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Nonstandard Finite Difference Schemes: Methodology And Applications

By: Ronald E Mickens (Author)

Out of stock

Ksh 26,150.00

Format: Hardback or Cased Book

ISBN-10: 9811222533

ISBN-13: 9789811222535

Publisher: World Scientific Publishing Co Pte Ltd

Imprint: World Scientific Publishing Co Pte Ltd

Country of Manufacture: GB

Country of Publication: GB

Publication Date: Nov 20th, 2020

Publication Status: Active

Product extent: 332 Pages

Weight: 630.00 grams

Dimensions (height x width x thickness): 15.80 x 23.60 x 2.50 cms

Product Classification / Subject(s): Numerical analysis

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This second edition of Nonstandard Finite Difference Models of Differential Equations provides an update on the progress made in both the theory and application of the NSFD methodology during the past two and a half decades. In addition to discussing details related to the determination of the denominator functions and the nonlocal discrete representations of functions of dependent variables, we include many examples illustrating just how this should be done.Of real value to the reader is the inclusion of a chapter listing many exact difference schemes, and a chapter giving NSFD schemes from the research literature. The book emphasizes the critical roles played by the 'principle of dynamic consistency' and the use of sub-equations for the construction of valid NSFD discretizations of differential equations.
This second edition of Nonstandard Finite Difference Models of Differential Equations provides an update on the progress made in both the theory and application of the NSFD methodology during the past two and a half decades. In addition to discussing details related to the determination of the denominator functions and the nonlocal discrete representations of functions of dependent variables, we include many examples illustrating just how this should be done.Of real value to the reader is the inclusion of a chapter listing many exact difference schemes, and a chapter giving NSFD schemes from the research literature. The book emphasizes the critical roles played by the ''principle of dynamic consistency'' and the use of sub-equations for the construction of valid NSFD discretizations of differential equations.

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