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Extinction and stationary distribution of a stochastic COVID-19 epidemic model with time-delay
We reformulate a stochastic epidemic model consisting of four human classes. We show that
there exists a unique positive solution to the proposed model. The stochastic basic …
there exists a unique positive solution to the proposed model. The stochastic basic …
[HTML][HTML] A new mathematical modeling of the COVID-19 pandemic including the vaccination campaign
M Yavuz, FÖ Coşar, F Günay, FN Özdemir - Open Journal of Modelling …, 2021 - scirp.org
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 …
and analysis of COVID-19. There are not enough studies taking into account the vaccine …
A computational approach for shallow water forced Korteweg–De Vries equation on critical flow over a hole with three fractional operators
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 …
generalizes diverse physical phenomena. The pivotal aim of the study is to analyze the …
A fractional modeling of tumor–immune system interaction related to lung cancer with real data
In this study, we investigate a new fractional-order mathematical model which considers
population dynamics among tumor cells-macrophage cells-active macrophage cells, and …
population dynamics among tumor cells-macrophage cells-active macrophage cells, and …
Qualitative properties and approximate solutions of thermostat fractional dynamics system via a nonsingular kernel operator
MI Ayari, STM Thabet - Arab Journal of Mathematical Sciences, 2023 - emerald.com
Purpose This paper aims to study qualitative properties and approximate solutions of a
thermostat dynamics system with three-point boundary value conditions involving a …
thermostat dynamics system with three-point boundary value conditions involving a …
[HTML][HTML] Vaccination effect on the dynamics of dengue disease transmission models in Nepal: a fractional derivative approach
Dengue is a vector-borne disease which is spreading rapidly around the world. It is one of
the fastly growing public health problems in Nepal. Since 2004, dengue cases have been …
the fastly growing public health problems in Nepal. Since 2004, dengue cases have been …
The impact of nonsingular memory on the mathematical model of Hepatitis C virus
In this research, we examine the nonsingular memory effect when implementing the
Atangana–Baleanu (AB) fractional derivative in the Caputo sense to the Hepatitis C virus …
Atangana–Baleanu (AB) fractional derivative in the Caputo sense to the Hepatitis C virus …
Insights into time fractional dynamics in the Belousov-Zhabotinsky system through singular and non-singular kernels
In the realm of nonlinear dynamics, the Belousov-Zhabotinsky reaction system has long held
the fascination of researchers. The Belousov-Zhabotinsky system continues to be an active …
the fascination of researchers. The Belousov-Zhabotinsky system continues to be an active …
Mild solution for the time-fractional Navier–Stokes equation incorporating MHD effects
The Navier–Stokes (NS) equations involving MHD effects with time-fractional derivatives are
discussed in this paper. This paper investigates the local and global existence and …
discussed in this paper. This paper investigates the local and global existence and …
Fractional derivative technique for modeling the dynamics of social media impacts
The advent of social media (SM) platforms has transformed communications, information
dissemination, and interpersonal relationships on a global scale. As SM continues to evolve …
dissemination, and interpersonal relationships on a global scale. As SM continues to evolve …