Advances in Chemical Physics, Single Perturbation Problems in Chemical Physics: Analytic and Computational Methods / Edition 1

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This series edited by Nobel Prize winner Ida Prigogine and renowned authority Stuart A. Rice provides general information about a wide variety of topics in chemical physics. Experts present comprehensive analyses of subjects of interest and to encourage the expression of individual points of view. This approach to presenting an overview of a subject will both stimulate new research and serve as a personalized learning text for beginners in the field.
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Editorial Reviews

Presents the work of leading Russian researchers in English for the first time. Explains the matching method for asymptotic solutions in chemical physics problems, overviews the theory and application of asymptotic approximations for problems in chemical physics governed by either ordinary or partial differential equations with boundary and interior layers, and relates numerical methods for singularly perturbed boundary value problems modeling diffusion processes. Includes sample problems and solutions. For researchers in chemical physics. Annotation c. by Book News, Inc., Portland, Or.
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Product Details

  • ISBN-13: 9780471115311
  • Publisher: Wiley, John & Sons, Incorporated
  • Publication date: 1/25/1997
  • Series: Advances in Chemical Physics Series , #100
  • Edition number: 1
  • Pages: 373
  • Product dimensions: 6.34 (w) x 9.33 (h) x 0.98 (d)

Meet the Author

About the editor

JOHN J. H. MILLER earned his PhD in numerical analysis at MIT. He now teaches in the Department of Mathematics, Trinity College, Dublin, and conducts research at the Institute for Numerical Computation and Analysis, also in Dublin. His current research interests include fitted mesh and fitted operator methods for solving singularly perturbed differential equations, and symbolic algorithms for isolating the roots of polynomials.

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Table of Contents

The Matching Method for Asymptotic Solutions in Chemical Physics Problems (A. Il'in, et al.).
Singularly Perturbed Problems with Boundary and Interior Layers: Theory and Application (V. Butuzov & A. Vasilieva).
Numerical Methods for Singularly Perturbed Boundary Value Problems Modeling Diffusion Processes (V. Kolmogorov & G. Shishkin).
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