This pioneering book presents basic theory, experimental methods and results, solution of boundary value problems in a readable, useful way to designers as well as research workers and students. The mathematical background required has been kept to a minimum and supplemented by explanations where it has been necessary to introduce specialized mathematics. Also, appendices have been included to provide sufficient background in Laplace transforms and in step functions. Topics include creep, stress and strain, deformation analyses, multiple integral representation of nonlinear creep and relaxation, much more.
Content:
• Front Matter
• Preface
• Table of Contents
1. Introduction
2. Historical Survey of Creep
3. State of Stress and Strain
4. Mechanics of Stress and Deformation Analysis
5. Linear Viscoelastic Constitutive Equations
6. Linear Viscoelastic Stress Analysis
7. Multiple Integral Representation
8. Nonlinear Creep at Constant Stress and Relaxation at Constant Strain
9. Nonlinear Creep (or Relaxation) under Variable Stress (or Strain)
10. Conversion and Mixing of Nonlinear Creep and Relaxation
11. Effect of Temperature on Nonlinear Viscoelastic Materials
12. Nonlinear Viscoelastic Stress Analysis
13. Experimental Methods
Appendices
• Bibliography
Subject Index
Author Index