AM Elaiw, AS Shflot, AD Hobiny – Alexandria Engineering Journal, 2022
Mathematical models have been considered as a robust tool to support biological and medical studies of human viral infections. The global stability of viral infection models remains an important and largely open research problem. Such results are …
VL Chinchane, AB Nale, SK Panchal, C Chesneau – Fractal and Fractional, 2022
The Caputo–Fabrizio fractional integral operator is one of the important notions of fractional calculus. It is involved in numerous illustrative and practical issues. The main goal of this paper is to investigate weighted fractional integral inequalities using …
H Zhu, X Zhang, Q An – Physica A: Statistical Mechanics and its Applications, 2022
With the rapid development of online media in recent years, rumors have also proliferated and spread. If they are not effectively managed, they will cause great harm to society. So, how to stop the spread of rumors has become a hot topic that …
N Ahmed, A Akgül, AM Satti, Z Iqbal, A Raza, M Rafiq… – Alexandria Engineering …, 2022
This article investigates the transmission of polio-virus disease in the human population. The classical model is considered for studying fatal disease. First of all, the model is converted into the fractal fractional epidemic model. Then, the existence …
M Partohaghighi, P Veeresha, A Akgül, M Inc, MB Riaz – Results in Physics, 2022
The applications of hyperchaotic systems (HCSs) can be widely seen in diverse fields associated with engineering due to their complicated dynamics, randomness, and high delicacy and sensibility. In the present work, we aim to investigate a new …
H ALRABAIAH, G ALI, A ALI, K SHAH, T ABDELJAWAD – Fractals, 2022
In this paper, we investigated some essential provisions for the existence and stability of the solution to integral boundary value problems with proportional delay of fractional order Atangana–Baleanu–Caputo (ABC) derivative. By the guidance of …
A ALI, M SARWAR, K SHAH, T ABDELJAWAD – Fractals, 2022
The purpose of this paper is to establish some sufficient conditions needed for the existence and uniqueness of solutions to the coupled system of fractional hybrid differential equations (FHDEs). We make use of the prior estimate method to support …
J Alzabut – 2022
This paper establishes a mathematical model of the Zika virus infection with the sexual transmission route under the generalized Caputo-type fractional derivative. The model consists of a system of eleven nonlinear fractional differential equations …
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