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Modeling attractors of chaotic dynamical systems with fractal–fractional operators
A Atangana, S Qureshi - Chaos, solitons & fractals, 2019 - Elsevier
In this paper, newly proposed differential and integral operators called the fractal–fractional
derivatives and integrals have been used to predict chaotic behavior of some attractors from …
derivatives and integrals have been used to predict chaotic behavior of some attractors from …
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 …
A robust study on 2019-nCOV outbreaks through non-singular derivative
The new coronavirus disease is still a major panic for people all over the world. The world is
grappling with the second wave of this new pandemic. Different approaches are taken into …
grappling with the second wave of this new pandemic. Different approaches are taken into …
Modeling chickenpox disease with fractional derivatives: From caputo to atangana-baleanu
This research study is conducted with the aim of getting analysis based upon four different
types of frequently used models of ordinary differential equations related to the chickenpox …
types of frequently used models of ordinary differential equations related to the chickenpox …
[HTML][HTML] Analysis, modeling and simulation of a fractional-order influenza model
The primary goal of this study is to provide a novel mathematical model for Influenza using
the Atangana–Baleanu Caputo fractional-order derivative operator (ABC-Operator) in place …
the Atangana–Baleanu Caputo fractional-order derivative operator (ABC-Operator) in place …
Fractional modeling of blood ethanol concentration system with real data application
In this study, a physical system called the blood ethanol concentration model has been
investigated in its fractional (non-integer) order version. The three most commonly used …
investigated in its fractional (non-integer) order version. The three most commonly used …
Mathematical analysis of dengue fever outbreak by novel fractional operators with field data
S Qureshi, A Atangana - Physica A: Statistical Mechanics and its …, 2019 - Elsevier
An epidemiological model is proposed for three different types of novel fractional-order
derivative operators known as the Caputo, the Caputo–Fabrizio, and the Atangana–Baleanu …
derivative operators known as the Caputo, the Caputo–Fabrizio, and the Atangana–Baleanu …
Fractal-fractional differentiation for the modeling and mathematical analysis of nonlinear diarrhea transmission dynamics under the use of real data
S Qureshi, A Atangana - Chaos, Solitons & Fractals, 2020 - Elsevier
In connection with issues pertinent with humans' health, it is highly significant to
comprehend the complex dynamics of the related infectious disease since the non …
comprehend the complex dynamics of the related infectious disease since the non …
[PDF][PDF] Analytic solution of fractional order Pseudo-Hyperbolic Telegraph equation using modified double Laplace transform method
Abstract The Pseudo-Hyperbolic Telegraph partial differential equation (PHTPDE) based on
the Caputo fractional derivative is investigated in this paper. The modified double Laplace …
the Caputo fractional derivative is investigated in this paper. The modified double Laplace …
A fractional order HIV‐TB coinfection model with nonsingular Mittag‐Leffler Law
The biological models for the study of human immunodeficiency virus (HIV) and its
advanced stage acquired immune deficiency syndrome (AIDS) have been widely studied in …
advanced stage acquired immune deficiency syndrome (AIDS) have been widely studied in …