This paper presents the functional expansion approach as a generalized method for finding
traveling wave solutions of various nonlinear partial differential equations. The approach …

The paper considers a simple and well-known method for reducing the differentiability order
of an ordinary differential equation, defining the first derivative as a function that will become …

A (2+ 1)-dimensional fourth order Burgers–KdV equation with variable coefficients (vcBKdV)
is studied here and interesting wave-type solutions with variable amplitudes and velocities …

This paper uses the attached flow method for solving nonlinear second-order differential
equations of the reaction–diffusion type. The key steps of the method consist of the …

This paper addresses an important method for finding traveling wave solutions of nonlinear
partial differential equations, solutions that correspond to a specific symmetry reduction of …

The complete integrability of a multicomponent differentialdifference complex mKdV system
with branched dispersion relation is proven. We use two approaches for this purpose. The …

The paper presents in all its nontrivial details the sp (3) BRST Hamiltonian formalism. It is
based on structuring the extended phase space on many levels. In this picture, the standard …

This paper presents the functional expansion approach as a generalized method for finding
traveling wave solutions of various nonlinear partial differential equations. The approach …

The paper reviews the mathematical models proposed for describing the proliferation of
gliomas, the most common brain tumors, with strong dynamic invasiveness and proliferative …

The paper intends to present how gauge field theories in mechanical context can be
assimilated with problems of controlling the chaotic evolution of nonlinear dynamical …