Title
Discrete Dynamic Model of a Disease-Causing Organism Caused by 2D-Quantum Tsallis Entropy
Abstract
Many aspects of the asymmetric organ system are controlled by the symmetry model (R&L) of the disease-causing organism pathway, but sensitive matters like somites and limb buds need to be shielded from its influence. Because symmetric and asymmetric structures develop from similar or nearby matters and utilize many of the same signaling pathways, attaining symmetry is made more difficult. On this note, we aim to generalize some important measurements in view of the 2D-quantum calculus (q-calculus, q-analogues or q-disease), including the dimensional of fractals and Tsallis entropy (2D-quantum Tsallis entropy (2D-QTE)). The process is based on producing a generalization of the maximum value of the Tsallis entropy in view of the quantum calculus. Then by considering the maximum 2D-QTE, we design a discrete system. As an application, by using the 2D-QTE, we depict a discrete dynamic system that is afflicted with a disease-causing organism (DCO). We look at the system's positive and maximum solutions. Studies are done on equilibrium and stability. We will also develop a novel design for the fundamental reproductive ratio based on the 2D-QTE.
Year
DOI
Venue
2022
10.3390/sym14081677
SYMMETRY-BASEL
Keywords
DocType
Volume
quantum calculus, fractal, Tsallis entropy, discrete dynamic system, equilibrium point
Journal
14
Issue
ISSN
Citations 
8
2073-8994
0
PageRank 
References 
Authors
0.34
0
3
Name
Order
Citations
PageRank
Nadia M. G. Al-Saidi173.89
Husam Yahya200.34
Suzan J. Obaiys300.68