Authors:Sylvie Benzoni-Gavage, Denis Serre,
Publisher: Springer
Keywords: hyperbolic, problems, normale, ecole, lyon, july, conference, supã©rieure, eleventh, theory, numerics, applications, proceedings, international
Number of Pages: 1124
Published: 2008-01-28
List price: $159.00
ISBN-10: 3540757112
ISBN-13: 9783540757115

This volume contains papers that were presented at HYP2006, the eleventh international Conference on Hyperbolic Problems: Theory, Numerics and Applications held at the Ecole Normale Supérieure de Lyon, France, July 17-21, 2006. This biennial series of conferences has become one of the most important international events in Applied Mathematics. As computers became more and more powerful, the interplay between theory, modelling, and numerical algorithms gained considerable impact, and the scope of HYP conferences expanded accordingly. The field is currently in interaction with a variety of scie

Author: Reiko Sakamoto
Publisher: Cambridge University Press
Keywords: problems, value, boundary, hyperbolic
Number of Pages: 219
Published: 1982-08-31
List price: $47.95
ISBN-10: 0521235685
ISBN-13: 9780521235686

Boundary value problems are of central importance and interest not only to mathematicians but also to physicists and engineers who need to solve differential equations which govern the behaviour of physical systems. In this book, Professor Sakamoto introduces the general theory of the existence and uniqueness of solutions to the wave equation. The reader is assumed to have some familiarity with Lebesgue integration and complex function theory but other than that the book is essentially self-contained. It is therefore suited to senior undergraduates and graduates in mathematics and the mathemat

Author:
Publisher: Academic Publishers
Keywords: equations, hyperbolic, impulsive, solutions, approximate
Published: 1996
List price: unknow
ISBN-10: 8186358374
ISBN-13: 9788186358375

Author: Daina Taimina
Publisher: AK Peters
Keywords: planes, hyperbolic, adventures, crocheting
Number of Pages: 200
Published: 2009-03-26
List price: $35.00
ISBN-10: 1568814526
ISBN-13: 9781568814520

This richly illustrated book discusses non-Euclidean geometry and the hyperbolic plane in an accessible way. The author provides instructions for how to crochet models of the hyperbolic plane, pseudosphere, and catenoid/helicoids. With this knowledge, the reader has a hands-on tool for learning the properties of the hyperbolic plane and negative curvature. The author also explores geometry and its historical connections with art, architecture, navigation, and motion, as well as the history of crochet, which provides a context for the significance of a physical model of a mathematical concept t

Author: A. Marden
Publisher: Cambridge University Press
Keywords: manifolds, hyperbolic, introduction, circles, outer
Number of Pages: 446
Published: 2007-06-18
List price: $82.00
ISBN-10: 0521839742
ISBN-13: 9780521839747

We live in a three-dimensional space; what sort of space is it? Can we build it from simple geometric objects? The answers to such questions have been found in the last 30 years, and Outer Circles describes the basic mathematics needed for those answers as well as making clear the grand design of the subject of hyperbolic manifolds as a whole. The purpose of Outer Circles is to provide an account of the contemporary theory, accessible to those with minimal formal background in topology, hyperbolic geometry, and complex analysis. The text explains what is needed, and provides the expertise to u

Author: Serge Lang
Publisher: Springer
Keywords: spaces, hyperbolic, complex, introduction
Number of Pages: 276
Published: 1987-05-04
List price: $105.00
ISBN-10: 0387964479
ISBN-13: 9780387964478

Author: Ling Hsiao
Publisher: World Scientific Pub Co Inc
Keywords: mechanisms, dissipative, systems, hyperbolic, quasilinear
Number of Pages: 223
Published: 1998-05-01
List price: unknow
ISBN-10: 9810232055
ISBN-13: 9789810232054

This book introduces the recent developments in the subject of quasilinear hyperbolic systems with dissipation, such as frictional damping, relaxation, viscosity and heat diffusion. The mathematical theory behind this subject is emphasized in two ways. One emphasis is based on understanding the influence of the dissipation mechanism on the qualitative behaviour of solutions, such as the nonlinear diffusive phenomena caused by damping, and other phenomena (including phase transition) for the case with viscosity and heat diffusion. The second emphasis is to take the systems with the dissipation