Hyperbolic Partial Differential Equations Hyperbolic Partial Differential Equations

Hyperbolic Partial Differential Equations

    • $54.99
    • $54.99

Publisher Description

Serge Alinhac (1948–) received his PhD from l'Université Paris-Sud XI (Orsay). After teaching at l'Université Paris Diderot VII and Purdue University, he has been a professor of mathematics at l'Université Paris-Sud XI (Orsay) since 1978. He is the author of Blowup for Nonlinear Hyperbolic Equations (Birkhäuser, 1995) and Pseudo-differential Operators and the Nash–Moser Theorem (with P. Gérard, American Mathematical Society, 2007). His primary areas of research are linear and nonlinear partial differential equations.


This excellent introduction to hyperbolic differential equations is devoted to linear equations and symmetric systems, as well as conservation laws. The book is divided into two parts. The first, which is intuitive and easy to visualize, includes all aspects of the theory involving vector fields and integral curves; the second describes the wave equation and its perturbations for two- or three-space dimensions.

Over 100 exercises are included, as well as "do it yourself" instructions for the proofs of many theorems. Only an understanding of differential calculus is required. Notes at the end of the self-contained chapters, as well as references at the end of the book, enable ease-of-use for both the student and the independent researcher.

GENRE
Science & Nature
RELEASED
2009
June 17
LANGUAGE
EN
English
LENGTH
162
Pages
PUBLISHER
Springer New York
SELLER
Springer Nature B.V.
SIZE
1.8
MB
Problems on Partial Differential Equations Problems on Partial Differential Equations
2019
Partial Differential Equations Partial Differential Equations
2023
Principles Of Applied Mathematics Principles Of Applied Mathematics
2018
Fundamentals of Partial Differential Equations Fundamentals of Partial Differential Equations
2022
Methods of Mathematical Physics Methods of Mathematical Physics
2022
Trends in Theory and Practice of Nonlinear Differential Equations Trends in Theory and Practice of Nonlinear Differential Equations
2020