Numerical Computation of Internal and External Flows: Fundamentals of Numerical Discretization v. 1
Charles Hirsch(Author)
Wiley (Publisher)
Published on 27. July 1988
Book
Hardback
538 pages
978-0-471-91762-5 (ISBN)
Description
The first of two volumes giving a comprehensive account of the numerical computation of internal and external flows. In this volume, the author explains the use of basic computational methods to solve problems in fluid dynamics, comparing the various methods, so the reader can see which would be the most appropriate way of solving any particular problem. In the first part of the book, mathematical models are introduced; in the second part, the various numerical methods are described briefly; in the third and fourth parts, the workings of these methods are discussed in more detail.
More details
Series
Language
English
Place of publication
Chichester
United Kingdom
Publishing group
John Wiley and Sons Ltd
Target group
College/higher education
Professional and scholarly
Illustrations
Ill.
Dimensions
Height: 230 mm
Width: 150 mm
Weight
870 gr
ISBN-13
978-0-471-91762-5 (9780471917625)
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Additional editions

Charles Hirsch
Numerical Computation of Internal and External Flows
Volume 1: Fundamentals of Numerical Discretization
Book
07/1989
Wiley
€314.50
Shipment within 10-20 days
Content
THE MATHEMATICAL MODELS FOR FLUID FLOW SIMULATIONS AT VARIOUS LEVELS OF APPROXIMATION: Introduction; The Basic Equations of Fluid Dynamics; The Dynamical Levels of Approximation; The Mathematical Nature of the Flow Equations and Their Boundary Conditions; BASIC DISCRETIZATION TECHNIQUES: The Finite Difference Method; The Finite Element Method; Finite Volume Method and Conservative Discretizations; THE ANALYSIS OF NUMERICAL SCHEMES: The Concepts of Consistency, Stability and Convergence; The Von Neumann Method for Stability Analysis; The Method of the Equivalent Differential Equation for the Analysis of Stability; The Matrix Method for Stability Analysis; THE RESOLUTION OF DISCRETIZED EQUATIONS: Integration Methods for Systems of Ordinary Differential Equations; Iterative Methods for the Resolution of Algebraic Systems.