Global Propagation of Regular Nonlinear Hyperbolic Waves
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| Li Tatsien, Wang Libin | ||||
| Progress in Nonlinear Differential Equations and Their Applications 76 | ||||
| Birkhäuser Basel | ||||
| 2009 | ||||
| English | ||||
| 263 pages | ||||
| 1.56 MB | ||||
[tab] [content title="Description"]This monograph describes global propagation of regular nonlinear hyperbolic waves described by first-order quasilinear hyperbolic systems in one dimension. The exposition is clear, concise, and unfolds systematically, beginning with introductory material which leads to the original research of the authors. Using the concept of weak linear degeneracy and the method of (generalized) normalized coordinates, this book establishes a systematic theory for the global existence and blowup mechanism of regular nonlinear hyperbolic waves with small amplitude for the Cauchy problem, the Cauchy problem on a semi-bounded initial data, the one-sided mixed initial-boundary value [/content] [content title="Content"] [/content] [content title="About the author"]Wang Libin (Chinese: 王立彬; pinyin: Wáng Lìbīn; born March 21, 1963) is a former male Chinese basketball player and an active basketball coach. He was born in Shaanxi Province, People's Republic of China. Wang started his playing career at the age of 14 and was one of the most talented front court players in Asia. [/content] [/tab]
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