In this paper, the peakons of a generalized CH-KP equation are stud-ied by using bifurcation and simulation methods. The representations of peakons are given, and their planar graphs are showed. These results are supplement to investigate CH-KP equation
The purpose of this Letter is to investigate the geometry of new classes of soliton-like solutions f...
We demonstrate the possibility for explicit construction in a discrete Hamiltonian model of an exact...
The aim of the present article is to derive explicit formulas for arbitrary non-overlapping pure pea...
We employ the approaches of both dynamical system and numerical simulation to investigate a generali...
Abstract In this paper, the qualitative analysis methods of a dynamical system are used to investiga...
We employ the bifurcation theory of planar dynamical systems to investigate the exact travelling wav...
Peakons (peaked solitons) are particular solutions admitted by certain nonlinear PDEs, most famously...
Peakons (peaked solitons) are particular solutions admitted by certain nonlinear PDEs, most famously...
In this paper, we consider the KP-MEW(3,2) equation by the bifurcation theory of dynamical systems w...
We consider a modification of the K(2,2) equation ut=2uuxxx+2kuxuxx+2uux using the bifurcation metho...
The negative order Camassa-Holm (CH) hierarchy consists of nonlinear evolution equations associated ...
The Wronskian technique is used to investigate a (3+1)-dimensional generalized BKP equation. Based o...
For the generalized mCH equation, we construct a 2-peakon solution on both the line and the circle, ...
Abstract. We survey several results connecting combinatorics and Wronskian solutions of the KP equat...
We consider the Cauchy problem and multi-peakon solutions of a generalized cubic–quintic Camassa–Hol...
The purpose of this Letter is to investigate the geometry of new classes of soliton-like solutions f...
We demonstrate the possibility for explicit construction in a discrete Hamiltonian model of an exact...
The aim of the present article is to derive explicit formulas for arbitrary non-overlapping pure pea...
We employ the approaches of both dynamical system and numerical simulation to investigate a generali...
Abstract In this paper, the qualitative analysis methods of a dynamical system are used to investiga...
We employ the bifurcation theory of planar dynamical systems to investigate the exact travelling wav...
Peakons (peaked solitons) are particular solutions admitted by certain nonlinear PDEs, most famously...
Peakons (peaked solitons) are particular solutions admitted by certain nonlinear PDEs, most famously...
In this paper, we consider the KP-MEW(3,2) equation by the bifurcation theory of dynamical systems w...
We consider a modification of the K(2,2) equation ut=2uuxxx+2kuxuxx+2uux using the bifurcation metho...
The negative order Camassa-Holm (CH) hierarchy consists of nonlinear evolution equations associated ...
The Wronskian technique is used to investigate a (3+1)-dimensional generalized BKP equation. Based o...
For the generalized mCH equation, we construct a 2-peakon solution on both the line and the circle, ...
Abstract. We survey several results connecting combinatorics and Wronskian solutions of the KP equat...
We consider the Cauchy problem and multi-peakon solutions of a generalized cubic–quintic Camassa–Hol...
The purpose of this Letter is to investigate the geometry of new classes of soliton-like solutions f...
We demonstrate the possibility for explicit construction in a discrete Hamiltonian model of an exact...
The aim of the present article is to derive explicit formulas for arbitrary non-overlapping pure pea...