The Classical Stefan Problem, 2nd Edition
Basic Concepts, Modelling and Analysis with Quasi-Analytical Solutions and Methods
$591.50
- Paperback
750 pages
- Release Date
13 October 2017
Summary
The Classical Stefan Problem: Basic Concepts, Modelling and Analysis with Quasi-Analytical Solutions and Methods, New Edition, provides fundamental theory, concepts, modelling and analysis of the physical, mathematical, thermodynamical and metallurgical properties of classical Stefan and Stefan-like problems as applied to heat transfer problems involving phase-changes, such as from liquid to solid.This self-contained work reports and derives the results from tensor analysis, differential geometry, non-equilibrium thermodynamics, physics and functional analysis, and is thoroughly enriched with many appropriate references for an in-depth background reading on theorems. This new edition includes more than 400 pages of new material on quasi-analytical solutions and methods of classical Stefan and Stefan-like problems. The book aims to bridge the gap between the theoretical and solution aspects of the afore-mentioned problems.
Book Details
| ISBN-13: | 9780444635815 |
|---|---|
| ISBN-10: | 0444635815 |
| Author: | S.C. Gupta |
| Publisher: | Elsevier Science & Technology |
| Imprint: | Elsevier Science Ltd |
| Format: | Paperback |
| Number of Pages: | 750 |
| Edition: | 2nd |
| Release Date: | 13 October 2017 |
| Weight: | 1.05kg |
| Dimensions: | 152mm x 229mm |
| Series: | North-holland Series In Applied Mathematics & Mechanics |
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Critics Review
“This book cannot be treated as easy reading. To fully understand its content, one must have enough knowledge in physics and must be some kind of expert in mathematics. Of course, it is not a disadvantage of the book, but an essential feature of the discussed topic. Summing up, it might be said that the book under review is an impressing monograph con taining up-to-date results in an important branch of mathematical physics.” –Zentralblatt MATH
S.C. Gupta
Professor S.C. Gupta retired in 1997 from the Department of Mathematics, Indian Institute of Science, Bangalore, India. He holds a PhD in Solid Mechanics and a DSc in “Analytical and Numerical Solutions of Free Boundary Problems. His areas of research are inclusion and inhomogeneity problems, thermoelasticity, numerical computations, analytical and numerical solutions of free boundary problems and Stefan problems. He has published numerous articles in reputed international journals in many areas of his research.
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