DOIAbstract
AbstractWe describe the derivation by a variational approach of the Camassa-Holm model for periodic shallow water waves
AbstractWe describe the derivation by a variational approach of the Camassa-Holm model for periodic shallow water waves
The interest in the Camassa-Holm equation inspired the search for various generalizations of this eq...
This thesis aims to provide a variational framework for the study of two problems that arise from fl...
30 pages, 1 figure, 62 references. Other author's papers can be downloaded at http://www.denys-dutyk...
We describe the physical hypothesis in which an approximate model of water waves is obtained. For an...
15 pages, 1 figure, 39 references. This document is a contributed chapter to an upcoming volume to b...
This paper focuses on the variational approach for solving the (3+1)-dimensional shallow water wave ...
In this paper, we consider two extended model equations for shallow water waves. We use He’s variati...
Details of the model of long water waves in the Lagrangian description are presented. The equation o...
The main topic of this thesis is the study of a nonlinear partial differential equation, the Camassa...
Singularities at the crest offer longstanding difficulties in understanding the breaking of water wa...
WOS: 000318841200011This paper addresses the shallow water waves along with its perturbation terms t...
The paper concerns the non-linear problem of description of shallow-water waves of finite amplitude....
A function $\eta$ is a wave shape if it, along with its streamfunction, satisfies Bernoulli\u27s con...
An extension of shallow water theory proposed by Wilde (Wilde, Chybicki 2000), for finite water dept...
In this paper we provide a formal derivation of both the Camassa–Holm equation and the fractional Ca...
The interest in the Camassa-Holm equation inspired the search for various generalizations of this eq...
This thesis aims to provide a variational framework for the study of two problems that arise from fl...
30 pages, 1 figure, 62 references. Other author's papers can be downloaded at http://www.denys-dutyk...
We describe the physical hypothesis in which an approximate model of water waves is obtained. For an...
15 pages, 1 figure, 39 references. This document is a contributed chapter to an upcoming volume to b...
This paper focuses on the variational approach for solving the (3+1)-dimensional shallow water wave ...
In this paper, we consider two extended model equations for shallow water waves. We use He’s variati...
Details of the model of long water waves in the Lagrangian description are presented. The equation o...
The main topic of this thesis is the study of a nonlinear partial differential equation, the Camassa...
Singularities at the crest offer longstanding difficulties in understanding the breaking of water wa...
WOS: 000318841200011This paper addresses the shallow water waves along with its perturbation terms t...
The paper concerns the non-linear problem of description of shallow-water waves of finite amplitude....
A function $\eta$ is a wave shape if it, along with its streamfunction, satisfies Bernoulli\u27s con...
An extension of shallow water theory proposed by Wilde (Wilde, Chybicki 2000), for finite water dept...
In this paper we provide a formal derivation of both the Camassa–Holm equation and the fractional Ca...
The interest in the Camassa-Holm equation inspired the search for various generalizations of this eq...
This thesis aims to provide a variational framework for the study of two problems that arise from fl...
30 pages, 1 figure, 62 references. Other author's papers can be downloaded at http://www.denys-dutyk...
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