Important announcement

Dear visitor,

Please note that this OpenCourseWare platform will be replaced at the end of 2026 by a new platform (under the same url ocw.tudelft.nl).

Courses and their contents that are currently available the platform will partly be migrated. URL’s for this content will change and content might be unavailable for some time. In addition, some courses will not be available anymore.

If you are linking to specific courses on this platform (for instance for your students), please take timely measures to avoid problems with access. Possible actions are:

  • Download the materials to your local platform (laptop, server)
  • For educators only (including TU Delft lecturers): Contact us at ocw@tudelft.nl and inform us what course you are using in what context (institute, program, period of use, number of students). We will research (in collaboration with the authors of the course) and decide if we will migrate the course, and if yes, can supply you with a new url.

Thank you.

Introduction

It is time to examine our first structural element: and axial loaded member. Axial loaded members go by many names in engineering. These names are often related to the direction of loading (tension or compression) or the nature of the structure (flexible cables, coiled springs, etc.). Some of the most common structural elements are shown below.

In this course, we will limit ourselves to axial loaded members that primarily deform in a 1-Dimensional manner (ie: change in length). This necessitates that the cross-sectional dimensions of the member are small compared to the overall length. This unit will first focus on examining the deformations and stresses associated with an axial loaded member.

In addition to looking at axial loaded members, the concept of statically indeterminate problems will be introduced and you will learn the solution approach to such problems in the context of structures comprised of axial loaded members.

Learning Objectives

By the end of this unit, you should be able to:

  • Relate the stress and strain distribution in an axial loaded member to the observed resultant deformation.
  • Derive the force-displacement relationship for an axial loaded member.
  • State and explain St. Venant’s principle.
  • Identify if a given problem is statically determinate or indeterminate.
  • Apply the generalized procedure for solving a statically indeterminate problem involving axial loaded members.
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