Description Usage Arguments Value
Calculate the overall buckling resistance of member about z-z axis, based on EC3 Approach.
L_e = k \, L
[mm] where L is the critical length for buckling about major axis z-z Steps of the check performed for laced struts:
Plastic resistance of the cross-section to compression [kN]
N_{pl,R_d}= 2(A \, fy)
The Euler buckling load [kN]
N_{cr,Y}=\frac{π^2 \, E \, I_{eff}}{{L_e}^2}
Relative slenderness [dimensionless]
\bar{λ_Y} = √{ \frac{N_{pl,R_d}}{N_{cr,Y}} }
Calculate Φ_Y parameter for slenderness reduction factor
Φ_Y = 0.5 ≤ft[ 1 + α ≤ft( \bar{λ_Y}-0.2 \right) + {\bar{λ_Y}}^2 \right]
Slenderness reduction factor [dimensionless]
X_Y = \frac{1}{ Φ_Y+√{{Φ_Y}^2-{\bar{λ_Y}}^2} }
Output overall buckling resistance of the struts about z-z axis [kN]
N_{b,R_d,Y}=X_Y \, N_{pl,R_d}
The partial factors γ_M that are applied to resistance of members to instability: γ_{M_1} = 1
1 2 3 4 5 6 7 8 9 10 | check_overall_buckling_resistance_about_zz_axis(
trial_member_size,
member_type,
steel_grade,
k,
L,
E,
h0,
list_reference_tables
)
|
trial_member_size |
Trial member size |
member_type |
member_type, categorical: 'UC' or 'UB' |
steel_grade |
steel_grade [N/{mm}^2], categorical: 'S355' or 'S275' |
k |
Coefficient [dimensionless] |
L |
Total length of member [m] |
E |
Young's Modulus of Elasticity [GPa] |
h0 |
Distance between centroids of chords [mm] |
list_reference_tables |
List of reference tables |
N_{b,R_d,Y} Overall buckling resistance of struts about z-z axis [kN]
f_y
N_{pl,R_d}
I_{eff}
N_{cr,Y}
{\bar{λ_Y}}
α_{yy}
X
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