Advances in the Theory of Shock Waves
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- Nombre de pages516
- PrésentationRelié
- FormatGrand Format
- Poids0.957 kg
- Dimensions16,0 cm × 24,1 cm × 3,3 cm
- ISBN0-8176-4187-4
- EAN9780817641870
- Date de parution26/06/2001
- CollectionProgress in Nonlinear Differen
- ÉditeurBirkhäuser
Résumé
This volume provides a comprehensive treatment of central themes in the modern mathematical theory of shock waves. Authored by leading scientists, the work covers : the uniqueness of weak solutions to hyperbolic systems of conservation laws in one space variable (Tai-Ping Liu) ; the multidimensional stability problem for shock fronts (Guy Métivier) ; shock wave solutions of the Einstein-Euler equations of general relativity (Joel Smoller and Blake Temple) ; fundamental properties of hyperbolic systems with relaxation (Wen-An Yong) ; the multidimensional stability problem for planar viscous shock waves (Kevin Zumbrun).
The five articles, each self-contained and interrelated, combine the rigor of mathematical analysis with careful attention to the physical origins and applications of the field. A timely reference text for professional researchers in shock wave theory, the book also provides a basis for graduate seminars and courses for students of mathematics, physics, and theoretical engineering.
The five articles, each self-contained and interrelated, combine the rigor of mathematical analysis with careful attention to the physical origins and applications of the field. A timely reference text for professional researchers in shock wave theory, the book also provides a basis for graduate seminars and courses for students of mathematics, physics, and theoretical engineering.
This volume provides a comprehensive treatment of central themes in the modern mathematical theory of shock waves. Authored by leading scientists, the work covers : the uniqueness of weak solutions to hyperbolic systems of conservation laws in one space variable (Tai-Ping Liu) ; the multidimensional stability problem for shock fronts (Guy Métivier) ; shock wave solutions of the Einstein-Euler equations of general relativity (Joel Smoller and Blake Temple) ; fundamental properties of hyperbolic systems with relaxation (Wen-An Yong) ; the multidimensional stability problem for planar viscous shock waves (Kevin Zumbrun).
The five articles, each self-contained and interrelated, combine the rigor of mathematical analysis with careful attention to the physical origins and applications of the field. A timely reference text for professional researchers in shock wave theory, the book also provides a basis for graduate seminars and courses for students of mathematics, physics, and theoretical engineering.
The five articles, each self-contained and interrelated, combine the rigor of mathematical analysis with careful attention to the physical origins and applications of the field. A timely reference text for professional researchers in shock wave theory, the book also provides a basis for graduate seminars and courses for students of mathematics, physics, and theoretical engineering.