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Synopsis
The fast multipole method is one of the most important algorithms in computing developed in the 20th century. Along with the fast multipole method, the boundary element method (BEM) has also emerged, as a powerful method for modeling large-scale problems. BEM models with millions of unknowns on the boundary can now be solved on desktop computers using the fast multipole BEM. This is the first book on the fast multipole BEM, which brings together the classical theories in BEM formulations and the recent development of the fast multipole method. Two- and three-dimensional potential, elastostatic, Stokes flow, and acoustic wave problems are covered, supplemented with exercise problems and computer source codes. Applications in modeling nanocomposite materials, bio-materials, fuel cells, acoustic waves, and image-based simulations are demonstrated to show the potential of the fast multipole BEM. This book will help students, researchers, and engineers to learn the BEM and fast multipole method from a single source.
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Book Description
This book covers the fast multipole BEM, bringing together classical theories in BEM formulations and recent developments in the fast multipole method. Two- and three-dimensional potential, elastostatic, Stokes flow, and acoustic wave problems are covered, with exercises and source codes. Applications in modeling nanocomposite materials, bio-materials, fuel cells, acoustic waves, and image-based simulations are demonstrated.
About the Author
Dr Yijun Liu has more than 25 years of research experience on the boundary element method for subjects including potential; elasticity; and Stokes flow; and electromagnetic, elastic, and acoustic wave problems and has published extensively in research journals. He received his Ph.D. in theoretical and applied mechanics from the University of Illinois and after a post-doctoral research appointment at Iowa State University he joined the Ford Motor Company as a CAE analyst. He has been a faculty member in the Department of Mechanical Engineering at the University of Cincinnati since 1996. Dr Liu is currently on the editorial board of the international journals Engineering Analysis with Boundary Elements and the Electronic Journal of Boundary Elements.
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- PublisherCambridge University Press
- Publication date2009
- ISBN 10 0521116597
- ISBN 13 9780521116596
- BindingHardcover
- LanguageEnglish
- Edition number1
- Number of pages254
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Fast Multipole Boundary Element Method Theory And Applications In Engineering
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Hardcover. Condition: new. Hardcover. The fast multipole method is one of the most important algorithms in computing developed in the 20th century. Along with the fast multipole method, the boundary element method (BEM) has also emerged as a powerful method for modeling large-scale problems. BEM models with millions of unknowns on the boundary can now be solved on desktop computers using the fast multipole BEM. This is the first book on the fast multipole BEM, which brings together the classical theories in BEM formulations and the recent development of the fast multipole method. Two- and three-dimensional potential, elastostatic, Stokes flow, and acoustic wave problems are covered, supplemented with exercise problems and computer source codes. Applications in modeling nanocomposite materials, bio-materials, fuel cells, acoustic waves, and image-based simulations are demonstrated to show the potential of the fast multipole BEM. Enables students, researchers, and engineers to learn the BEM and fast multipole method from a single source. Liu covers the fast multipole BEM, brings together classical theories in BEM formulations and developments in the fast multipole method. Two- and three-dimensional potential, elastostatic, Stokes flow, and acoustic wave problems are covered. Applications in modeling nanocomposite materials, bio-materials, fuel cells, acoustic waves, and image-based simulations are demonstrated. Shipping may be from multiple locations in the US or from the UK, depending on stock availability. Seller Inventory # 9780521116596
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Fast Multipole Boundary Element Method: Theory and Applications in Engineering
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