[HTML][HTML] Dynamics of M-truncated optical solitons and other solutions to the fractional Kudryashov's equation
The study of soliton theory plays a crucial role in the telecommunication industry's utilization
of nonlinear optics. The principal area of research in the field of optical solitons revolves …
of nonlinear optics. The principal area of research in the field of optical solitons revolves …
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 …
A generalized fractional hepatitis B virus infection model with both cell-to-cell and virus-to-cell transmissions
In this paper, we suggest a generalized fractional hepatitis B viral infection model with two
modes of transmission that are cell-to-cell and virus-to-cell. These two modes of …
modes of transmission that are cell-to-cell and virus-to-cell. These two modes of …
Time-Inhomogeneous Finite Birth Processes with Applications in Epidemic Models
We consider the evolution of a finite population constituted by susceptible and infectious
individuals and compare several time-inhomogeneous deterministic models with their …
individuals and compare several time-inhomogeneous deterministic models with their …
Survival analysis of a predator–prey model with seasonal migration of prey populations between breeding and non-breeding regions
X Dai, H Jiao, J Jiao, Q Quan - Mathematics, 2023 - mdpi.com
In this paper, we establish and study a novel predator–prey model that incorporates:(i) the
migration of prey between breeding and non-breeding regions;(ii) the refuge effect of prey; …
migration of prey between breeding and non-breeding regions;(ii) the refuge effect of prey; …
Modeling the dynamics of Covid-19 in Japan: employing data-driven deep learning approach
This paper aims to build the SVIHRD model for COVID-19 and it also simultaneously
conduct stability and numerical analysis on the transmission of COVID-19. Here we do a …
conduct stability and numerical analysis on the transmission of COVID-19. Here we do a …
[HTML][HTML] Dynamics and Simulations of Impulsive Population Models Involving Integrated Mosquito Control Strategies and Fractional Derivatives for Dengue Control
X Zhang, H He, K Wang, H Zhu - Fractal and Fractional, 2024 - mdpi.com
Dengue fever, a mosquito-borne disease caused by the dengue virus, imposes a substantial
disease burden on the world. Wolbachia not only manipulates the reproductive processes of …
disease burden on the world. Wolbachia not only manipulates the reproductive processes of …
[PDF][PDF] Semi-analytical solutions for time-fractional Fisher equations via new iterative method
An effective method for resolving non-linear partial differential equations with fractional
derivatives is the New Sumudu Transform Iterative Method (NSTIM). It excels at solving …
derivatives is the New Sumudu Transform Iterative Method (NSTIM). It excels at solving …
A comparative study of Bagley–Torvik equation under nonsingular kernel derivatives using Weeks method
Modeling several physical events leads to the Bagley–Torvik equation (BTE). In this study,
we have taken into account the BTE, including the Caputo–Fabrizio and Atangana–Baleanu …
we have taken into account the BTE, including the Caputo–Fabrizio and Atangana–Baleanu …
Qualitative Analysis of Fractional Stochastic Differential Equations with Variable Order Fractional Derivative
This research paper has been dedicated to the investigation of Coupled System of
Fractional Stochastic Differential Equations (CSFSDEs), which is an extension of Fractional …
Fractional Stochastic Differential Equations (CSFSDEs), which is an extension of Fractional …