Nonlinear Dynamics of a Piecewise Modified ABC Fractional-Order Leukemia Model with Symmetric Numerical Simulations

In this study, we introduce a nonlinear leukemia dynamical system for a piecewise modified ABC fractional-order derivative and analyze it for the theoretical as well computational works and examine the crossover effect of the model. For the crossover behavior of the operators, we presume a division...

Full description

Saved in:
Bibliographic Details
Published in:Symmetry (Basel) 2023-06, Vol.15 (7), p.1338
Main Authors: Khan, Hasib, Alzabut, Jehad, Alfwzan, Wafa F, Gulzar, Haseena
Format: Article
Language:English
Subjects:
Analysis
Blood
Bone marrow
Cancer therapies
crossover behavior
Dengue fever
Differential equations
Dynamic stability
Dynamical systems
existence of solutions
Fractional calculus
Hyers–Ulam stability
Leukemia
leukemia mathematical model
Leukocytes
Mathematical models
Nonlinear dynamics
Numerical analysis
Operators (mathematics)
Partial differential equations
piecewise modified ABC derivative
Simulation
Simulation methods
Symmetry
Citations: Items that this one cites
Items that cite this one
Online Access:Get full text
Tags: Add Tag
No Tags, Be the first to tag this record!
Description
Summary:In this study, we introduce a nonlinear leukemia dynamical system for a piecewise modified ABC fractional-order derivative and analyze it for the theoretical as well computational works and examine the crossover effect of the model. For the crossover behavior of the operators, we presume a division of the period of study [0,t2] in two subclasses as I1=[0,t1], I2=[t1,t2], for t1,t2∈R with t1
ISSN:2073-8994
2073-8994
DOI:10.3390/sym15071338