In this study, a new approach to COVID-19 pandemic is presented. In this context, a
fractional order pandemic model is developed to examine the spread of COVID-19 with and …

In a short time, many illustrative studies have been conducted on the mathematical modeling
and analysis of COVID-19. There are not enough studies taking into account the vaccine …

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 …

The purpose of this paper is to bring a numerical model of the Nipah virus (NiV) into focus for
tracing the fractional order derivative's influence on the manner in which the model …

This paper investigates a fractional derivative model of Chlamydia-Gonorrhea co-infection
using Caputo derivative definition. The positivity boundedness of the model is established …

For the sake of human health, it is crucial to investigate infectious diseases including
HIV/AIDS, hepatitis, and others. Worldwide, the recently discovered new coronavirus …

This paper explores the co-infection dynamics of coronavirus disease 2019 (COVID-19) and
Malaria using Caputo-type fractional derivative to further understand the disease …

Purpose This paper aims to study qualitative properties and approximate solutions of a
thermostat dynamics system with three-point boundary value conditions involving a …

Background Cancer, a complex and deadly health concern today, is characterized by
forming potentially malignant tumors or cancer cells. The dynamic interaction between these …

This study presents a novel approach to investigating COVID-19 and Cholera disease. In
this situation, a fractional-order model is created to investigate the COVID-19 and Cholera …