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Titlebook: Local Jet Bundle Formulation of Bäckland Transformations; With Applications to F. A. E. Pirani,D. C. Robinson,W. F. Shadwick Book 1979 D. R

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书目名称Local Jet Bundle Formulation of Bäckland Transformations
副标题With Applications to
编辑F. A. E. Pirani,D. C. Robinson,W. F. Shadwick
视频video
丛书名称Mathematical Physics Studies
图书封面Titlebook: Local Jet Bundle Formulation of Bäckland Transformations; With Applications to F. A. E. Pirani,D. C. Robinson,W. F. Shadwick Book 1979 D. R
描述The aim of this paper is to show that the theory of jet bundles supplies the appropriate setting for the study of Backlund trans­ formations. These transformations are used to solve certain partial differential equations, particularly non-linear evolution equations. Of course jets have been employed for some time in the theory of partial differential equations, but so far little use has been made of them in applications. In the meanwhile, substantial progress has been made in the study of non-linear evolution equations. This work has been encouraged by the dis­ covery of remarkable properties of some such equations, for example the existence of soliton solutions and of infinite se­ quences of conservation laws. Among the techniques devised to deal with these equations are the inverse scattering method and the Backlund transformation. In our opinion the jet bundle formulation offers a unifying geometrical framework for under­ standing the properties of non-linear evolution equations and the techniques used to deal with them, although we do not consider all of these properties and techniques here. The relevance of the theory of jet bundles lS that it legitimates the practice of regar
出版日期Book 1979
关键词evolution; solution
版次1
doihttps://doi.org/10.1007/978-94-009-9511-6
isbn_softcover978-90-277-1036-9
isbn_ebook978-94-009-9511-6Series ISSN 0921-3767 Series E-ISSN 2352-3905
issn_series 0921-3767
copyrightD. Reidel Publishing Company, Dordrecht, Holland 1979
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,Bäcklund Maps : General Case,lowing, it is to be understood that h is a fixed positive integer, while k, l, m, n, q and s are non-negative integers whose ranges are specified in context and are not subject to the range and summation conventions.
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Connections,algebra” discovered by Wahlquist and Estabrook [72]. Similar interpretations, not employing jet bundles, have been suggested by R. Hermann. Our formulations are not as straightforward as we should like, and we suspect that there must be another, more direct, approach to Bäcklund maps in terms of connections yet to be uncovered.
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978-90-277-1036-9D. Reidel Publishing Company, Dordrecht, Holland 1979
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Introduction,sformations are used to solve certain partial differential equations, particularly non-linear evolution equations. Of course jets have been employed for some time in the theory of partial differential equations, but so far little use has been made of them in applications. In the meanwhile, substanti
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