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Titlebook: Analytic-Bilinear Approach to Integrable Hierarchies; L. V. Bogdanov Book 1999 Springer Science+Business Media Dordrecht 1999 Complex anal

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期刊全稱Analytic-Bilinear Approach to Integrable Hierarchies
影響因子2023L. V. Bogdanov
視頻videohttp://file.papertrans.cn/157/156565/156565.mp4
學(xué)科分類Mathematics and Its Applications
圖書封面Titlebook: Analytic-Bilinear Approach to Integrable Hierarchies;  L. V. Bogdanov Book 1999 Springer Science+Business Media Dordrecht 1999 Complex anal
影響因子The subject of this book is the hierarchies of integrable equations connected with the one-component and multi component loop groups. There are many publications on this subject, and it is rather well defined. Thus, the author would like t.o explain why he has taken the risk of revisiting the subject. The Sato Grassmannian approach, and other approaches standard in this context, reveal deep mathematical structures in the base of the integrable hi- erarchies. These approaches concentrate mostly on the algebraic picture, and they use a language suitable for applications to quantum field theory. Another well-known approach, the a-dressing method, developed by S. V. Manakov and V.E. Zakharov, is oriented mostly to particular systems and ex- act classes of their solutions. There is more emphasis on analytic properties, and the technique is connected with standard complex analysis. The language of the a-dressing method is suitable for applications to integrable nonlinear PDEs, integrable nonlinear discrete equations, and, as recently discovered, for t.he applications of integrable systems to continuous and discret.e geometry. The primary motivation of the author was to formalize the appr
Pindex Book 1999
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Hirota Bilinear Identity for the Cauchy Kernel,his context, is less standard in the theory of integrable systems than, say, infinite dimensional Grassmannian [.], [.], but it has also attracted some attention (e.g., the work of Witten [.]). Working in this framework, we emphasize analytic rather then algebraic properties of the Hirota bilinear identity, using quite elementary complex analysis.
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