Biography
Wenwu Yu (S’07-M’12-SM’15) received the B.Sc. degree in information and computing science and M.Sc. degree in applied mathematics from the Department of Mathematics, Southeast University, Nanjing, China, in 2004 and 2007, respectively, and the Ph.D. degree from the Department of Electronic Engineering, City University of Hong Kong, Hong Kong, China, in 2010. Currently, he is the Founding Director of Laboratory of Cooperative Control of Complex Systems, an Associate Director in the Research Center for Complex Systems and Network Sciences, an Associate Dean in the Department of Mathematics, and a Full Professor with the Distinguished Young Honor in Southeast University, China.
Dr. Yu held several visiting positions in Australia, China, Germany, Italy, the Netherlands, and the USA. His research interests include multi-agent systems, complex networks and systems, nonlinear dynamics and control, smart grids, neural networks, game theory, robotics, and optimization.
He was listed by Thomson Reuters Highly Cited Researchers in Engineering in 2014 -2016. Moreover, he was awarded a National Natural Science Fund for Excellent Young Scholars in 2013, the National Ten Thousand Talent Program for Young Top-notch Talents in 2014, and the Cheung Kong Scholars Programme of China for Young Scholars in 2016.
Research Interest
Stability analysis; Bifurcation theory, Chaos synchronization, Feedback and Adaptive control, Stochastic systems, Hybrid systems,System identification, Cryptography, Communications, Neural networks, Complex networks, Genetic regulatory networks, Collective behaviors in multi-agent systems
Related Publications
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Algebra System Highlighting wxMaxima in Calculus
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We are pleased to welcome you to the after the successful completion of the series of Quantum Physics 2019 on July 27-28, 2020. This Quantum Physics 2020 conference will provide you with an exemplary research experience and huge ideas. The conference brings together researchers working on mathematical foundations of quantum physics, quantum comp
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Generalized Hybrid Block Method for Solving Second Order Ordinary Differential Equations Directly
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Meromorphic Functions and Theta Functions on Riemann Surfaces
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