We are interested in studying some qualitative analysis and wave propagation and their
applications to the Konopelchenko-Dubrovsky equation. Using the qualitative theory of …

This paper employs the Lie symmetry analysis to investigate novel closed-form solutions to a
(2+ 1)-dimensional Bogoyavlenskii's breaking soliton equation. This Lie symmetry …

In this paper, a detailed Lie symmetry analysis of the (2+ 1)-dimensional dissipative AKNS
equation is performed. The general finite transformation group is given via a simple direct …

We investigate a generalized form of the Boussinesq equation, relevant for nerve pulse
propagation in biological membranes. The generalized conditional symmetry (GCS) method …

The main objective of the paper consists in finding traveling wave solutions for the nonlinear
Drinfel'd-Sokolov-Wilson system (DSW), a system of two coupled equations with important …

The paper investigates a specific type of nonlinear dynamical systems represented by
electronic circuits with nonlinear elements, known as Chua circuits. Despite they are …

A generalized fractional transport equation for particles is proposed and studied. This model
includes local effects (through Fokker-Planck equation) and non-local spatial effects (Levy …

In this paper a new perspective upon generating arbitrage-free stock price models is
proposed. The generalized conditional symmetry (GCS) method is applied to the governing …

The generalized conditional symmetry (GCS) method is applied to the case of a generalized
Grad-Shafranov equation (GGSE) with incompressible flow of arbitrary direction. We …

Motivated by a study of the archive of Revue Roumaine de Physique, published under this
name in the period 1964-1992 and afterwards under the name Romanian Journal of …