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Trends, directions for further research, and some open problems of fractional calculus
The area of fractional calculus (FC) has been fast develo** and is presently being applied
in all scientific fields. Therefore, it is of key relevance to assess the present state of …
in all scientific fields. Therefore, it is of key relevance to assess the present state of …
[PDF][PDF] A review of the Adomian decomposition method and its applications to fractional differential equations
In this article we review the Adomian decomposition method (ADM) and its modifications
including different modified and parametrized recursion schemes, the multistage ADM for …
including different modified and parametrized recursion schemes, the multistage ADM for …
Modeling and analysis of COVID-19 epidemics with treatment in fractional derivatives using real data from Pakistan
Coronaviruses are a large family of viruses that cause different symptoms, from mild cold to
severe respiratory distress, and they can be seen in different types of animals such as …
severe respiratory distress, and they can be seen in different types of animals such as …
[KNIHA][B] Fractional derivative modeling in mechanics and engineering
Classic Newtonian mechanics assumes that space and time are continuous everywhere.
The basic physical quantities (eg speed, acceleration and force) can be described by an …
The basic physical quantities (eg speed, acceleration and force) can be described by an …
A study of behaviour for immune and tumor cells in immunogenetic tumour model with non-singular fractional derivative
Mathematical biology is one of the interesting research area of applied mathematics that
describes the accurate description of phenomena in biology and related health issues. The …
describes the accurate description of phenomena in biology and related health issues. The …
A study of fractional Lotka‐Volterra population model using Haar wavelet and Adams‐Bashforth‐Moulton methods
The Lotka‐Volterra (LV) system is an interesting mathematical model because of its
significant and wide applications in biological sciences and ecology. A fractional LV model …
significant and wide applications in biological sciences and ecology. A fractional LV model …
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 …
Decolonisation of fractional calculus rules: breaking commutativity and associativity to capture more natural phenomena
A Atangana, JF Gómez-Aguilar - The European Physical Journal Plus, 2018 - Springer
To answer some issues raised about the concept of fractional differentiation and integration
based on the exponential and Mittag-Leffler laws, we present, in this paper, fundamental …
based on the exponential and Mittag-Leffler laws, we present, in this paper, fundamental …
Chaotic dynamics of a fractional order HIV-1 model involving AIDS-related cancer cells
Mathematical models in epidemiology have been studied in the literature to understand the
mechanism that underlies AIDS-related cancers, providing us with a better insight towards …
mechanism that underlies AIDS-related cancers, providing us with a better insight towards …
[KNIHA][B] Numerical methods for fractional calculus
This book provides efficient and reliable numerical methods for solving fractional calculus
problems. It focuses on numerical techniques for fractional integrals, derivatives, and …
problems. It focuses on numerical techniques for fractional integrals, derivatives, and …