
Mathematical Modelling of Heat and Mass Transfer Processes
Kluwer Academic Publishers
1st Edition
Published on 31. October 1995
Book
Hardback
IX, 323 pages
978-0-7923-3789-8 (ISBN)
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Description
This book presents an up-to-date review of methods for constructing a specific class of asymptotic solutions, called self-stabilizing solutions. This class includes solitons, kinks, travelling waves, etc. Either the solutions for this class or their derivatives are localized in the neighbourhood of a certain curve of surface.
The book can be divided into two parts: Chapters I-V contain the methods for constructing asymptotic solutions, and in Chapters VI-VII these are applied to some concrete problems. The Appendix briefly discusses a method for the justification of some asymptotic solutions.
Audience: This book will be of interest to specialists both in differential equations and in the mathematical modelling of physical and chemical processes.
More details
Series
Edition
1., 995
Language
English
Place of publication
Dordrecht
United States
Target group
College/higher education
Professional and scholarly
Research
Product notice
sewn/stitched
Cloth over boards
Illustrations
IX, 323 p., 4 s/w Abbildungen
Illustrations
Dimensions
Height: 241 mm
Width: 160 mm
Thickness: 24 mm
Weight
670 gr
ISBN-13
978-0-7923-3789-8 (9780792337898)
DOI
10.1007/978-94-011-0409-8
Schweitzer Classification
Other editions
Additional editions

V.G. Danilov | Victor P. Maslov | K.A. Volosov
Mathematical Modelling of Heat and Mass Transfer Processes
Book
10/2012
Springer
€53.49
Shipment within 15-20 days
Content
Preface. From the preface to the Russian edition. Introduction. I: Properties of exact solutions of nondegenerate and degenerate ordinary differential equations. II: Direct methods for constructing exact solutions of semilinear parabolic equations. III: Singularities of nonsmooth solutions to quasilinear parabolic and hyperbolic equations. IV: Wave asymptotic solutions of degenerate semilinear parabolic and hyperbolic equations. V: Finite asymptotic solutions of degenerate equations. VI: Models for mass transfer processes. VII: The flow around a plate. References. Appendix: Justification of asymptotic solutions; S.A. Vakulenko.