We study the negative flows of the hierarchy of the integrable Heisenberg ferromagnet model and their soliton solutions. The first negative flow is related to the so-called short pulse equation. We provide a framework which generates Lax pairs for the other members of the hierarchy. The application of the dressing method is illustrated with the derivation of the one-soliton solution
A new, general, closed-form soliton solution formula for the classical Heisenberg ferromagnet equati...
In this paper, we propose a new completely integrable hierarchy. Particularly in the hierarchy we dr...
The higher order terms in the perturbative expansion that describes KdV solitons propagation in ferr...
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 construction of negative flows for integrable systems based on the Lax representation and squared ...
The non-topological, stationary and propagating, soliton solutions of the classical continuous Heise...
We present and solve a soliton equation which we call the non-chiral intermediate Heisenberg ferroma...
We present a new integrable partial differential equation found by Vladimir Novikov. Like the Camass...
The vector nonlinear Schrödinger equation is an envelope equation which models the propagation of ul...
It is shown that the self-induced transparency equations can be interpreted as a generating function...
A geometrical formulation of Heisenberg ferromagnetism as an evolution of a curve on the unit sphere...
We formulate algebraically solutions to the isotropic Heisen- berg ferromagnet, which is an integrab...
A geometrical formulation of Heisenberg ferromagnetism as an evolution of a curve on the unit sphere...
We consider a new partial differential equation recently obtained by Degasperis and Procesi using th...
A new, general, closed-form soliton solution formula for the classical Heisenberg ferromagnet equati...
In this paper, we propose a new completely integrable hierarchy. Particularly in the hierarchy we dr...
The higher order terms in the perturbative expansion that describes KdV solitons propagation in ferr...
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 construction of negative flows for integrable systems based on the Lax representation and squared ...
The non-topological, stationary and propagating, soliton solutions of the classical continuous Heise...
We present and solve a soliton equation which we call the non-chiral intermediate Heisenberg ferroma...
We present a new integrable partial differential equation found by Vladimir Novikov. Like the Camass...
The vector nonlinear Schrödinger equation is an envelope equation which models the propagation of ul...
It is shown that the self-induced transparency equations can be interpreted as a generating function...
A geometrical formulation of Heisenberg ferromagnetism as an evolution of a curve on the unit sphere...
We formulate algebraically solutions to the isotropic Heisen- berg ferromagnet, which is an integrab...
A geometrical formulation of Heisenberg ferromagnetism as an evolution of a curve on the unit sphere...
We consider a new partial differential equation recently obtained by Degasperis and Procesi using th...
A new, general, closed-form soliton solution formula for the classical Heisenberg ferromagnet equati...
In this paper, we propose a new completely integrable hierarchy. Particularly in the hierarchy we dr...
The higher order terms in the perturbative expansion that describes KdV solitons propagation in ferr...
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