In nonlinear dispersive evolution equations, the competing effects of nonlinearity and dispersion make a number of interesting phenomena possible. In the current work, the focus is on the numerical approximation of traveling-wave solutions of such equations. We describe our efforts to write a dedicated Python code which is able to compute traveling-wave solutions of nonlinear dispersive equations in a very general form
A description is given of a number of numerical schemes to solve an evolution equation that arises w...
The water wave theory is a classical part of Fluid Mechanics. It has a long scientific history with ...
The water wave theory is a classical part of Fluid Mechanics. It has a long scientific history with ...
In nonlinear dispersive evolution equations, the competing effects of nonlinearity and dispersion ma...
In nonlinear dispersive evolution equations, the competing effects of nonlinearity and dispersion ma...
In nonlinear dispersive evolution equations, the competing effects of nonlinearity and dispersion ma...
In nonlinear dispersive evolution equations, the competing effects of nonlinearity and dispersion ma...
AbstractA numerical method for simulating periodic travelling-wave solutions of some nonlinear dispe...
We describe and implement a fully discrete spectral method for the numerical solution of a class of ...
SIGLEAvailable from British Library Document Supply Centre- DSC:DX182804 / BLDSC - British Library D...
In this paper we present a heuristic way of constructing nonlinear dispersive equations that lead to...
AbstractFirst of all, by using Bernoulli equations, we develop some technical lemmas. Then, we estab...
The Sharma-Tasso-Olver and Klein–Gordon equations are significant models to interpret plasma physics...
For a general class of nonlinear, dispersive wave equations, existence of periodic, traveling-wave s...
We use a spectral method to solve numerically two nonlocal, nonlinear, dispersive, integrable wave e...
A description is given of a number of numerical schemes to solve an evolution equation that arises w...
The water wave theory is a classical part of Fluid Mechanics. It has a long scientific history with ...
The water wave theory is a classical part of Fluid Mechanics. It has a long scientific history with ...
In nonlinear dispersive evolution equations, the competing effects of nonlinearity and dispersion ma...
In nonlinear dispersive evolution equations, the competing effects of nonlinearity and dispersion ma...
In nonlinear dispersive evolution equations, the competing effects of nonlinearity and dispersion ma...
In nonlinear dispersive evolution equations, the competing effects of nonlinearity and dispersion ma...
AbstractA numerical method for simulating periodic travelling-wave solutions of some nonlinear dispe...
We describe and implement a fully discrete spectral method for the numerical solution of a class of ...
SIGLEAvailable from British Library Document Supply Centre- DSC:DX182804 / BLDSC - British Library D...
In this paper we present a heuristic way of constructing nonlinear dispersive equations that lead to...
AbstractFirst of all, by using Bernoulli equations, we develop some technical lemmas. Then, we estab...
The Sharma-Tasso-Olver and Klein–Gordon equations are significant models to interpret plasma physics...
For a general class of nonlinear, dispersive wave equations, existence of periodic, traveling-wave s...
We use a spectral method to solve numerically two nonlocal, nonlinear, dispersive, integrable wave e...
A description is given of a number of numerical schemes to solve an evolution equation that arises w...
The water wave theory is a classical part of Fluid Mechanics. It has a long scientific history with ...
The water wave theory is a classical part of Fluid Mechanics. It has a long scientific history with ...