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The Two-Dimensional Riemann Problem in Gas Dynamics

By: (Author) Jiequan Li , (Author) Shuli Yang , (Author) Tong. Zhang

Manufacture on Demand

Ksh 32,400.00

Format: Hardback or Cased Book

ISBN-10: 0582244080

ISBN-13: 9780582244085

Series: Monographs and Surveys in Pure and Applied Mathematics

Publisher: Taylor & Francis Ltd

Imprint: CRC Press

Country of Manufacture: GB

Country of Publication: GB

Publication Date: Aug 21st, 1998

Print length: 310 Pages

Weight: 595 grams

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This is the first monograph on the two-dimensional Riemann problem that demonstrates the elementary field patterns resulting from spatial interactions of shocks, rarefaction waves, and/or slip lines using the method of generalized characteristic analysis and numerical experiments.
The Riemann problem is the most fundamental problem in the entire field of non-linear hyperbolic conservation laws. Since first posed and solved in 1860, great progress has been achieved in the one-dimensional case. However, the two-dimensional case is substantially different. Although research interest in it has lasted more than a century, it has yielded almost no analytical demonstration. It remains a great challenge for mathematicians.
This volume presents work on the two-dimensional Riemann problem carried out over the last 20 years by a Chinese group. The authors explore four models: scalar conservation laws, compressible Euler equations, zero-pressure gas dynamics, and pressure-gradient equations. They use the method of generalized characteristic analysis plus numerical experiments to demonstrate the elementary field interaction patterns of shocks, rarefaction waves, and slip lines. They also discover a most interesting feature for zero-pressure gas dynamics: a new kind of elementary wave appearing in the interaction of slip lines-a weighted Dirac delta shock of the density function.
The Two-Dimensional Riemann Problem in Gas Dynamics establishes the rigorous mathematical theory of delta-shocks and Mach reflection-like patterns for zero-pressure gas dynamics, clarifies the boundaries of interaction of elementary waves, demonstrates the interesting spatial interaction of slip lines, and proposes a series of open problems. With applications ranging from engineering to astrophysics, and as the first book to examine the two-dimensional Riemann problem, this volume will prove fascinating to mathematicians and hold great interest for physicists and engineers.

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