<p><P>Serge Alinhac (1948β) received his PhD from l'UniversitΓ© Paris-Sud XI (Orsay). After teaching at l'UniversitΓ© Paris Diderot VII and Purdue University, he has been a professor of mathematics at l'UniversitΓ© Paris-Sud XI (Orsay) since 1978. He is the author of <EM>Blowup for Nonlinear Hyperbolic
Hyperbolic partial differential equations
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π SIMILAR VOLUMES
The theory of hyperbolic equations is a large subject, and its applications are many: fluid dynamics and aerodynamics, the theory of elasticity, optics, electromagnetic waves, direct and inverse scattering, and the general theory of relativity. This book is an introduction to most facets of the theo
<p><P>Serge Alinhac (1948β) received his PhD from l'UniversitΓ© Paris-Sud XI (Orsay). After teaching at l'UniversitΓ© Paris Diderot VII and Purdue University, he has been a professor of mathematics at l'UniversitΓ© Paris-Sud XI (Orsay) since 1978. He is the author of <EM>Blowup for Nonlinear Hyperbolic
The theory of hyperbolic equations is a large subject, and its applications are many: fluid dynamics and aerodynamics, the theory of elasticity, optics, electromagnetic waves, direct and inverse scattering, and the general theory of relativity. This book is an introduction to most facets of the theo
The theory of hyperbolic equations is a large subject, and its applications are many: fluid dynamics and aerodynamics, the theory of elasticity, optics, electromagnetic waves, direct and inverse scattering, and the general theory of relativity. This book is an introduction to most facets of the theo
This book introduces graduate students and researchers in mathematics and the sciences to the multifaceted subject of the equations of hyperbolic type, which are used, in particular, to describe propagation of waves at finite speed. Among the topics carefully presented in the book are nonlinear geom