An optimization-based algorithm for obtaining an optimal synchronizable network after link addition or reduction

Author:

Parastesh Fatemeh1ORCID,Sriram Sridevi2,Natiq Hayder3ORCID,Rajagopal Karthikeyan45ORCID,Jafari Sajad16ORCID

Affiliation:

1. Department of Biomedical Engineering, Amirkabir University of Technology (Tehran Polytechnic) 1 , Tehran 159163-4311, Iran

2. Centre for Computational Biology, Chennai Institute of Technology 2 , Chennai 600069, Tamil Nadu, India

3. Department of Computer Technology Engineering, College of Information Technology, Imam Ja’afar Al-Sadiq University 3 , Baghdad 10001, Iraq

4. Centre for Nonlinear Systems, Chennai Institute of Technology 4 , Chennai 600069, Tamil Nadu, India

5. Department of Electronics and Communications Engineering and University Centre of Research & Development, Chandigarh University 5 , Mohali 140413, Punjab, India

6. Health Technology Research Institute, Amirkabir University of Technology (Tehran Polytechnic) 6 , Tehran 159163-4311, Iran

Abstract

Achieving a network structure with optimal synchronization is essential in many applications. This paper proposes an optimization algorithm for constructing a network with optimal synchronization. The introduced algorithm is based on the eigenvalues of the connectivity matrix. The performance of the proposed algorithm is compared with random link addition and a method based on the eigenvector centrality. It is shown that the proposed algorithm has a better synchronization ability than the other methods and also the scale-free and small-world networks with the same number of nodes and links. The proposed algorithm can also be applied for link reduction while less disturbing its synchronization. The effectiveness of the algorithm is compared with four other link reduction methods. The results represent that the proposed algorithm is the most appropriate method for preserving synchronization.

Funder

Centre for nonlinear systems, Chennai Institute of technology,

Publisher

AIP Publishing

Subject

Applied Mathematics,General Physics and Astronomy,Mathematical Physics,Statistical and Nonlinear Physics

Reference37 articles.

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