The paper aims to employ a new effective methodology to build exact fractional solutions to
the generalized nonlinear Schrödinger equation with a local fractional operator defined on …

In this work, we study the exact traveling wave solutions of (2+ 1)-dimensional Chiral
nonlinear Schrödinger equation with the aid of generalized auxiliary equation method. The …

At the dawn of the year 2020, the world was hit by a significant pandemic COVID-19, that
traumatized the entire planet. The infectious spread grew in leaps and bounds and forced …

In this study, a novel stochastic computational frameworks based on fractional Meyer
wavelet artificial neural network (FMW-ANN) is designed for nonlinear-singular fractional …

The aim of this study is to provide the numerical outcomes of a nonlinear HIV infection
system of latently infected CD4+ T cells exists in bioinformatics using Morlet wavelet (MW) …

In this paper, Hirota's bilinear form has been employed to find novel lump waves solutions
for the generalized Caudrey–Dodd–Gibbon–Kotera–Sawada equation. This equation is one …

In this article, we studied the outcomes of environmental transmission for infection dynamics
of a debilitating protozoan parasite (Ophryocystis elektroscirrha) that infects monarch …

The risk of spread infectious diseases in the environment is always one of the main threats
to the life of living organisms. This point can be assumed as a clear proof of the importance …

The current work investigates the mathematical model of Tuberculosis disease with
incomplete treatment under the Atangana-Baleanu-Caputo (ABC) derivative with fractional …

The study of nonlinear phenomena associated with physical phenomena is a hot topic in the
present era. The fundamental aim of this paper is to find the iterative solution for generalized …