formula_6_42
codes.eurocode.en_1993_1_1_2005.chapter_6_ultimate_limit_state.formula_6_42
Formula 6.42 from EN 1993-1-1:2005: Chapter 6 - Ultimate limit state.
Classes:
-
Form6Dot42LongitudinalStressClass3CrossSections–Class representing formula 6.42 for Class 3 cross-sections: [\(\sigma_{x,Ed} \leq \frac{f_y}{\gamma_{M0}}\)].
codes.eurocode.en_1993_1_1_2005.chapter_6_ultimate_limit_state.formula_6_42.Form6Dot42LongitudinalStressClass3CrossSections
Form6Dot42LongitudinalStressClass3CrossSections(
sigma_x_ed: MPA, f_y: MPA, gamma_m0: DIMENSIONLESS
)
Bases: ComparisonFormula
Class representing formula 6.42 for Class 3 cross-sections: [\(\sigma_{x,Ed} \leq \frac{f_y}{\gamma_{M0}}\)].
Longitudinal stress check for Class 3 cross-sections in the absence of shear force. The maximum longitudinal stress [\(\sigma_{x,Ed}\)] should not exceed the yield strength divided by the partial safety factor [\(\frac{f_y}{\gamma_{M0}}\)].
EN 1993-1-1:2005 art. 6.2.9.2 (1) - Formula (6.42)
Parameters:
-
sigma_x_ed(MPA) –[\(\sigma_{x,Ed}\)] Design value of the local longitudinal stress due to moment and axial force taking account of fastener holes where relevant [\(MPa\)].
-
f_y(MPA) –[\(f_y\)] Yield strength of the material [\(MPa\)].
-
gamma_m0(DIMENSIONLESS) –[\(\gamma_{M0}\)] Partial safety factor for resistance of cross-sections [-].
Source code in blueprints/codes/eurocode/en_1993_1_1_2005/chapter_6_ultimate_limit_state/formula_6_42.py
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codes.eurocode.en_1993_1_1_2005.chapter_6_ultimate_limit_state.formula_6_42.Form6Dot42LongitudinalStressClass3CrossSections.latex
latex(n: int = 3) -> LatexFormula
Returns LatexFormula object for formula 6.42.
Source code in blueprints/codes/eurocode/en_1993_1_1_2005/chapter_6_ultimate_limit_state/formula_6_42.py
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