7<br />
−5<br />
= −2,540<br />
E x + 1,270 E x − 1,448 E<br />
Calculation of e0<br />
Buckling Shape<br />
0<br />
0 500 1000 1500 2000 2500 3000 3500 4000 4500 5000<br />
y = -2,117E-12x 4 + 2,117E-08x 3 - 7,240E-06x 2 - 2,284E-01x - 7,622E-02<br />
Length [mm]<br />
NRk = f × = 235 N<br />
y A<br />
× 5380mm²<br />
=<br />
mm²<br />
M Rk<br />
3<br />
= f × = 235 N<br />
y Wpl<br />
× 628400mm<br />
=<br />
mm²<br />
λ =<br />
NRk<br />
Ncr<br />
= 1264300N<br />
= 0,43<br />
6885280N<br />
α = 0,21 for buckling curve a<br />
χ<br />
1<br />
2<br />
0,<br />
51<br />
+ α λ − 0.<br />
2 + λ + 0,<br />
51<br />
+ α λ − 0.<br />
2<br />
55<br />
1264300 N<br />
147674000 Nmm (class 2)<br />
[ ( ) ( ) ] ( [ ( ) ( ) ] ) ( ) 2<br />
2 2<br />
+ λ − λ<br />
= =0,945<br />
<strong>Scaffolding</strong><br />
These intermediate results can be verified through SCIA ENGINEER when performing a Steel Code<br />
Check on the column: