Algebraic Aspects of Integrable Systems: In Memory of Irene Dorfman: 26 (Progress in Nonlinear Differential Equations and Their Applications, 26) - Hardcover
Synopsis
A collection of articles in memory of Irene Dorfman and her research in mathematical physics. Among the topics covered are: the Hamiltonian and bi-Hamiltonian nature of continuous and discrete integrable equations; the t-function construction; the r-matrix formulation of integrable systems; pseudo-differential operators and modular forms; master symmetries and the Bocher theorem; asymptotic integrability; the integrability of the equations of associativity; invariance under Laplace-darboux transformations; trace formulae of the Dirac and Schrodinger periodic operators; and certain canonical 1-forms.
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Algebraic Aspects of Integrable Equations Honoring the Memory of Irene Dorfman (Progress in Nonlinear Differential Equations and Their Applications)
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Algebraic Aspects of Integrable Systems. In Memory of Irene Dorfman.
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Algebraic Aspects Of Integrable Systems: In Memory Of Irene Dorfman (progress In Nonlinear Differential Equations And Their Applications, Vol 26)
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Algebraic Aspects Of Integrable Systems: In Memory Of Irene Dorfman (progress In Nonlinear Differential Equations And Their Applications, Vol 26)
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Algebraic Aspects of Integrable Systems: In Memory of Irene Dorfman (Progress in Nonlinear Differential Equations and Their Applications, 26)
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Algebraic Aspects of Integrable Systems
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Algebraic Aspects of Integrable Systems
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Algebraic Aspects of Integrable Systems
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Algebraic Aspects of Integrable Systems: In Memory of Irene Dorfman (Progress in Nonlinear Differential Equations and Their Applications)
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Algebraic Aspects of Integrable Systems : In Memory of Irene Dorfman
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Condition: Sehr gut. Zustand: Sehr gut | Seiten: 350 | Sprache: Englisch | Produktart: Bücher | Irene Dorfman died in Moscow on April 6, 1994, shortly after seeing her beautiful book on Dirac structures [I]. The present volume contains a collection of papers aiming at celebrating her outstanding contributions to mathematics. Her most important discoveries are associated with the algebraic structures arising in the study of integrable equations. Most of the articles contained in this volume are in the same spirit. Irene, working as a student of Israel Gel'fand made the fundamental dis covery that integrability is closely related to the existence of bi-Hamiltonian structures [2], [3]. These structures were discovered independently, and al most simultaneously, by Magri [4] (see also [5]). Several papers in this book are based on this remarkable discovery. In particular Fokas, Olver, Rosenau construct large classes on integrable equations using bi-Hamiltonian struc tures, Fordy, Harris derive such structures by considering the restriction of isospectral flows to stationary manifolds and Fuchssteiner discusses similar structures in a rather abstract setting. Seller Inventory # 78066/2