A numerical study of compactons
Mathematics and Computers in Simulation
Patterns on liquid surfaces: cnoidal waves, compactons and scaling
Physica D - Special issue on nonlinear waves and solitons in physical systems
On a class of nonlinear dispersive-dissipative interactions
Physica D - Special issue on nonlinear waves and solitons in physical systems
Particle methods for dispersive equations
Journal of Computational Physics
A computational approach to soliton solutions of the Kadomtsev-Petviashvili equation
Applied Mathematics and Computation
Applied Mathematics and Computation
Compactons and solitary patterns structures for variants of the KdV and the KP equations
Applied Mathematics and Computation
The effect of the order of nonlinear dispersive equation on the compact and noncompact solutions
Applied Mathematics and Computation
Compact and noncompact structures in a class of nonlinearly dispersive equations
Mathematics and Computers in Simulation - Nonlinear waves: computation and theory II
Compact and noncompact structures in a class of nonlinearly dispersive equations
Mathematics and Computers in Simulation - Nonlinear waves: computation and theory II
An analytic study of compactons structures in a class of nonlinear dispersive equations
Mathematics and Computers in Simulation
Generalized forms of the phi-four equation with compactons, solitons and periodic solutions
Mathematics and Computers in Simulation - Special issue: Nonlinear waves: computation and theory IV
Computers & Mathematics with Applications
Nonlinear variants of the improved Boussinesq equation with compact and noncompact structures
Computers & Mathematics with Applications
Generalized forms of the phi-four equation with compactons, solitons and periodic solutions
Mathematics and Computers in Simulation
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In this work, we study compact and noncompact dispersive structures formed by a class of nonlinear dispersive equations. We show that the focusing branches provide compactons solutions: solitons with compact support. We also show that the defocusing branches generate solitary patterns solutions. We test our work for a variety of nonlinear equations with positive and negative exponents.