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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 …
On a class of ordinary differential equations in the frame of Atangana–Baleanu fractional derivative
In this paper, we discuss the conditions of existence and uniqueness of solutions to a certain
class of ordinary differential equations involving Atangana–Baleanu fractional derivative …
class of ordinary differential equations involving Atangana–Baleanu fractional derivative …
On a comprehensive model of the novel coronavirus (COVID-19) under Mittag-Leffler derivative
The major purpose of the presented study is to analyze and find the solution for the model of
nonlinear fractional differential equations (FDEs) describing the deadly and most parlous …
nonlinear fractional differential equations (FDEs) describing the deadly and most parlous …
Fractional derivatives with no-index law property: application to chaos and statistics
Recently fractional differential operators with non-index law properties have being
recognized to have brought new weapons to accurately model real world problems …
recognized to have brought new weapons to accurately model real world problems …
[HTML][HTML] Investigation of cross-fluid flow containing motile gyrotactic microorganisms and nanoparticles over a three-dimensional cylinder
Due to the variation in fluid flow behavior in various physical conditions, the presented study
have been performed an investigation of cross-fluid flow containing gyrotactic …
have been performed an investigation of cross-fluid flow containing gyrotactic …
Mathematical model of survival of fractional calculus, critics and their impact: How singular is our world?
A Atangana - Advances in Difference Equations, 2021 - Springer
Fractional calculus as was predicted by Leibniz to be a paradox, has nowadays evolved to
become a centre of interest for many researchers from various backgrounds. As a result …
become a centre of interest for many researchers from various backgrounds. As a result …
Reproducing kernel approach for numerical solutions of fuzzy fractional initial value problems under the Mittag–Leffler kernel differential operator
In this research study, fuzzy fractional differential equations in presence of the Atangana–
Baleanu–Caputo differential operators are analytically and numerically treated using …
Baleanu–Caputo differential operators are analytically and numerically treated using …
Adaptation of kernel functions‐based approach with Atangana–Baleanu–Caputo distributed order derivative for solutions of fuzzy fractional Volterra and Fredholm …
Mathematical modeling of uncertain fractional integrodifferentials (FIDEs) is an extremely
significant topic in electric circuits, signal processing, electromagnetics, and anomalous …
significant topic in electric circuits, signal processing, electromagnetics, and anomalous …
On fractional integro-differential inclusions via the extended fractional Caputo–Fabrizio derivation
On fractional integro-differential inclusions via the extended fractional Caputo–Fabrizio
derivation | Boundary Value Problems Skip to main content SpringerLink Account Menu …
derivation | Boundary Value Problems Skip to main content SpringerLink Account Menu …
Analyzing transient response of the parallel RCL circuit by using the Caputo–Fabrizio fractional derivative
In this paper, the transient response of the parallel RCL circuit with Caputo–Fabrizio
derivative is solved by Laplace transforms. Also, the graphs of the obtained solutions for the …
derivative is solved by Laplace transforms. Also, the graphs of the obtained solutions for the …