Skip to content Skip to navigation

Connexions

You are here: Home » Content » Web Local Buckling

Navigation

Content Actions

Lenses

What is a lens?

Definition of a lens

Lenses

A lens is a custom view of Connexions content. You can think of it as a fancy kind of list that will let you see Connexions through the eyes of organizations and people you trust.

What is in a lens?

Lens makers point to Connexions materials (modules and collections), creating a guide that includes their own comments and descriptive tags about the content.

Who can create a lens?

Any individual Connexions member, a community, or a respected organization.

This content is ...

Affiliated with (What does "Affiliated with" mean?)

This content is either by members of the organizations listed or about topics related to the organizations listed. Click each link to see a list of all content affiliated with the organization.
  • Rice University OCW

    This module is included inLens: Rice University OpenCourseWare
    By: OpenCourseWare ConsortiumAs a part of collection:"Steel Design (CIVI 306)"

    Click the "Rice University OCW" link to see all content affiliated with them.

Tags

(What is a tag?)

These tags come from the endorsement, affiliation, and other lenses that include this content.

Web Local Buckling

Module by: Michael Terk

Summary: (Blank Abstract)

Introduction to Web Local Buckling

The third limit state for beams is Web Local Buckling, or WLB for short. This type of buckling occurs when the width-thickness ratio is not large enough to withstand the moment on the beam. The way to prevent this type of buckling is to limit the with-thickness ratio.

The limits can be computed for web local buckling. The width-thickness ratio is compared to λ p λ p and λ r λ r . Then the maximum moment can be calculated.

Equations to determine WLB

Figure 1: The graph illustrates the options for WLB
Figure 1 (compactgraph.bmp)

When,

bt< λ p b t λ p (1)
there is no WLB and the cross section is compact because,
M n = M p M n M p (2)
M p = F y Z1.5 M y M p F y Z 1.5 M y (3)
from the yielding state.

When,

λ p <bt< λ r λ p b t λ r (4)
the graph is linear, and therefore a linear interpolation between M p M p and M y M y is used for the maximum moment.

And finally, when bt> λ r b t λ r the graph is non-linear, the web is non-slender, and there is an equation to find the maximum moment in Appendix F of the Specification section of the Manual (page 16.1-96).

Comments, questions, feedback, criticisms?

Send feedback