Editors:S. L. Gavrilyuk, N.I. Makarenko, S.V. Sukhinin
Paperback ISBN:2730-5996
eBook ISBN:978-3-319-49277-3
Starting with the basic notions and facts of the mathematical theory of waves illustrated by numerous examples, exercises, and methods of solving typical problems Chapters 1 & 2 show e.g. how to recognize the hyperbolicity property, find characteristics, Riemann invariants andĀ conservation laws forĀ quasilinear systems of equations, construct and analyze solutions with weak or strong discontinuities, and how to investigate equations with dispersion and to construct travelling wave solutions for models reducible to nonlinear evolution equations.
Chapter 3 deals with surface and internal waves in an incompressible fluid. The efficiency of mathematical methods is demonstrated on a hierarchy of approximate submodels generated from the Euler equations of homogeneous and non-homogeneous fluids.
The self-contained presentations of the material is complemented by 200+ problems of different level of difficulty, numerous illustrations, and bibliographical recommendations.
hyperbolic waves
dispersive waves
surface
internal waves
waves
partial differential equations
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Book Title
Waves in Continuous Media
Authors
S. L. Gavrilyuk, N.I. Makarenko, S.V. Sukhinin
Series Title
Lecture Notes in Geosystems Mathematics and Computing
DOI
https://doi.org/10.1007/978-3-319-49277-3
eBook Packages
Mathematics and Statistics, Mathematics and Statistics (R0)
Softcover ISBN
978-3-319-49276-6
Published: 03 February 2017
eBook ISBN
978-3-319-49277-3
Published: 27 January 2017
Series ISSN
2730-5996
Series E-ISSN
2512-3211
Edition Number
1
Number of Pages
VIII, 141
Number of Illustrations
15 b/w illustrations
Topics
Partial Differential Equations
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