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Jinhu Lu

Researcher at Beihang University

Publications -  400
Citations -  22900

Jinhu Lu is an academic researcher from Beihang University. The author has contributed to research in topics: Complex network & Chaotic. The author has an hindex of 65, co-authored 371 publications receiving 19762 citations. Previous affiliations of Jinhu Lu include King Abdulaziz University & RMIT University.

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A module-based and unified approach to chaotic circuit design and its applications

TL;DR: This paper proposes a module-based and unified approach to chaotic circuit design, where the description is based on the state equations without physical dimensions for simplicity of a general discussion.
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Robust Reconstruction of Continuously Time-Varying Topologies of Weighted Networks

TL;DR: A new way to reconstruct the structures of continuously time-varying and state-dependent networks by reconstructing the Taylor expansion coefficients of couplings by integrating each component’s information of a high-dimensional node is developed.
Proceedings ArticleDOI

On some recent advances in synchronization and control of Complex Networks

TL;DR: The aim of this paper is to introduce the special session on Recent Advances in Complex Networks: Theories and Applications at ISCAS 2010 by giving a brief outline of the subject and presenting some recent advances in a field of interest, i.e., Control and Synchronization of Complex Networks, with special attention to adaptive synchronization and control strategies.
Proceedings ArticleDOI

Theory and applications of complex networks: Advances and challenges

TL;DR: This mini-review paper introduces the special session that deals with theory and applications of complex networks and provides brief review of their advances and challenges.
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Designing Distributed Control Gains for Consensus in Multi-agent Systems with Second-order Nonlinear Dynamics

TL;DR: An effective distributed adaptive strategy on the control gains is developed for reaching consensus based only on local information of the network structure for multi-agent systems with second-order nonlinear dynamics.