Description

Book Synopsis
Providing a systematic approach and simple introduction ot the finite element method, this self-contained book will enable the reader to obtain a clear understanding of the concepts involved in this traditionally complicated methodology.

Table of Contents

  1. Introduction.
  2. Matrix Algebra.
  3. Direct Approach.
  4. Strong and Weak Formulations - One-dimensional Heat Flow.
  5. Gradient - Gauss' Divergence Theorem - Green Theorem.
  6. Strong and Weak Forms - Two-and Three-Dimensional Heat Flow.
  7. Choice of Approximating Functions for the FE-method - Scalar Problems.
  8. Choice of Weight Function - Weighted Residual Methods.
  9. FE-formulation of One-Dimensional Heat Flow.
  10. FE-formulation of Two-and-Three Dimensional Heat Flow.
  11. Guidelines for Element Meshes and Global Nodal Numbering.
  12. Stresses and Strains.
  13. Linear Elasticity.
  14. FE-formulation of Torsion and Non-circular Shafts.
  15. Approximating Functions for the FE-method - Vector Problems.
  16. FE-formulation of Three-and-Two Dimensional Elasticity.
  17. FE-formulation of Beams.
  18. FE-formulation of Plates.
  19. Isoparametric Finite Elements.
  20. Numerical Integration.

Introduction Finite Element Method

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Order before 4pm today for delivery by Sat 13 Dec 2025.

A Paperback by Niels Ottosen, Hans Petersson

2 in stock


    View other formats and editions of Introduction Finite Element Method by Niels Ottosen

    Publisher: Pearson Education
    Publication Date: 6/1/1992 12:00:00 AM
    ISBN13: 9780134738772, 978-0134738772
    ISBN10: 0134738772
    Also in:
    Technology, Engineering & Agriculture Civil engineering, surveying and building Mechanical engineering

    Description

    Book Synopsis
    Providing a systematic approach and simple introduction ot the finite element method, this self-contained book will enable the reader to obtain a clear understanding of the concepts involved in this traditionally complicated methodology.

    Table of Contents

    1. Introduction.
    2. Matrix Algebra.
    3. Direct Approach.
    4. Strong and Weak Formulations - One-dimensional Heat Flow.
    5. Gradient - Gauss' Divergence Theorem - Green Theorem.
    6. Strong and Weak Forms - Two-and Three-Dimensional Heat Flow.
    7. Choice of Approximating Functions for the FE-method - Scalar Problems.
    8. Choice of Weight Function - Weighted Residual Methods.
    9. FE-formulation of One-Dimensional Heat Flow.
    10. FE-formulation of Two-and-Three Dimensional Heat Flow.
    11. Guidelines for Element Meshes and Global Nodal Numbering.
    12. Stresses and Strains.
    13. Linear Elasticity.
    14. FE-formulation of Torsion and Non-circular Shafts.
    15. Approximating Functions for the FE-method - Vector Problems.
    16. FE-formulation of Three-and-Two Dimensional Elasticity.
    17. FE-formulation of Beams.
    18. FE-formulation of Plates.
    19. Isoparametric Finite Elements.
    20. Numerical Integration.

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