Asymptotic synchronization of fractional order non-identical complex
dynamical networks with Parameter Uncertainties
- S Aadhithiyan,
- R. Raja,
- Bo Kou,
- G Selvam,
- Michal Niezabitowski,
- C.P Lim,
- Jinde Cao
Abstract
This article specically deals with the asymptotic synchronization of
non-identical complex dynamic fractional order networks with
uncertainty. Initially, by using the Riemann-Liouville derivative, we
developed a model for the general non-identical complex network, and
based on the properties of fractional order calculus and the direct
Lyapunov method in fractional order, we proposed that drive and response
system if nonidentical complex networks ensuring asymp-totic
synchronization by using neoteric control. Second, taking into account
the uncertainties of non-identical complex networks in state matrices
and evaluating theirrequirements forasymptotic synchronization. In
addition, to explain the eectiveness of the proposed approach, two
numerical simulations are given.10 Mar 2021Submitted to Mathematical Methods in the Applied Sciences 10 Mar 2021Submission Checks Completed
10 Mar 2021Assigned to Editor
14 Mar 2021Reviewer(s) Assigned
18 Jun 2021Review(s) Completed, Editorial Evaluation Pending
25 Jun 2021Editorial Decision: Revise Major
04 Aug 20211st Revision Received
04 Aug 2021Submission Checks Completed
04 Aug 2021Assigned to Editor
10 Aug 2021Reviewer(s) Assigned
24 Nov 2021Review(s) Completed, Editorial Evaluation Pending
01 Dec 2021Editorial Decision: Accept
08 Feb 2022Published in Mathematical Methods in the Applied Sciences. 10.1002/mma.8080