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Applications of Tensor Functions in Solid Mechanics

  • Book
  • © 1987

Overview

Editors:
  1. J. P. Boehler

    1. University of Grenoble, France

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Part of the book series: CISM International Centre for Mechanical Sciences (CISM, volume 292)

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Table of contents (14 chapters)

  1. Front Matter

    Pages I-XI
    Download chapter PDF

  2. Physical Motivation

    • J. P. Boehler
    Pages 3-11

  3. Introduction to the Invariant Formulation of Anisotropic Constitutive Equations

    • J. P. Boehler
    Pages 13-30

  4. Representations for Isotropic and Anisotropic Non-Polynomial Tensor Functions

    • J. P. Boehler
    Pages 31-53

  5. Anisotropic Linear Elasticity

    • J. P. Boehler
    Pages 55-65

  6. Yielding and Failure of Transversely Isotropic Solids

    • J. P. Boehler
    Pages 67-97

  7. On a Rational Formulation of Isotropic and Anisotropic Hardening

    • J. P. Boehler
    Pages 99-122

  8. Anisotropic Hardening of Rolled Sheet-Steel

    • J. P. Boehler
    Pages 123-139

  9. Isotropic Polynomial Invariants and Tensor Functions

    • A. J. M. Spencer
    Pages 141-169

  10. Anisotropic Invariants and Additional Results for Invariant and Tensor Representations

    • A. J. M. Spencer
    Pages 171-186

  11. Kinematic Constraints, Constitutive Equations and Failure Rules for Anisotropic Materials

    • A. J. M. Spencer
    Pages 187-201

  12. Invariants of Fourth-Order Tensors

    • J. Betten
    Pages 203-226

  13. Formulation of Anisotropic Constitutive Equations

    • J. Betten
    Pages 228-250

  14. Interpolation Methos for Tensor Functions

    • J. Betten
    Pages 251-278

  15. Tensor Function Theory and Classical Plastic Potential

    • J. Betten
    Pages 279-299
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Editors and Affiliations

  • University of Grenoble, France

    J. P. Boehler

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