On integrability of (2+1)-dimensional quasilinear systems.

A (2+1)-dimensional quasilinear system is said to be ‘integrable’ if it can be decoupled in infinitely many ways into a pair of compatible n-component onedimensional systems in Riemann invariants. Exact solutions described by these reductions, known as nonlinear interactions of planar simple waves,...

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Bibliographic Details

Main Authors:	Evgeny Ferapontov, Karima Khusnutdinova
Format:	Default Preprint
Published:	2003
Subjects:	Other mathematical sciences not elsewhere classified Foundations of quantum mechanics multidimensional systems of hydrodynamic type classification of integrable equations nonlinear interactions of simple waves generalized hodograph method Quantum Mechanics Mathematical Sciences not elsewhere classified
Online Access:	https://hdl.handle.net/2134/473
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