The Numerical Solution of Integral Equations of the Second Kind (Cambridge Monographs on Applied and Computational Mathematics) | 
enlarge | Author: Kendall E. Atkinson Publisher: Cambridge University Press Category: Book
List Price: $140.00 Buy New: $109.60 You Save: $30.40 (22%)
New (15) Used (8) from $101.98
Rating: 1 reviews Sales Rank: 1581388
Media: Hardcover Pages: 572 Number Of Items: 1 Shipping Weight (lbs): 1.4 Dimensions (in): 9.2 x 5.9 x 1.1
ISBN: 0521583918 Dewey Decimal Number: 515.45 EAN: 9780521583916
Publication Date: June 28, 1997 Availability: Usually ships in 24 hours
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| Editorial Reviews:
Product Description A comprehensive, up-to-date, and accessible introduction to the numerical solution of a large class of integral equations, this book builds an important foundation for the numerical analysis of these equations. It provides a general framework for the degenerate kernel, projection, and Nystroem methods and includes an introduction to the numerical solution of boundary integral equations (also known as boundary element methods). It is an excellent resource for graduate students and researchers trying to solve integral equation problems and for engineers using boundary element methods.
Book Description A comprehensive, up-to-date, and highly-readable introduction to the numerical solution of a large class of integral equations, this book lays an important foundation for the numerical analysis of these equations. It provides a general framework for the degenerate kernel, projection, and Nystroem methods and includes an introduction to the numerical solution of boundary integral equations (also known as boundary element methods). It is an excellent resource for graduate students and researchers trying to solve intergral equation problems and for engineers using boundary element methods.
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| Customer Reviews:
A Good Introductory Text at the Graduate Level November 25, 1999 Il Bruce 1 out of 1 found this review helpful
Atkinson's book is a good introduction of the material. The book is written is such a way that someone who is familiar with Galerkin finite element methods for partial differential equations can quickly gain some understanding of numerical methods for this class of integral equations. For a more complete review, see Ian Sloan's review in the March 1999 issue of SIAM Review.
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