
Boundary Integral Equation Methods for Solids and Fluids
Marc Bonnet(Author)
Wiley (Publisher)
1st Edition
Published on 26. April 1999
Book
Hardback
XX, 392 pages
978-0-471-97184-9 (ISBN)
Description
The boundary element method is more appropriate than the finite element method to tackle linear, wave propagation, infinite domain, mobile boundaries and unknown boundaries problems. In some engineering applications, both methods are combined. This book presents the mathematical basis of this method and its computer implementation. Numerous applications to fluid mechanics, mechanics of solids, acoustics and electromagnetism are developed.
More details
Product info
GB
Edition
1., Auflage
Language
English
Place of publication
New York
United States
Target group
College/higher education
Professional and scholarly
Product notice
sewn/stitched
Cloth over boards
Dimensions
Height: 235 mm
Width: 157 mm
Thickness: 29 mm
Weight
819 gr
ISBN-13
978-0-471-97184-9 (9780471971849)
Schweitzer Classification
Person
Marc Bonnet is the author of Boundary Integral Equation Methods for Solids and Fluids, published by Wiley.
Content
Basic principle and domains of application.
I. BOUNDARY INTEGRAL EQUATIONS FOR STATIC PROBLEMS: Integral Equations and Representations for the Poisson Equation; Numerical Solution using Boundary Elements; Integral Equations and Representations for Elastostatics; Integral Representations of Gradients and Stresses on the Boundary; Some Classical Mathematical Results
II. BOUNDARY INTEGRAL EQUATIONS FOR WAVE AND EVOLUTION PROBLEMS: Waves and Elastodynamics in Time Domain; Waves and Elastodynamics in Frequency Domain; Diffusion, Fluid Flow.
III. ADVANCED TOPICS: Variational Boundary Integral Formulations; Exploitation of Geometrical Symmetry; Domain Derivative and Boundary Integral Eequations.
IV. ADDITIONAL TOPICS IN SOLID MECHANICS: Boundary Integral Equations for Cracked Solids; Initial Strain or Stress: Inclusions, Elastoplasticity.
APPENDICES: Tangential Differential Operators and Integration by Parts; Interpolation Functions and Numerical Integration. Bibliography. Index.