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In 1882 Darboux proposed a systematic algebraic approach to the solution of the linear Sturm-Liouville problem. In this book, the authors develop Darboux's idea to solve linear and nonlinear partial differential equations arising in soliton theory: the nonstationary linear Schrödinger equation, Korteweg-de Vries and Kadomtsev-Petviashvili equations, the Davey-Stewartson system, Sine-Gordon and nonlinear Schrödinger equation, 1+1 and 2+1 Toda lattice equations, and many others. By using the Darboux transformation one can construct and examine the asymptotic behavior of multisoliton solutions interacting with an arbitrary background. In particular, the approach is useful in systems where an analysis based on the inverse scattering transform is more difficult. The approach involves rather elementary tools of analysis and linear algebra so that it will be useful not only for experimentalists and specialists in soliton theory, but also for beginners with a grasp of these subjects.
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Add Darboux transformations and solitons, In 1882 Darboux proposed a systematic algebraic approach to the solution of the linear Sturm-Liouville problem. In this book, the authors develop Darboux's idea to solve linear and nonlinear partial differential equations arising in soliton theory: the no, Darboux transformations and solitons to the inventory that you are selling on WonderClubX
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Add Darboux transformations and solitons, In 1882 Darboux proposed a systematic algebraic approach to the solution of the linear Sturm-Liouville problem. In this book, the authors develop Darboux's idea to solve linear and nonlinear partial differential equations arising in soliton theory: the no, Darboux transformations and solitons to your collection on WonderClub |