Add to ORKGIn this paper we prove a new degenerated version of Fay's trisecant identity. The new identity is applied to construct new algebro-geometric solutions of the multi-component nonlinear Schrodinger equation. This approach also provides an independent derivation of known algebro-geometric solutions to the Davey-Stewartson equations
We investigate $n$-component systems of conservation laws that possess third-order Hamiltonian st...
The method of multiple scales is used to derive separable nonlinear Schrödinger equations as amplit...
We consider a difference-difference Davey-Stewartson system together with its bilinear structure. We...
In this paper we prove a new degenerated version of Fay's trisecant identity. The new identity is ap...
Fay's identity on Riemann surfaces is a powerful tool in the context of algebro-geometric solutions ...
We present new solutions in terms of elementary functions of the multi-component nonlinear Schröding...
International audienceHigher-order degenerated versions of Fay’s trisecant identity are presented. I...
Abstract. We provide a construction of the two-component Camassa–Holm (CH-2) hierarchy employing a n...
We provide a construction of the two-component Camassa– Holm (CH-2) hierarchy employing a new zero-c...
N-fold Bäcklund transformation for the Davey-Stewartson equation is constructed by using the analyt...
It is shown that the matrix KP hierarchy can yield new integrable equations in $(2+1)$-dimensions al...
International audienceWe degenerate the finite gap solutions of the KdV equation from the general fo...
In this paper, we study supersymmetric or bi-superhamiltonian Euler equations related to the general...
Abstract. We find a two-component generalization of the integrable case of rdDym equa-tion. The redu...
We study the general (2+1)-dimensional Davey-Stewartson (DS) equations with nonlinear and gain terms...
We investigate $n$-component systems of conservation laws that possess third-order Hamiltonian st...
The method of multiple scales is used to derive separable nonlinear Schrödinger equations as amplit...
We consider a difference-difference Davey-Stewartson system together with its bilinear structure. We...
In this paper we prove a new degenerated version of Fay's trisecant identity. The new identity is ap...
Fay's identity on Riemann surfaces is a powerful tool in the context of algebro-geometric solutions ...
We present new solutions in terms of elementary functions of the multi-component nonlinear Schröding...
International audienceHigher-order degenerated versions of Fay’s trisecant identity are presented. I...
Abstract. We provide a construction of the two-component Camassa–Holm (CH-2) hierarchy employing a n...
We provide a construction of the two-component Camassa– Holm (CH-2) hierarchy employing a new zero-c...
N-fold Bäcklund transformation for the Davey-Stewartson equation is constructed by using the analyt...
It is shown that the matrix KP hierarchy can yield new integrable equations in $(2+1)$-dimensions al...
International audienceWe degenerate the finite gap solutions of the KdV equation from the general fo...
In this paper, we study supersymmetric or bi-superhamiltonian Euler equations related to the general...
Abstract. We find a two-component generalization of the integrable case of rdDym equa-tion. The redu...
We study the general (2+1)-dimensional Davey-Stewartson (DS) equations with nonlinear and gain terms...
We investigate $n$-component systems of conservation laws that possess third-order Hamiltonian st...
The method of multiple scales is used to derive separable nonlinear Schrödinger equations as amplit...
We consider a difference-difference Davey-Stewartson system together with its bilinear structure. We...