A new, general, closed-form soliton solution formula for the classical Heisenberg ferromagnet equation with in-plane asymptotic conditions is obtained by means of the inverse scattering transform technique and the matrix triplet method. This formula encompasses the soliton solutions already known in the literature as well as a new class of soliton solutions (the so-called multipole solutions), allowing their classification and description. Examples from all classes are provided and discussed
We study the negative flows of the hierarchy of the integrable Heisenberg ferromagnet model and thei...
We obtain new solutions of the Landau-Lifshitz model by the inverse scattering technique. They descr...
Certain linearly Χ-dependent and circularly symmetric generalized nonlinear Schrödinger equations an...
A new, general, closed-form soliton solution formula for the classical Heisenberg ferromagnet equati...
The non-topological, stationary and propagating, soliton solutions of the classical continuous Heise...
We develop the direct and inverse scattering theory of the linear eigenvalue problem associated with...
The inverse scattering transform (IST) with non-zero boundary conditions at infinity is developed fo...
AbstractThe inverse scattering transform (IST) is developed for a class of matrix nonlinear Schrödin...
We consider an integrable hierarchy of nonlinear evolution equations (NLEE) related to linear bundle...
We consider an integrable hierarchy of nonlinear evolution equations (NLEE) related to linear bundle...
A geometrical formulation of Heisenberg ferromagnetism as an evolution of a curve on the unit sphere...
A geometrical formulation of Heisenberg ferromagnetism as an evolution of a curve on the unit sphere...
By using the Inverse Scattering Transform we construct an explicit soliton solution formula for the ...
The vector nonlinear Schrödinger equation is an envelope equation which models the propagation of ul...
A review of a recent method is presented to construct certain exact solutions to the focusing nonlin...
We study the negative flows of the hierarchy of the integrable Heisenberg ferromagnet model and thei...
We obtain new solutions of the Landau-Lifshitz model by the inverse scattering technique. They descr...
Certain linearly Χ-dependent and circularly symmetric generalized nonlinear Schrödinger equations an...
A new, general, closed-form soliton solution formula for the classical Heisenberg ferromagnet equati...
The non-topological, stationary and propagating, soliton solutions of the classical continuous Heise...
We develop the direct and inverse scattering theory of the linear eigenvalue problem associated with...
The inverse scattering transform (IST) with non-zero boundary conditions at infinity is developed fo...
AbstractThe inverse scattering transform (IST) is developed for a class of matrix nonlinear Schrödin...
We consider an integrable hierarchy of nonlinear evolution equations (NLEE) related to linear bundle...
We consider an integrable hierarchy of nonlinear evolution equations (NLEE) related to linear bundle...
A geometrical formulation of Heisenberg ferromagnetism as an evolution of a curve on the unit sphere...
A geometrical formulation of Heisenberg ferromagnetism as an evolution of a curve on the unit sphere...
By using the Inverse Scattering Transform we construct an explicit soliton solution formula for the ...
The vector nonlinear Schrödinger equation is an envelope equation which models the propagation of ul...
A review of a recent method is presented to construct certain exact solutions to the focusing nonlin...
We study the negative flows of the hierarchy of the integrable Heisenberg ferromagnet model and thei...
We obtain new solutions of the Landau-Lifshitz model by the inverse scattering technique. They descr...
Certain linearly Χ-dependent and circularly symmetric generalized nonlinear Schrödinger equations an...