Boundary Collocation Techniques and their Application in Engineering

Boundary Collocation Techniques and their Application in Engineering

by Kolodziej, J. A.

Type Book
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Methods of mathematical modelling applied in contemporary computational mechanics can be either purely numerical or analytical-numerical procedures. Purely analytical solutions lose their popularity because of strong limitations connected with simple regions and the mostly linear equations to which they can be applied. Obviously, the fundamental monographs (for example, insert those on elastic solids, fluid mechanics or heat exchange) are always popular and often quoted, but rather as sources o…

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Title Statements

  • Full title :Boundary Collocation Techniques and their Application in Engineering.

Summary

Methods of mathematical modelling applied in contemporary computational mechanics can be either purely numerical or analytical-numerical procedures. Purely analytical solutions lose their popularity because of strong limitations connected with simple regions and the mostly linear equations to which they can be applied. Obviously, the fundamental monographs (for example, insert those on elastic solids, fluid mechanics or heat exchange) are always popular and often quoted, but rather as sources of comparative benchmarks confirming correctness and accuracy of computer solutions. This volume can b.

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Edition Statements

  • Publication Date:2009.

Publication Statements

  • Publisher(s):WIT Press
  • Place of Publication:SOUTHAMPTON
  • Language:eng
  • Publication Date:2009.

The Physical Object

  • Description:1 online resource (337 pages)

Edition Identifiers

  • ISBN:9781845643959, 184564395X
  • oclc:ocn670411428
  • LC Classification:QA379
  • Dewey Decimal:620.0015135

Table of Contents

Cover; Boundary Collocation Techniques and their Application in Engineering; Copyright Page; Contents; Preface; Chapter 1: Introduction; Chapter 2: General information; Chapter 3: Analytical trial T-functions applied in the boundary collocation method; Chapter 4: Substructuring and T-elements; Chapter 5: Basic numerical investigations of the boundary collocation method; Chapter 6: 2D harmonic problems the Laplace-type equations; Chapter 7: Problems described by two-dimensional, biharmonic equations; Chapter 8: Two-dimensional problem of elastostatics.

Chapter 9: Inverse problems in 2D elasticityChapter 10: Three-dimensional problem described by elliptic equations; Chapter 11: Non-homogenous equations and nonlinear boundary conditions; Chapter 12: Physically non-linear, elasticplastic problems; Chapter 13: Problems described by parabolic equations; Chapter 14: Eigenvalue problems; Chapter 15: Final remarks, conclusions and perspectives; Index.

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