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Computational Mathematics in Engineering and Applied Science: ODEs, DAEs, and PDEs: Symbolic & Numeric Computation

Autor W.E. Schiesser
en Limba Engleză Hardback – 25 oct 1993
Computational Mathematics in Engineering and Applied Science provides numerical algorithms and associated software for solving a spectrum of problems in ordinary differential equations (ODEs), differential algebraic equations (DAEs), and partial differential equations (PDEs) that occur in science and engineering. It presents detailed examples, each including a complete analysis of a computer code written in transportable Fortran 77. Each example also includes a discussion of the problem equations, the coding of the equations, and the computed numerical solution. The benefits of using quality general-purpose library routines to solve ODE/DAE/PDE problems are illustrated as well.

This popular, classic book is a valuable reference for methodologies in numerical mathematics applicable to a broad spectrum of problems encountered across many disciplines- virtually all fields of science and engineering. It also serves as an excellent text for senior undergraduates or beginning graduate students in computational science.
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Specificații

ISBN-13: 9780849373732
ISBN-10: 0849373735
Pagini: 600
Ilustrații: 758 equations
Dimensiuni: 178 x 254 x 37 mm
Greutate: 1.27 kg
Ediția:1
Editura: CRC Press
Colecția CRC Press
Seria Symbolic & Numeric Computation


Public țintă

Professional

Cuprins

Preface 1 The General Problems in Ordinary, Differential Algebraic and Partial Differential Equations 2 The Numerical Integration of Initial Value Ordinary Differential Equations 3 Partial Differential Equations First Order in Time 4 Partial Differential Equations First Order in Time (continued) 5 Partial Differential Equations Second and Zeroth Order in Time

Notă biografică

William E. Schiesser, Lehigh University, Bethlehem, Pennsylvania.

Descriere

Computational Mathematics in Engineering and Applied Science provides numerical algorithms and associated software for solving a spectrum of problems in ordinary differential equations (ODEs), differential algebraic equations (DAEs), and partial differential equations (PDEs) that occur in science and engineering