AISCAISC 360-22
Formulas

Formulas: Compression Flange Local Buckling

PDF page 127 · AISC 360-22

Equation F4-13

Mn=RpcMyc(RpcMycFLSxc)(κκpfλrfλpf)M_{n}=R_{p c} M_{y c}-\left(R_{p c} M_{y c}-F_{L} S_{x c}\right)\left(\frac{\kappa-\kappa_{p f}}{\lambda_{r f}-\lambda_{p f}}\right)

Equation F4-14

Mn=0.9EkcSxcλ2M_{n}=\frac{0.9 E k_{c} S_{x c}}{\lambda^{2}}

where

FL is defined in Equations F4-6a and F4-6b Rpc is the web plastification factor, determined by Equation F4-9a, F4-9b, or F4-10 kc=4h/tw and shall not be taken as less than 0.35 nor greater than 0.76 for cal-  culation purposes λ=bfc2tfc\begin{aligned} F_{L} & \text { is defined in Equations F4-6a and F4-6b } \\ R_{p c} & \text { is the web plastification factor, determined by Equation F4-9a, F4-9b, or F4-10 } \\ k_{c} & =\frac{4}{\sqrt{h / t_{w}}} \text { and shall not be taken as less than } 0.35 \text { nor greater than } 0.76 \text { for cal- } \\ & \text { culation purposes } \\ \lambda & =\frac{b_{f c}}{2 t_{f c}}\end{aligned}

λpf=λp\lambda_{p f}=\lambda_{p}, the limiting width-to-thickness ratio for a compact flange as defined in Table B4.1b

λrf=λr\lambda_{r f}=\lambda_{r}, the limiting width-to-thickness ratio for a noncompact flange as defined in Table B4.1b

Formula 3

λpf=λp\lambda_{p f}=\lambda_{p}, the limiting width-to-thickness ratio for a compact flange as defined in Table B4.1b

λpf=λp\lambda_{p f}=\lambda_{p}

Formula 4

λrf=λr\lambda_{r f}=\lambda_{r}, the limiting width-to-thickness ratio for a noncompact flange as defined in Table B4.1b

λrf=λr\lambda_{r f}=\lambda_{r}

Found in

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