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ASD Beam Design Bending – – lateral stability – unbalanced combination of laminations (gluelam) Shear – Deflection – Bearing (for a rectangular beam)

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Presentation on theme: "ASD Beam Design Bending – – lateral stability – unbalanced combination of laminations (gluelam) Shear – Deflection – Bearing (for a rectangular beam)"— Presentation transcript:

1 ASD Beam Design Bending – – lateral stability – unbalanced combination of laminations (gluelam) Shear – Deflection – Bearing (for a rectangular beam)

2 Lateral Stability Cause Result – lateral instability – decrease in allowable stress compression Consider this effect by C L * C L is a similar adjustment factor with C P * C P will be discussed in Ch. 7 (for column)

3 Lateral Stability full lateral support – appropriate connection of a roof or diaphragm (sheathing) – l u = 0 Approximate method – depth-to-thickness ratio (d/b) = 6 bridging or solid blocking required at intervals of 8 ft max. b d

4 Lateral Stability Solid blockingBridging

5 Lateral Stability (using C L ) Concept (Euler Buckling) – Euler critical buckling stress – Euler-based critical buckling stress K bE = 0.439 for visually graded lumber = 0.561 for MEL (machine evaluated lumber) = 0.610 for MSR (machine stress rating) or gluelam

6 Lateral Stability (using C L ) Procedure of computing C L Evaluating l u Evaluating l e Calculating R B Calculating F bE Calculating C L unbraced length of beam slenderness ratio b d

7 Lateral Stability (using C L ) Effective unbraced length, l e

8 Lateral Stability (using C L ) Calculate C L - F bx * = tabulated bending stress for x axis multiplied by adjustment factors (except C fu, C V, and C L ) - E y ’ = modulus of elasticity about y axis multiplied by adjustment factors

9 Lateral Stability (Example) w TL = 1k / ft, D+S 48’ 6.75*37.5 24F-1.8E gluelam psi

10 Lateral Stability (Example) * Note Allowable Bending Stress for Strong Axis: Choose the smaller

11 Bearing Stress vs.

12 Unbalanced Combinations of Laminations


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