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

This unit reviews some of the basic concepts explained in Material Science courses and uses them to develop the generalized Hooke’s Law, the fundamental relationship we will use to examine the loading and deformation throughout this course. Although most of it should be reviewed, it is  important for you to fully grasp the concepts in this unit to succeed in this course. This unit is divided into three topics.

Learning Objectives

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

  • Describe the concept of stress/strain and in its relation to force/displacement.
  • Describe the difference between normal and shear stresses/strains.
  • Describe the difference between normal and shear stresses strains.
  • Apply the sign convention for stresses/strains to determine the appropriate sign for a given stress/strain state.
  • Define and prove the concept of complementary shear stress.
  • Define Youn’s modulus, shear modulus, Poisson’s ratio and thermal coefficient of expansion.
  • Calculate the strain state at a point from the stress state using Hooke’s Law, and vice-versa.
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