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Soliton equations and Hamiltonian systems / L.A. Dickey.

Math/Physics/Astronomy Library QC174.26.W28 D3826 2003
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Format:
Book
Author/Creator:
Dickey, Leonid A.
Contributor:
John G. Hartman Memorial Library Fund.
Series:
Advanced series in mathematical physics ; 26.
Advanced series in mathematical physics ; v. 26
Language:
English
Subjects (All):
Solitons.
Hamiltonian systems.
Physical Description:
xi, 408 pages ; 24 cm.
Edition:
Second edition.
Place of Publication:
River Edge, N.J. : World Scientific, [2003]
Summary:
The theory of soliton equations and integrable systems has developed rapidly during the last 30 years with numerous applications in mechanics and physics. For a long time, books in this field have not been written but the flood of papers was overwhelming: many hundreds, maybe thousands of them. All this output followed one single work by Gardner, Green, Kruskal, and Mizura on the Korteweg-de Vries equation (KdV), which had seemed to be merely an unassuming equation of mathematical physics describing waves in shallow water.
Notes:
Includes bibliographical references (pages 397-405) and index.
Local Notes:
Acquired for the Penn Libraries with assistance from the John G. Hartman Memorial Library Fund.
ISBN:
9812381732
OCLC:
50643797

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