This thesis aims to consider a (2+1)-dimensional nonlinear evolution equation and its lump solutions. Byusing symbolic computation, two classes of lump solutions are presented. And for two specific chosen examples, we will show three-dimensional plots and density plots to exhibit dynamical features of the lump solution, which are made by Maple plot tools
We analyze a class of ordinary differential equations representing a simplified model of a genetic n...
In this work, we investigate a linear partial differential equation in (3+1)-dimensions. We construc...
The paper investigates the multiple rogue wave solutions associated with the generalized Hirota–Sats...
This thesis aims to consider a (2+1)-dimensional nonlinear evolution equation and its lump solutions...
Based on symbolic computation and an ansatz, we present a constructive algorithm to seek rogue wave ...
AbstractIn this paper, we present a solution methodology that utilizes symbolic computations to obta...
Lump solutions are rationally localized in all directions in the space. A general class of lump solu...
Through symbolic computation with Maple, two classes of lump solutions, rationally localized in all ...
In this paper, we gave a form of rational solution and their interaction solution to a nonlinear evo...
AbstractA new algorithm for the symbolic computation of polynomial conserved densities for systems o...
In this paper, we investigate multiple lump wave solutions of the new (4+1)-dimensional Fokas equati...
AbstractThe application of computer algebra to science has a bright future. In this paper, using com...
We explore dynamical features of lump solutions as diversion and propagation in the space. Through t...
Through symbolic computation with MAPLE, a class of lump solutions to the (2+1)-D shallow water wave...
AbstractBy using symbolic computation, we apply the Exp-function method to construct new kinds of so...
We analyze a class of ordinary differential equations representing a simplified model of a genetic n...
In this work, we investigate a linear partial differential equation in (3+1)-dimensions. We construc...
The paper investigates the multiple rogue wave solutions associated with the generalized Hirota–Sats...
This thesis aims to consider a (2+1)-dimensional nonlinear evolution equation and its lump solutions...
Based on symbolic computation and an ansatz, we present a constructive algorithm to seek rogue wave ...
AbstractIn this paper, we present a solution methodology that utilizes symbolic computations to obta...
Lump solutions are rationally localized in all directions in the space. A general class of lump solu...
Through symbolic computation with Maple, two classes of lump solutions, rationally localized in all ...
In this paper, we gave a form of rational solution and their interaction solution to a nonlinear evo...
AbstractA new algorithm for the symbolic computation of polynomial conserved densities for systems o...
In this paper, we investigate multiple lump wave solutions of the new (4+1)-dimensional Fokas equati...
AbstractThe application of computer algebra to science has a bright future. In this paper, using com...
We explore dynamical features of lump solutions as diversion and propagation in the space. Through t...
Through symbolic computation with MAPLE, a class of lump solutions to the (2+1)-D shallow water wave...
AbstractBy using symbolic computation, we apply the Exp-function method to construct new kinds of so...
We analyze a class of ordinary differential equations representing a simplified model of a genetic n...
In this work, we investigate a linear partial differential equation in (3+1)-dimensions. We construc...
The paper investigates the multiple rogue wave solutions associated with the generalized Hirota–Sats...