In this work, we examine a fractional-order model for simulating the spread of the
monkeypox virus in the human host and rodent populations. The employment of the …

Abstract The Korteweg–De Vries (KdV) equation has always provided a venue to study and
generalizes diverse physical phenomena. The pivotal aim of the study is to analyze the …

This current study presents a nonlinear system of the hepatitis B virus infection by using the
strength of artificial neural network (ANN) together with the competences of global and local …

In this paper, a novel approach for modeling the spread of highly infectious and dangerous
viruses, particularly focusing on the COVID-19 pandemic is presented. The proposed model …

In this manuscript, we describe fractional differential equations with neutral, integral
boundary conditions and mixed delay using Atangana–Baleanu derivatives, which include …

The purpose of this investigation is to provide the numerical study based on the fractional
order (FO) economic and environmental mathematical model (EEMM) called as FO-EEMM …

In this article, we examine a nonlinear impulsive neutral fractional differential equation with
nonlocal condition in an arbitrary Hilbert space. We obtain an associated integral equation …

This article considers three types of biological systems: the dengue fever disease model, the
COVID-19 virus model, and the transmission of Tuberculosis model. The new technique of …

The infection of lymphatic filariasis (LF) is the primary cause of poverty and disability in
individuals living with the disease. Many organizations globally are working toward …

In this paper, we implement computational methods, namely the local fractional natural
homotopy analysis method (LFNHAM) and local fractional natural decomposition method …