Thin wall section elastic plastic

UNIVERSITY
Universitat Politècnica de València
TYPE OF CERTIFICATION

no certification

CATEGORY
Trainings
SUBJECT AREA

Others

OFFERED TO

BSc Students

Description

The following application allows determining the resistant capacity of open and closed thin-walled sections subjected to axial, biaxial bending, bimoment, Shear, Saint Venant torsion (closed) and warping torsion. In this app the plastic interaction between normal and shear stresses is considered in 2 different ways:

  1. Priority shear stresses. First elastic shear stresses are computed and the a plastic analysis of normal stresses is perfomed.
  2. Linearized Von Mises plastic normal & shear.

Expected learning outcomes

The objective is to determine the stresses and resistant capacity of open and closed thin-walled sections.

Learning opportunity structure

The geometry of the section, the type of material, and the combination of axial, biaxial bending, bimoment, shear, Saint Venant torsion (closed), and warping torsion are defined. Class 3 elastic stresses and plastification factor Class 1 and 2 sections are determined. The axial-biaxial bending-bimoment interaction diagram is represented if desired, and the properties of the section are determined.

Quality assurance

The two-level mutual trust-based quality assurance scheme has been adopted:

  • at the university level: Universitat Politècnica de València has applied its internal quality assurance procedures and structures to the proposal of Thin wall section elastic plastic it submitted to ENHANCE and to its implementation - the related learning activities,
  • at the Alliance level: the body composed of Education Officers has made decisions regarding the inclusion of Thin wall section elastic plastic proposed by Universitat Politècnica de València to the Innovative Learning Campus part of the joint ENHANCE educational offer, based on the compliance with the formal requirements and ENHANCE goals.

Learning Assessment

Virtual lab for practical exercises

Contact person

Antonio Agüero Ramón Llin (e-mail: antonio.aguero@gmail.com)

Further Information

For more detailed background equations, please refer to the thinwallreselasticplastic_BACKGROUND_EQUATIONS.pdf .

More information at https://antonioagueroramonllin.blogs.upv.es/

Location