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Titlebook: Solitons; Introduction and App Muthusamy Lakshmanan Conference proceedings 1988 Springer-Verlag Berlin Heidelberg 1988 fluid dynamics.mecha

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Conference proceedings 1988itons in Tiruchirapalli,India. The lectures begin at an elementary level but go on to include even the most recent developments in the field. The book makes a handy introduction to the various facets of the soliton concept, and will be useful both to newcomers to the field and to researchers who are
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Lattice Solitons and Nonlinear Diatomic Modelsc nonlinear model in continuum limit, diatomic Toda system and continuum model with nonlinear onsite potential at one of the mass points and harmonic potential at the other, connected by harmonic springs.
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Inaugural Address — The Dynamics of Dynamicsgenerated by a suitable principle or may themselves be postulated. Given such equations of motion we would like to solve them so that the dynamical variables at any time may be determined as a function of the initial variables and time. For a system which is a generalization of a Newtonian system th
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“The Wave” “Par Excellence”, the Solitary Progressive Great Wave of Equilibrium of the Fluid: An Eartary wave and the formula for its velocity of propagation c. However, Boussinesq had already done this in 1872 when he published the Boussinesq equation and gave its solitary wave solution. The fundamental articles by Russell of 1840 and 1844 which first introduced the solitary wave and gave the for
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Integrable Equations in Multi-Dimensions (2+1) are Bi-Hamiltonian Systemsions in (2+1)-dimensions is reviewed. The general theory associated with factorizable recursion operators in multidimensions is discussed. Both gradient and non-gradient master-symmetries are simply derived and their general theory is developed, using the Kadomtsev-Petviashvili equation as an exampl
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