Boundary Methods: Elements, Contours, and Nodes: Mechanical Engineering
Autor Subrata Mukherjee, Yu Xie Mukherjeeen Limba Engleză Hardback – 17 mar 2005
After introducing some novel topics related to the boundary element method (BEM), the authors focus on the boundary contour method (BCM)-a variant of the BEM that further reduces the dimensionality of a problem. The final section of the book explores the boundary node method, which combines the BEM with moving least-squares approximants to produce a mesh-free, boundary-only method.
The authors, who are also the primary developers of these methods, clearly introduce and develop each topic. In addition to numerical solutions of boundary value problems in potential theory and linear elasticity, they also discuss topics such as shape sensitivities, shape optimization, and adaptive meshing. Numerical results for selected problems appear throughout the book, as do extensive references.
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Specificații
ISBN-13: 9780824725990
ISBN-10: 0824725999
Pagini: 248
Ilustrații: 85 b/w images, 20 tables and 500 equations
Dimensiuni: 152 x 229 x 19 mm
Greutate: 0.39 kg
Ediția:New.
Editura: CRC Press
Colecția CRC Press
Seria Mechanical Engineering
ISBN-10: 0824725999
Pagini: 248
Ilustrații: 85 b/w images, 20 tables and 500 equations
Dimensiuni: 152 x 229 x 19 mm
Greutate: 0.39 kg
Ediția:New.
Editura: CRC Press
Colecția CRC Press
Seria Mechanical Engineering
Public țintă
ProfessionalCuprins
Introduction to Boundary Methods. SELECTED TOPICS IN BOUNDARY ELEMENT: METHODS: Boundary Integral Equations. Error Estimation. Thin Features. THE BOUNDARY CONTOUR METHOD: Linear Elasticity. Shape Sensitivity Analysis. Shape Optimization. Error Estimation and Adaptivity. THE BOUNDARY NODE METHOD: Surface Approximants. Potential Theory and Elasticity. Adaptivity for 3-D Potential Theory. Adaptivity for 3-D Linear Elasticity. Bibliography. Index
Notă biografică
Subrata Mukherjee, Yu Xie Mukherjee
Descriere
Boundary Methods: Elements, Contours, and Nodes presents the results of cutting-edge research in boundary-based mesh-free methods. Such methods combine the dimensionality advantage of the boundary element method with the ease of discretization of mesh-free methods, both of which for some problems hold distinct advantages over the finite element method. In addition to numerical solutions of boundary value problems in potential theory and linear elasticity, the authors, who are the primary developers of these methods, also discuss topics such as shape sensitivities, shape optimization, and adaptive meshing. Numerical results for selected problems appear throughout the book, as do extensive references.