Integral Methods for Linear Flow: 8 (Cambridge Texts in Applied Mathematics, Series Number 8)

Pozrikidis

ISBN 10: 0521406935 / ISBN 13: 9780521406932

Published by Cambridge University Press, 1992

About this Item

The book presents a coherent introduction to boundary integral, boundary element, and singularity methods for steady and unsteady flow at zero Reynolds number. Series Editor(s): Ablowitz, Mark J.; Davis, S. H.; Hinch, E. J.; Iserles, A.; Ockendon, J.; Olver, P. J. Series: Cambridge Texts in Applied Mathematics. Num Pages: 272 pages, black & white illustrations. BIC Classification: PBW; PHDF. Category: (P) Professional & Vocational. Dimension: 155 x 228 x 22. Weight in Grams: 410. . 2008. Revised ed. paperback. . . . . Books ship from the US and Ireland.

Seller Inventory # V9780521406932

Bibliographic Details

• Title: Integral Methods for Linear Flow: 8 (Cambridge Texts in Applied Mathematics, Series Number 8)
• Publisher: Cambridge University Press
• Publication Date: 1992
• Language: English
• ISBN 10: 0521406935
• ISBN 13: 9780521406932
• Binding: Soft cover
• Condition: New

About this title

Synopsis

The aim of this book is to bring together classical and recent developments in the particular field of Newtonian flow at low Reynolds numbers. The methods are developed from first principles, alternative formulations are compared, a variety of configurations are addressed, the proper mathematical framework is discussed in the context of functional analysis and integral-equation-theory, and procedures of numerical solution in the context of the boundary element method are introduced. The text contains a fair amount of original material pertaining, in particular, to the properties and explicit form of the Green's functions, and the theory of the integral equations that arise from boundary integral representations.

Book Description

In addition to theory, this study focuses on practical application and computer implementation in a coherent introduction to boundary integrals, boundary element and singularity methods for steady and unsteady flow at zero Reynolds numbers.