A general formula of complex synchronizations with complex scaling diagonal matrix and time lag
In this paper, we show a novel sort of complex synchronization. We call this sort complex modified projective lag synchronization (CMPLS). CMPLS, which is a broader instance of synchronizations, is hardly studied or not mentioned till date. We study it to a framework, with certain or uncertain param...
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doaj-61e652694dd24c91a2942bf5d7ab61df2020-11-25T00:13:21ZengElsevierResults in Physics2211-37972019-03-0112603614A general formula of complex synchronizations with complex scaling diagonal matrix and time lagEmad E. Mahmoud0Fatimah S. Abood1Department of Mathematics, College of Science, Sohag University, Sohag 82524, Egypt; Department of Mathematics, College of Science, Taif University, Taif 888, Saudi Arabia; Corresponding author at: Department of Mathematics, College of Science, Taif University, Taif 888, Saudi Arabia.Department of Mathematics, College of Science, King Khalid University, Abha, Saudi ArabiaIn this paper, we show a novel sort of complex synchronization. We call this sort complex modified projective lag synchronization (CMPLS). CMPLS, which is a broader instance of synchronizations, is hardly studied or not mentioned till date. We study it to a framework, with certain or uncertain parameters, of two chaotic complexes n-dimensional owing to chaotic attractors with similar structure direct parts yet differing absolutely or mostly in nonlinear terms. In view of the Lyapunov work with lag in time an approach plans are intended to accomplish CMPLS for such matches of complex frameworks with certain or indeterminate parameters. Logical expressions for the complex control capacity are determined to utilize these plans to accomplish CMPLS. This kind of complex synchronization is considered as a speculation of many sorts of synchronizations and complex synchronizations that have shown up in the current writing. The frameworks in CMPLS can be synchronized using an unpredictable scale diagonal lattice. The viability of the obtained results is represented by concentrating two cases of such coupled chaotic attractors with certain or indeterminate parameters in the complex domain. We can plot the numerical results to clear errors frameworks, modulus errors and phase errors of chaotic attractors and that can be after synchronization to show that CMPLS is accomplished. Keywords: Complex modified projective lag synchronization, Chaotic, Lyapunov function, Certain and uncertain parameters, Complexhttp://www.sciencedirect.com/science/article/pii/S2211379718315353 |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Emad E. Mahmoud Fatimah S. Abood |
spellingShingle |
Emad E. Mahmoud Fatimah S. Abood A general formula of complex synchronizations with complex scaling diagonal matrix and time lag Results in Physics |
author_facet |
Emad E. Mahmoud Fatimah S. Abood |
author_sort |
Emad E. Mahmoud |
title |
A general formula of complex synchronizations with complex scaling diagonal matrix and time lag |
title_short |
A general formula of complex synchronizations with complex scaling diagonal matrix and time lag |
title_full |
A general formula of complex synchronizations with complex scaling diagonal matrix and time lag |
title_fullStr |
A general formula of complex synchronizations with complex scaling diagonal matrix and time lag |
title_full_unstemmed |
A general formula of complex synchronizations with complex scaling diagonal matrix and time lag |
title_sort |
general formula of complex synchronizations with complex scaling diagonal matrix and time lag |
publisher |
Elsevier |
series |
Results in Physics |
issn |
2211-3797 |
publishDate |
2019-03-01 |
description |
In this paper, we show a novel sort of complex synchronization. We call this sort complex modified projective lag synchronization (CMPLS). CMPLS, which is a broader instance of synchronizations, is hardly studied or not mentioned till date. We study it to a framework, with certain or uncertain parameters, of two chaotic complexes n-dimensional owing to chaotic attractors with similar structure direct parts yet differing absolutely or mostly in nonlinear terms. In view of the Lyapunov work with lag in time an approach plans are intended to accomplish CMPLS for such matches of complex frameworks with certain or indeterminate parameters. Logical expressions for the complex control capacity are determined to utilize these plans to accomplish CMPLS. This kind of complex synchronization is considered as a speculation of many sorts of synchronizations and complex synchronizations that have shown up in the current writing. The frameworks in CMPLS can be synchronized using an unpredictable scale diagonal lattice. The viability of the obtained results is represented by concentrating two cases of such coupled chaotic attractors with certain or indeterminate parameters in the complex domain. We can plot the numerical results to clear errors frameworks, modulus errors and phase errors of chaotic attractors and that can be after synchronization to show that CMPLS is accomplished. Keywords: Complex modified projective lag synchronization, Chaotic, Lyapunov function, Certain and uncertain parameters, Complex |
url |
http://www.sciencedirect.com/science/article/pii/S2211379718315353 |
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