Finite Volume Methods for Hyperbolic Problems (Cambridge Texts in Applied Mathematics)

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9780521009249: Finite Volume Methods for Hyperbolic Problems (Cambridge Texts in Applied Mathematics)

This book, first published in 2002, contains an introduction to hyperbolic partial differential equations and a powerful class of numerical methods for approximating their solution, including both linear problems and nonlinear conservation laws. This provides an excellent learning environment for understanding wave propagation phenomena and finite volume methods.

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'It is moreover advantageous that the algorithms presented are public and easily available via the web-page cited. Similar to the book of R. J. LeVeque titled Numerical Methods for Conservation Laws, this manuscript will certainly become a part of the standard literature in the field of numerical methods for hyperbolic partial differential equations.' Journal of Applied Mathematics and Physics

'The text is very well written and can serve for self-study as well as an accompanying text book for teaching purposes … a very sound and comprehensive introduction into hyperbolic problems and their numerical treatment.' Zentralblatt MATH

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This book, first published in 2002, contains an introduction to hyperbolic partial differential equations and a powerful class of numerical methods for approximating their solution, including both linear problems and nonlinear conservation laws. These equations describe a wide range of wave propagation and transport phenomena arising in nearly every scientific and engineering discipline. Several applications are described in a self-contained manner, along with much of the mathematical theory of hyperbolic problems. High-resolution versions of Godunov's method are developed, in which Riemann problems are solved to determine the local wave structure and limiters are then applied to eliminate numerical oscillations. These methods were originally designed to capture shock waves accurately, but are also useful tools for studying linear wave-propagation problems, particularly in heterogenous material. The methods studied are implemented in the CLAWPACK software package and source code for all the examples presented can be found on the web, along with animations of many of the simulations. This provides an excellent learning environment for understanding wave propagation phenomena and finite volume methods.

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Descripción CAMBRIDGE UNIVERSITY PRESS, United Kingdom, 2002. Paperback. Estado de conservación: New. 244 x 176 mm. Language: English . Brand New Book. This book, first published in 2002, contains an introduction to hyperbolic partial differential equations and a powerful class of numerical methods for approximating their solution, including both linear problems and nonlinear conservation laws. These equations describe a wide range of wave propagation and transport phenomena arising in nearly every scientific and engineering discipline. Several applications are described in a self-contained manner, along with much of the mathematical theory of hyperbolic problems. High-resolution versions of Godunov s method are developed, in which Riemann problems are solved to determine the local wave structure and limiters are then applied to eliminate numerical oscillations. These methods were originally designed to capture shock waves accurately, but are also useful tools for studying linear wave-propagation problems, particularly in heterogenous material. The methods studied are implemented in the CLAWPACK software package and source code for all the examples presented can be found on the web, along with animations of many of the simulations. This provides an excellent learning environment for understanding wave propagation phenomena and finite volume methods. Nº de ref. de la librería AAU9780521009249

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Randall J. Leveque
Editorial: CAMBRIDGE UNIVERSITY PRESS, United Kingdom (2002)
ISBN 10: 0521009243 ISBN 13: 9780521009249
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The Book Depository US
(London, Reino Unido)
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Descripción CAMBRIDGE UNIVERSITY PRESS, United Kingdom, 2002. Paperback. Estado de conservación: New. 244 x 176 mm. Language: English . Brand New Book. This book, first published in 2002, contains an introduction to hyperbolic partial differential equations and a powerful class of numerical methods for approximating their solution, including both linear problems and nonlinear conservation laws. These equations describe a wide range of wave propagation and transport phenomena arising in nearly every scientific and engineering discipline. Several applications are described in a self-contained manner, along with much of the mathematical theory of hyperbolic problems. High-resolution versions of Godunov s method are developed, in which Riemann problems are solved to determine the local wave structure and limiters are then applied to eliminate numerical oscillations. These methods were originally designed to capture shock waves accurately, but are also useful tools for studying linear wave-propagation problems, particularly in heterogenous material. The methods studied are implemented in the CLAWPACK software package and source code for all the examples presented can be found on the web, along with animations of many of the simulations. This provides an excellent learning environment for understanding wave propagation phenomena and finite volume methods. Nº de ref. de la librería AAU9780521009249

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LeVeque, Randall J.
Editorial: Cambridge University Press (2002)
ISBN 10: 0521009243 ISBN 13: 9780521009249
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Descripción Cambridge University Press, 2002. Estado de conservación: New. 2002. 1st Edition. Paperback. An introduction to hyperbolic PDEs and a class of numerical methods for approximating their solution, including both linear problems and nonlinear conservation laws. Series: Cambridge Texts in Applied Mathematics. Num Pages: 580 pages, 135 b/w illus. 108 exercises. BIC Classification: PBKJ; PBKS; PBW. Category: (P) Professional & Vocational. Dimension: 172 x 248 x 21. Weight in Grams: 988. Series: Cambridge Texts in Applied Mathematics. 578 pages, 135 b/w illus. 108 exercises. An introduction to hyperbolic PDEs and a class of numerical methods for approximating their solution, including both linear problems and nonlinear conservation laws. Cateogry: (P) Professional & Vocational. BIC Classification: PBKJ; PBKS; PBW. Dimension: 172 x 248 x 21. Weight: 924. . . . . . . Nº de ref. de la librería V9780521009249

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Randall J. LeVeque
Editorial: Cambridge University Press 2002-08-26, Cambridge (2002)
ISBN 10: 0521009243 ISBN 13: 9780521009249
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Descripción Cambridge University Press 2002-08-26, Cambridge, 2002. paperback. Estado de conservación: New. Nº de ref. de la librería 9780521009249

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Randall J. Leveque
Editorial: Cambridge University Press (2002)
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Descripción Cambridge University Press, 2002. Estado de conservación: New. book. Nº de ref. de la librería ria9780521009249_rkm

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