AISCAISC 360-22
Formulas

Formulas: Lateral-Torsional Buckling

PDF page 139 · AISC 360-22

Formula 1

(b) For rectangular bars with 0.08EFy<Lbdt21.9EFy\frac{0.08 E}{F_{y}}<\frac{L_{b} d}{t^{2}} \leq \frac{1.9 E}{F_{y}} bent about their major axis

0.08EFy<Lbdt21.9EFy\frac{0.08 E}{F_{y}}<\frac{L_{b} d}{t^{2}} \leq \frac{1.9 E}{F_{y}}

Equation F11-3

Mn=Cb[1.520.274(Lbdt2)FyE]MyMpM_{n}=C_{b}\left[1.52-0.274\left(\frac{L_{b} d}{t^{2}}\right) \frac{F_{y}}{E}\right] M_{y} \leq M_{p}

where

Lb=L_{b}= length between points that are either braced against lateral displacement of the compression region, or between points braced to prevent twist of the cross section, in. (mm)

Formula 3

(c) For rectangular bars with Lbdt2>1.9EFy\frac{L_{b} d}{t^{2}}>\frac{1.9 E}{F_{y}} bent about their major axis

Lbdt2>1.9EFy\frac{L_{b} d}{t^{2}}>\frac{1.9 E}{F_{y}}

Equation F11-4

Mn=FcrSxMpM_{n}=F_{c r} S_{x} \leq M_{p}

Equation F11-5

Fcr=1.9ECbLbdt2F_{c r}=\frac{1.9 E C_{b}}{\frac{L_{b} d}{t^{2}}}

Found in

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