[PDF][PDF] A fractal-fractional order model to study multiple sclerosis: a chronic disease
A mathematical model of progressive disease of the nervous system also called multiple
sclerosis (MS) is studied in this manuscript. The proposed model is investigated under the …
sclerosis (MS) is studied in this manuscript. The proposed model is investigated under the …
[HTML][HTML] The Volterra-Lyapunov matrix theory and nonstandard finite difference scheme to study a dynamical system
M Riaz, K Shah, A Ullah, MA Alqudah, T Abdeljawad - Results in Physics, 2023 - Elsevier
A compartmental model is considered to study the transmission dynamics of COVID-19. The
proposed model is investigated for different results by using Volterra-Lyapunov (VL) matrix …
proposed model is investigated for different results by using Volterra-Lyapunov (VL) matrix …
Stability and computational results for chemical kinetics reactions in enzyme
M Sivashankar, S Sabarinathan, H Khan… - Journal of Mathematical …, 2024 - Springer
Kinetic chemical reactions find applications across various fields. In industrial processes,
they drive the production of essential materials like fertilizers and pharmaceuticals. In …
they drive the production of essential materials like fertilizers and pharmaceuticals. In …
[HTML][HTML] A nonlinear perturbed coupled system with an application to chaos attractor
In this paper, a general system of quadratically perturbed system of modified fractional
differential equations (FDEs) is considered for the solution existence, solution uniqueness …
differential equations (FDEs) is considered for the solution existence, solution uniqueness …
[HTML][HTML] An investigation into the controllability of multivalued stochastic fractional differential inclusions
This research aims to investigate the approximate controllability of multivalued impulsive
stochastic fractional differential inclusions in Hilbert space with ABC fractional-order …
stochastic fractional differential inclusions in Hilbert space with ABC fractional-order …
Fractal fractional model for tuberculosis: existence and numerical solutions
This paper deals with the mathematical analysis of Tuberculosis by using fractal fractional
operator. Mycobacterium TB is the bacteria that causes tuberculosis. This airborne illness …
operator. Mycobacterium TB is the bacteria that causes tuberculosis. This airborne illness …
A novel SIRS epidemic model for two diseases incorporating treatment functions, media coverage, and three types of noise
The paper introduces an innovative stochastic SIRS epidemic model to address the
dynamics of dual diseases in response to the escalating threat of rapidly spreading …
dynamics of dual diseases in response to the escalating threat of rapidly spreading …
[HTML][HTML] Bifurcation analysis, quasi-periodic and chaotic behavior of generalized Pochhammer-Chree equation
We take into account the bifurcation analysis of the generalized Pochhammer-Chree (PC)
equation that describes the dynamics of several systems in science and engineering. The …
equation that describes the dynamics of several systems in science and engineering. The …
[HTML][HTML] Analyzing chaotic systems with multi-step methods: Theory and simulations
Identifying and analyzing fixed points plays a crucial role in chaos theory for grasping the
system behavior and advancing the understanding of its fundamental mechanics. This study …
system behavior and advancing the understanding of its fundamental mechanics. This study …
[HTML][HTML] On the (k, φ)-Hilfer Langevin fractional coupled system having multi point boundary conditions and fractional integrals
In this manuscript, we investigate the (k, φ)-Hilfer Langevin fractional coupled system having
multi point boundary conditions and fractional integrals. This study is crucial as it addresses …
multi point boundary conditions and fractional integrals. This study is crucial as it addresses …