A new study on the mathematical modelling of human liver with Caputo–Fabrizio fractional derivative
In this research, we aim to propose a new fractional model for human liver involving Caputo–
Fabrizio derivative with the exponential kernel. Concerning the new model, the existence of …
Fabrizio derivative with the exponential kernel. Concerning the new model, the existence of …
A wavelet based numerical scheme for fractional order SEIR epidemic of measles by using Genocchi polynomials
Epidemiology is the glorious discipline underlying medical research, public health practice,
and health care evaluation. Nowadays, research on disease models with anonymous …
and health care evaluation. Nowadays, research on disease models with anonymous …
Chaotic behaviour of fractional predator-prey dynamical system
In this endeavour, Bernstein wavelet and Euler methods are used to solve a nonlinear
fractional predator-prey biological model of two species. The theoretical results with their …
fractional predator-prey biological model of two species. The theoretical results with their …
A chaos study of tumor and effector cells in fractional tumor-immune model for cancer treatment
A tumor is most dangerous disease of medical science which is a mass or lumps of tissue
that's formed by an accumulation of abnormal cells. A famous fractional tumor-immune …
that's formed by an accumulation of abnormal cells. A famous fractional tumor-immune …
The effect of Brownian motion and noise strength on solutions of stochastic Bogoyavlenskii model alongside conformable fractional derivative
Fractional order models involving nonlinearity are remarkable for having substantial
application in real-world. The present determination is due to obtain applicable wave …
application in real-world. The present determination is due to obtain applicable wave …
A mathematical model of COVID-19 using fractional derivative: outbreak in India with dynamics of transmission and control
Since the first case of 2019 novel coronavirus disease (COVID-19) detected on 30 January,
2020, in India, the number of cases rapidly increased to 3819 cases including 106 deaths as …
2020, in India, the number of cases rapidly increased to 3819 cases including 106 deaths as …
An analysis for heat equations arises in diffusion process using new Yang‐Abdel‐Aty‐Cattani fractional operator
The heat equation is parabolic partial differential equation and occurs in the characterization
of diffusion progress. In the present work, a new fractional operator based on the Rabotnov …
of diffusion progress. In the present work, a new fractional operator based on the Rabotnov …
Numerical investigations on COVID‐19 model through singular and non‐singular fractional operators
Nowadays, the complete world is suffering from untreated infectious epidemic disease
COVID‐19 due to coronavirus, which is a very dangerous and deadly viral infection. So, the …
COVID‐19 due to coronavirus, which is a very dangerous and deadly viral infection. So, the …
An efficient numerical method for fractional SIR epidemic model of infectious disease by using Bernstein wavelets
In this paper, the operational matrix based on Bernstein wavelets is presented for solving
fractional SIR model with unknown parameters. The SIR model is a system of differential …
fractional SIR model with unknown parameters. The SIR model is a system of differential …
On novel nondifferentiable exact solutions to local fractional Gardner's equation using an effective technique
B Ghanbari - Mathematical Methods in the Applied Sciences, 2021 - Wiley Online Library
One of the most interesting branches of fractional calculus is the local fractional calculus,
which has been used successfully to describe many fractal problems in science and …
which has been used successfully to describe many fractal problems in science and …