Boundary Integral Equation Methods and Numerical Solutions: Thin Plates on an Elastic Foundation
Author:   Christian Constanda ,  Dale Doty ,  William Hamill
Publisher:   Springer International Publishing AG
Edition:   1st ed. 2016
Volume:   35
ISBN:  

9783319263076


Pages:   232
Publication Date:   01 April 2016
Format:   Hardback
Availability:   Manufactured on demand   Availability explained
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Boundary Integral Equation Methods and Numerical Solutions: Thin Plates on an Elastic Foundation


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Author:   Christian Constanda ,  Dale Doty ,  William Hamill
Publisher:   Springer International Publishing AG
Imprint:   Springer International Publishing AG
Edition:   1st ed. 2016
Volume:   35
Dimensions:   Width: 15.50cm , Height: 1.60cm , Length: 23.50cm
Weight:   4.912kg
ISBN:  

9783319263076


ISBN 10:   3319263072
Pages:   232
Publication Date:   01 April 2016
Audience:   Professional and scholarly ,  Professional and scholarly ,  Professional & Vocational ,  Professional & Vocational
Format:   Hardback
Publisher's Status:   Active
Availability:   Manufactured on demand   Availability explained
We will order this item for you from a manufactured on demand supplier.

Table of Contents

Preface.- 1. The Mathematical Model.- 2. The Layer Potentials.- 3. Existence of Solutions.- 4. Software Development.- 5. Computational Examples.- References.- Index.

Reviews

The book describes the mathematical model analytically and uses it to show how a boundary element method can be constructed and manipulated to compute a numerical solution. The book should be a good source of information for engineers, mathematicians and physicists interested in studying the boundary integral equation methods. (Razvan Raducanu, zbMATH 1339.74002, 2016)


“The book describes the mathematical model analytically and uses it to show how a boundary element method can be constructed and manipulated to compute a numerical solution. The book should be a good source of information for engineers, mathematicians and physicists interested in studying the boundary integral equation methods.” (Răzvan Răducanu, zbMATH 1339.74002, 2016)


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