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Introduction to Continuum Mechanics
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  • Introduction to Continuum Mechanics
ID: 173221
At Michael Lai, David Rubin, Erhard Krempl
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Continuum Mechanics is a branch of physical mechanics. It is fundamental to the fields of civil, mechanical, chemical and bioengineering. This time-tested text has been used for real-life engineering students, as well as graduate students. The text begins with a detailed presentation of the coordinate invariant quantity, the tensor, as a linear transformation. This is a translation of the subject of the kinematics of deformation, as well as the basic laws of continuum mechanics. As the elastic, viscous and viscoelastic materials, are presented.



This new edition offers a continuum of mechanics or flexibility. <br> <br> <br> <br> <br> <br> earlier Although Although Although Although Although Although Although Although Although Although Although Although Although Although Although Although Although. problems. It is, and will remain, one of the most accessible textbooks on this challenging engineering subject.




  • Significantly expanded coverage of Chapter 5, including solutions of some 3-D problems based on the fundamental potential functions approach.


  • New section at the end of Chapter 4 devoted to the integral formulation of the field equations



  • Seven new appendices appear at the end of the relevant chapters to help make each chapter more self-contained



  • Expanded and improved problem set



Introduction: Continuum Theory, Contents of Continuum Mechanics;
TENSORS: Part A: The Indicial Notation; Part B: Tensors; Part C: Tensor Calculus; Part D: Curvilinear Coordinates; KINEMATICS OF A CONTINUUM; STRESS; THE ELASTIC SOLID: Part A: Linear Isotropic Elastic Solid; Part B: Linear Anisotropic Elastic Solid; Part C: Constitutive Equation for Isotropic Elastic Solid Under Large Deformation; NEWTONIAN VISCOUS FLUID; INTEGRAL FORMULATION OF GENERAL PRINCIPLES; NON-NEWTONIAN FLUDS: Part A: Linear Viscoelastic Fluid; Part B: Nonlinear Viscoelastic Fluid; Part C: Viscometric Flow of Simple Fluid






173221

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