12.07.2015 Views

ESR-2408 - ASC Steel Deck, A Division of ASC Profiles Inc. - ladbs

ESR-2408 - ASC Steel Deck, A Division of ASC Profiles Inc. - ladbs

ESR-2408 - ASC Steel Deck, A Division of ASC Profiles Inc. - ladbs

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<strong>ESR</strong>-<strong>2408</strong> | Most Widely Accepted and Trusted Page 42 <strong>of</strong> 42FMAXIMUM SPAN FORMASONRY ORCONCRETE WALLS(feet)TABLE 19—DIAPHRAGM FLEXIBILITY LIMITATION 1,2,3,4,5SPAN-DEPTH LIMITATIONRotation Not Considered In Diaphragm Rotation Considered In DiaphragmMasonry or ConcreteWallsFlexible Walls 4Masonry or ConcreteWallsFlexible Walls 4More than 150 Not used Not used 2:1 Not used 1 1 / 2:170-150 2002:1 or as required fordeflection3:1 Not used 2:110-70 4001-10 No limitationLess than 1No limitation2 1 / 2:1 or as required fordeflection3:1 or as required fordeflectionAs required fordeflectionFor SI: 1 inch = 25.4 mm, 1 plf = 14.594 N/m, 1 psi = 6894 Pa.4:15:1No limitationAs required fordeflectionAs required fordeflectionAs required fordeflection1 Diaphragms shall be investigated regarding their flexibility and recommended span-depth limitations. Refer to above table fordetermination <strong>of</strong> value <strong>of</strong> F.2 Diaphragms supporting masonry or concrete walls shall have their deflections limited to the following amount:2 1 / 2:13:13 1 / 2:1∆wall =2H fc0.01Etwhere:H = Unsupported height <strong>of</strong> wall in feet.t = Thickness <strong>of</strong> wall in inches.E = Modulus <strong>of</strong> elasticity <strong>of</strong> wall material for deflection determination in pounds per square inch.f c = Allowable compressive strength <strong>of</strong> wall material in flexure in pounds per square inch.For concrete, f c = 0.45f’ c. For masonry, f c = F b = 0.33f’ m.3 The total deflection ∆ <strong>of</strong> the diaphragm may be computed from the equation: ∆ = ∆ f + ∆ wwhere:∆ f = Flexural deflection <strong>of</strong> the diaphragm determined in the same manner as the deflection <strong>of</strong> beams.∆ w = The web deflection may be determined by the equation:∆ wqLFave= 106where:L = Distance in feet between vertical resisting element (such as shear wall) and the point to which the deflection is to bedetermined.q ave = Average shear in diaphragm in pounds per foot over length L.F = Flexibility factor: The average microinches a diaphragm web will deflect in a span <strong>of</strong> 1 foot under a shear <strong>of</strong> 1 pound perfoot.4 When applying these limitations to cantilevered diaphragms, the allowable span-depth ratio will be half that shown.5 Diaphragm classification (flexible or rigid) and deflection limits shall comply with Section 4.4.

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