Solitary waves in massive nonlinear -sigma models.
Solitary waves of generalized Kadomtsev-Petviashvili equations
Solitary-wave propagation and interactions for a sixth-order generalized Boussinesq equation.
Soliton and periodic wave solutions to the osmosis equation.
Soliton dynamics for the Korteweg-de Vries equation with multiplicative homogeneous noise.
Soliton equations and hyperbolic maps
Soliton scattering by delta impurities
Soliton solutions for quasilinear Schrödinger equation with critical exponential growth in
In this work, we study the existence of nonnegative and nontrivial solutions for the quasilinear Schrödinger equation where is the -Laplacian operator, is continuous and behaves as when . Using the Nehari manifold method and the Schwarz symmetrization with some special techniques, the existence of a nonnegative and nontrivial solution with as is established.
Soliton type asymptotic solutions of the conserved phase field system.
Solitonová řešení a metoda obráceného rozptylu
Solitons and Gibbs Measures for Nonlinear Schrödinger Equations
We review some recent results concerning Gibbs measures for nonlinear Schrödinger equations (NLS), with implications for the theory of the NLS, including stability and typicality of solitary wave structures. In particular, we discuss the Gibbs measures of the discrete NLS in three dimensions, where there is a striking phase transition to soliton-like behavior.
Solitons and large time behavior of solutions of a multidimensional integrable equation
Novikov-Veselov equation is a (2+1)-dimensional analog of the classic Korteweg-de Vries equation integrable via the inverse scattering translform for the 2-dimensional stationary Schrödinger equation. In this talk we present some recent results on existence and absence of algebraically localized solitons for the Novikov-Veselov equation as well as some results on the large time behavior of the “inverse scattering solutions” for this equation.
Solitons of the sine-Gordon equation coming in clusters.
In the present paper, we construct a particular class of solutions of the sine-Gordon equation, which is the exact analogue of the so-called negatons, a solution class of the Korteweg-de Vries equation discussed by Matveev [17] and Rasinariu et al. [21]. Their characteristic properties are: Each solution consists of a finite number of clusters. Roughly speaking, in such a cluster solitons are grouped around a center, and the distance between two of them grows logarithmically. The clusters themselves...
Solitons on pseudo-Riemannian manifolds: Stability and motion.
Solitons, peakons, and periodic cuspons of a generalized Degasperis-Procesi equation.
Soluciones con soporte compacto para ciertos problemas semilineales.
In this paper we prove that some classes of semilinear elliptic problems, formulated in very general terms by using the theory of maximal monotone graphs, admit a finite propagation speed. More concretely we show that if the data of these problems have compact supports, then the same happens to their solutions. These same thechniques will also be applied to some evolution problems. The first results in this direction are due to H. Brézis and to O. Oleinik & A. S. Kalashnikov & C. Yuilin...
Soluciones Periodicas De Un Modela De Un Reactor Dinamico.
Solute transport in porous media with equilibrium and non-equilibrium multiple-site adsorpition: Travelling weaves.
Solution Brances of a semilinear elliptic problem at corak-2 Bifurcation points.
Solution de l'équation d'Euler en dimension 2