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Ruggeri T. (Ed.) Recent Mathematical Methods in Nonlinear Wave Propagation

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Ruggeri T. (Ed.) Recent Mathematical Methods in Nonlinear Wave Propagation
Berlin: Springer, 1996. 150 p. — (Lecture Notes in Mathematics).
The book contains the text of the lectures presented at the first session of the Summer School 1994 organized in Montecatini Terme by the C.I.M.E. Foundation. The aim of the School was the presentation of the state of the art on recent mathematical methods arising in Nonlinear Wave Propagation. The lecture notes presented in this volume were delivered by leading scientists in these areas and deal with Nonlinear Hyperbolic Fields and Waves (by Professor G. Boillat of Clermont University), The Theory of Hyperbolic Conservation Laws (by Professor С. M. Dafermos of Brown University), Outline of a Theory of the KdV Equation (by Professor P. D. Lax of Courant Institute NYU), Nonlinear Waves for Quasilinear-Hyperbolic-Parabolic Partial Differential Equations (by Professor T.-P. Liu of Stanford University). About fifty people (including research students and senior scientists) participated actively in the course. There were also several interesting contributions from the seminars on specialized topics. We feel that the volume gives a coherent picture of this fascinating field of Applied Mathematics.
Non Linear Hyperbolic Fields and Waves.
Entropy and the Stability of Classical Solutions of Hyperbolic Systems of Conservation Laws.
Outline of a theory of the KdV equation.
Nonlinear Hyperbolic-Dissipative Partial Differential Equations.
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