engineering core courses

Solid Mechanics I
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Solid Mechanics I
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C7: Stress Transformation
7.1 Equations of Plane-Stress Transformation
- Theory - Example
7.2 Principal σ and τmax in-plane
- Theory - Example
7.3 Mohr’s Circle
- Theory - Example - Question 1 - Question 2
7.4 3D Mohr's Circle and τabs-max
- Theory - Example - Question 1 - Question 2

Chapter 7: Stress Transformation

Chapter overview

In Chapter 2 to Chapter 5, we looked at the various types of stresses: axial, torsion, bending and transverse shear. In Chapter 6, we looked at all these stresses acting to give a combined state-of-stress.

Here in Chapter 7, we will be looking at “transforming” this state-of-stress. Don’t worry, we don’t need Optimus Prime to do it, but just some equations and tools:

  • C7.1 Equations of Plane-Stress Transformation - general equations to help transform the state-of-stress
  • C7.2 Principal σ and τmax in-plane - transforming to obtain the maximum stress
  • C7.3 Mohr’s Circle - the easy and smart way to do stress transformation
  • C7.4 3D Mohr's Circle and τabs-max - including the 3rd dimension in our Mohr’s circle

Chapter 7: Stress Transformation

Chapter overview

In Chapter 2 to Chapter 5, we looked at the various types of stresses: axial, torsion, bending and transverse shear. In Chapter 6, we looked at all these stresses acting to give a combined state-of-stress.

Here in Chapter 7, we will be looking at “transforming” this state-of-stress. Don’t worry, we don’t need Optimus Prime to do it, but just some equations and tools:

  • C7.1 Equations of Plane-Stress Transformation - general equations to help transform the state-of-stress
  • C7.2 Principal σ and τmax in-plane - transforming to obtain the maximum stress
  • C7.3 Mohr’s Circle - the easy and smart way to do stress transformation
  • C7.4 3D Mohr's Circle and τabs-max - including the 3rd dimension in our Mohr’s circle

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