Practical text shows how to formulate and solve partial differential equations. Coverage of diffusion-type problems, hyperbolic-type problems, elliptic-type problems, numerical and approximate methods. Solution guide available upon request. 1982 edition.
The book may also be used as a reference for graduate students, researchers, and professionals in modern applied mathematics, mathematical physics, and engineering.
0-486-43945-3 BASIC ALGEBRA I: Second Edition, Nathan Jacobson. A classic text and standard reference for a generation, this volume covers all undergraduate algebra topics, including groups, rings, modules, Galois theory, polynomials, ...
Building upon the successful material of the first book, this edition contains updated modern examples and applications from diverse fields.
The text represents a new approach to PDEs at the undergraduate level by presenting computation as an integral part of the study of differential equations.
Partial Differential Equations for Engineers and Scientists presents various well known mathematical techniques such as variable of separable method, integral transform techniques and Green's functions method, integral equations and numerical...
Following in the footsteps of the authors' bestselling Handbook of Integral Equations and Handbook of Exact Solutions for Ordinary Differential Equations, this handbook presents brief formulations and exact solutions for more than 2,200 ...
From the reviews of Numerical Solution of Partial Differential Equations in Science and Engineering: "The book by Lapidus and Pinder is a very comprehensive, even exhaustive, survey of the subject . . . [It] is unique in that it covers ...
For readers with some competence in PDE solution properties, this book offers an interdisciplinary approach to problems occurring in natural environmental media: the hydrosphere, atmosphere, cryosphere, lithosphere, biosphere and ionosphere ...
[201] [202] [203] [204] [205] [206] [207] [208] [209] [210] [211] K.S. Yee, “Numerical solutions of initial ... 2 (3) 497–513 (2004) A.R. Zakharian, M. Brio, C. Dineen and J.V. Moloney, “Stability of 2D FDTD algorithms with local mesh ...
This is the second edition of the now definitive text on partial differential equations (PDE).