Add to ORKGABSTRACT. The µ-Camassa-Holm (µCH) equation is a nonlinear integrable partial differ-ential equation closely related to the Camassa-Holm equation. We prove that the periodic peaked traveling wave solutions (peakons) of the µCH equation are orbitally stable
We study the existence of minimizers for a constrained variational problems in $H^1(mathbb{R})$. The...
In this paper we employ two recent analytical approaches to investigate the possible classes of trav...
Abstract. In this paper, we study the orbital stability for a four-parameter family of periodic stat...
Abstract. The orbital stability of the peaked solitary-wave solutions for a gen-eralization of the m...
We use integrability to prove the stability of smooth periodic solutions of the Camassa-Holm equatio...
It is well-known that peakons in the Camassa-Holm equation and other integrable generalizations of t...
Using a generalized framework that consists of evolution of the solution to the Camassa- Holm equati...
The peakons are peaked traveling wave solutions of an integrable shallow water equation. We present ...
We study the existence and stability of periodic travelling-wave solutions for generalized Benjamin-...
We solve the open problem of spectral stability of smooth periodic waves in the Camassa–Holm equatio...
We study the existence of minimizers for a constrained variational problems in H1(ℝ). These minimize...
The Camassa-Holm equation possesses well-known peaked solitary waves that are called peakons. Their ...
A surprisingly large number of physically relevant dispersive partial differential equations are int...
International audienceThe Camassa-Holm equation possesses well-known peaked solitary waves that can ...
In this paper we employ two recent analytical approaches to investigate the possible classes of trav...
We study the existence of minimizers for a constrained variational problems in $H^1(mathbb{R})$. The...
In this paper we employ two recent analytical approaches to investigate the possible classes of trav...
Abstract. In this paper, we study the orbital stability for a four-parameter family of periodic stat...
Abstract. The orbital stability of the peaked solitary-wave solutions for a gen-eralization of the m...
We use integrability to prove the stability of smooth periodic solutions of the Camassa-Holm equatio...
It is well-known that peakons in the Camassa-Holm equation and other integrable generalizations of t...
Using a generalized framework that consists of evolution of the solution to the Camassa- Holm equati...
The peakons are peaked traveling wave solutions of an integrable shallow water equation. We present ...
We study the existence and stability of periodic travelling-wave solutions for generalized Benjamin-...
We solve the open problem of spectral stability of smooth periodic waves in the Camassa–Holm equatio...
We study the existence of minimizers for a constrained variational problems in H1(ℝ). These minimize...
The Camassa-Holm equation possesses well-known peaked solitary waves that are called peakons. Their ...
A surprisingly large number of physically relevant dispersive partial differential equations are int...
International audienceThe Camassa-Holm equation possesses well-known peaked solitary waves that can ...
In this paper we employ two recent analytical approaches to investigate the possible classes of trav...
We study the existence of minimizers for a constrained variational problems in $H^1(mathbb{R})$. The...
In this paper we employ two recent analytical approaches to investigate the possible classes of trav...
Abstract. In this paper, we study the orbital stability for a four-parameter family of periodic stat...