Previous Topic

Next Topic

Book Contents

Book Index

Deflection Equation and Components

4-term Equation

The program calculates the in-plane deflection of all wall segments between openings or wall ends. The equation implemented is from O86 11.7.1.2:

3-term Equation

Using a Design Setting, you also have the option of using a linearized version of this equation, so that shear wall deflections are proportional to force v and shear wall stiffness = v LS / D is not dependent on v. Non-linearity enters the equation through fastener slip term en, so linearization is achieved by combining the shear and nail slip terms

into one term

where Ga is the effective shear stiffness calculated as described in Combined Shear and Nail Slip Deflection.

The meaning of the variables is given in the sub-topics under.Physical Parameters.

Meaning of Terms in Equation

The terms in the four-term equation give the contribution to deflection from the following sources, in order

In the three-term equation, the shear and nail slip values are combined into a single term.

Three-term vs. Four-term Equation

The three-term equation is a simplification of the four-term equation, using a linear approximation to the non-linear nail slippage effects, essentially by setting any terms that are non-linear in the shear force v to their value at shear wall capacity. This ensures that the equation is conservative in the amount of shear wall deflection for all shear walls that pass shear design, but it also has a significant impact on load and force distribution to wall segments using stiffness-based distribution, and this effect can be conservative or non-conservative.

Non-wood/Proprietary Walls

These calculations do not apply to Non-wood/Proprietary walls. Refer to Deflection of on-wood/Proprietary Walls for the procedure used for these walls.

In This Section

Physical Parameters

End Chord Bending Deflection

Panel Shear Deflection

Nail Slip Deflection

Combined Shear and Nail Slip Deflection

Hold-down Displacement

Anchorage Deflection

See Also

Deflection Analysis

Wall Types and Materials

Force Distribution to Equalize Deflections

Storey Drift