In this paper, we bring out the Lie symmetries and associated similarity reductions of the recently proposed (2+1) dimensional long dispersive wave equation. We point out that the integrable system admits an infinite-dimensional symmetry algebra along with Kac-Moody-Virasoro-type subalgebras. We also bring out certain physically interesting solutions.
We classify 2+1 dimensional integrable systems with nonlocality of the intermediate long wave type. ...
In soliton theory, the dynamics of solitary wave solutions may play a crucial role in the fields of ...
Abstract—Soliton equations are infinite-dimensional integrable systems described by nonlinear evolut...
In this paper, we bring out the Lie symmetries and associated similarity reductions of the recently ...
In this paper, the generalisation of integrable (2+1)-dimensional dispersive long-wave equation (GDL...
This paper considers a generalized double dispersion equation depending on a nonlinear function f (...
The Lie symmetry analysis and the basic similarity reductions are performed for the Wu-Zhang equatio...
The Lie symmetry analysis and the basic similarity reductions are performed for the Wu-Zhang equatio...
AbstractA new generalized transformation based upon the well-known Riccati equation is presented and...
In this paper, we investigate the integrability aspects of the (2+1) dimensional coupled long disper...
In this paper we study Lie symmetries, Kac-Moody-Virasoro algebras, similarity re-ductions and parti...
We classify 2 + 1 dimensional integrable systems with nonlocality of the intermediate long wave type...
The Lie group of infinitesimal transformations technique and similarity reduction is performed for o...
In this paper we have investigated the Lie symmetries and similarity reductions of the new completel...
We study a class of nonlinear dispersive models called the -equations from the Lie group-theoretic p...
We classify 2+1 dimensional integrable systems with nonlocality of the intermediate long wave type. ...
In soliton theory, the dynamics of solitary wave solutions may play a crucial role in the fields of ...
Abstract—Soliton equations are infinite-dimensional integrable systems described by nonlinear evolut...
In this paper, we bring out the Lie symmetries and associated similarity reductions of the recently ...
In this paper, the generalisation of integrable (2+1)-dimensional dispersive long-wave equation (GDL...
This paper considers a generalized double dispersion equation depending on a nonlinear function f (...
The Lie symmetry analysis and the basic similarity reductions are performed for the Wu-Zhang equatio...
The Lie symmetry analysis and the basic similarity reductions are performed for the Wu-Zhang equatio...
AbstractA new generalized transformation based upon the well-known Riccati equation is presented and...
In this paper, we investigate the integrability aspects of the (2+1) dimensional coupled long disper...
In this paper we study Lie symmetries, Kac-Moody-Virasoro algebras, similarity re-ductions and parti...
We classify 2 + 1 dimensional integrable systems with nonlocality of the intermediate long wave type...
The Lie group of infinitesimal transformations technique and similarity reduction is performed for o...
In this paper we have investigated the Lie symmetries and similarity reductions of the new completel...
We study a class of nonlinear dispersive models called the -equations from the Lie group-theoretic p...
We classify 2+1 dimensional integrable systems with nonlocality of the intermediate long wave type. ...
In soliton theory, the dynamics of solitary wave solutions may play a crucial role in the fields of ...
Abstract—Soliton equations are infinite-dimensional integrable systems described by nonlinear evolut...