Titlebook: Nonlinear Evolution Equations and Dynamical Systems; Needs ’90 Vladimir G. Makhankov,Oktay K. Pashaev Conference proceedings 1991 Springer-

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書目名稱Nonlinear Evolution Equations and Dynamical Systems影響因子(影響力)




書目名稱Nonlinear Evolution Equations and Dynamical Systems影響因子(影響力)學科排名




書目名稱Nonlinear Evolution Equations and Dynamical Systems網(wǎng)絡(luò)公開度




書目名稱Nonlinear Evolution Equations and Dynamical Systems網(wǎng)絡(luò)公開度學科排名




書目名稱Nonlinear Evolution Equations and Dynamical Systems被引頻次




書目名稱Nonlinear Evolution Equations and Dynamical Systems被引頻次學科排名




書目名稱Nonlinear Evolution Equations and Dynamical Systems年度引用




書目名稱Nonlinear Evolution Equations and Dynamical Systems年度引用學科排名




書目名稱Nonlinear Evolution Equations and Dynamical Systems讀者反饋




書目名稱Nonlinear Evolution Equations and Dynamical Systems讀者反饋學科排名

追逐

Hirota Equations of Level > 1], For a given fundamental representation of an affine Lie algebra the theory was extended to highest weight irreducible modules that is . of arbitrary level in [3] by Lepowsky and Wilson. We shall use their level 2 representation for the principally twisted realisation of .. to derive the corresponding Hirota equations.

Ige326

On the Integration of the Infinite Toda Lattice. Daletsky, G. B. Podkolzin and N. V. Jernakov (see C33 for the references). In this report for an arbitrary bounded initial data we obtain formulae for the coefficients of series, that represent solutions of the system (1).

progestogen

From Polynomial Solutions to a “General” Solution of the BKP Equatione direct method point of view it is the fact that the fundamental polynomial solution of the (Hirota form of the) KP equation are . that gives the clearest suggestion and the main consequence of the above observation is that the technique is restricted to equations of the (reduced) bilinear KP and n-component KP hierarchies (Sato 1981).

卡死偷電

Fibroid

迅速飛過

Exactly Solvable Nonlinear Evolution Equations Expressed by Trilinear Formerminants[1]. The theory of τ function developed by Sato et al. strongly relies on this fact [2-5]. Then an interesting question is whether it is possible to extend the soliton equations from the point of view.

neurologist

Integrable , ≤ O Component Nonlinear Schr?dinger Model, Phase Transitions and Supersymmetrye in the form of the vector or matrix Nonlinear Schr?dinger Equations (NLSE) with global symmetry in the space of order parameters [3]. The close analogies between antiferromagnetism and superfluidity in the context of classical integrable models have exact meaning in the form of the gauge-equivalence of the Heisenberg model and NLSE.

大溝

Recent Developments in Multidimensional Inverse Scatteringnonlocal RH problem, it is possible to use the same analytic structure associated with decaying solutions to capture bounded but non-decaying solutions. In particular this method is capable of capturing dromions as well as perturbations of line-solitons. This extended dressing method for nonlocal RH problems is illustrated in §2.

精密

“Nonstandard” Classes of Integrable Equations in 1+1 and 2+1 Dimensions for these constructions is a “r-matrix”, which -in the simplest cases- is obtained by a decomposition of the underlying algebra . of Lax operators under consideration: if . = .+⊕.- with Lie subalgebras .±, then the map . given by .:=.?P? provides an instance of such a .-matrix. Here .? are the proj