Keyou You

Dr. Keyou You

Department of Automation, Tsinghua University, Beijing, China

Research Focus & Metrics

Academic Career Length

19Years (2008-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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1 January 2015 in Neural Networks
Verified
Journal Article
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GHGao Huang
Gao Huang
GHGuang-Bin Huang
Guang-Bin Huang
SSShiji Song
Shiji Song
KYKeyou You
Keyou You

8 August 2011 in IEEE Transactions on Automatic Control
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Journal Article
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KYKeyou You
Keyou You
LXLihua Xie
Lihua Xie
This paper investigates the joint effect of agent dynamic, network topology and communication data rate on consensusability of linear discrete-time multi-agent systems. Neglecting the finite communication data rate constraint and under undirected graphs, a necessary and sufficient condition for consensusability under a common control protocol is given, which explicitly reveals how the intrinsic entropy rate of the agent dynamic and the communication graph jointly affect consensusability. The result is established by solving a discrete-time simultaneous stabilization problem. A lower bound of the optimal convergence rate to consensus, which is shown to be tight for some special cases, is provided as well. Moreover, a necessary and sufficient condition for formationability of multi-agent systems is obtained. As a special case, the discrete-time second-order consensus is discussed where an optimal control gain is designed to achieve the fastest convergence. The effects of undirected graphs on consensability/formationability and optimal convergence rate are exactly quantified by the ratio of the second smallest to the largest eigenvalues of the graph Laplacian matrix. An extension to directed graphs is also made. The consensus problem under a finite communication data rate is finally investigated.

1 December 2011 in Automatica
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Journal Article
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KYKeyou You
Keyou You
MFMinyue Fu
Minyue Fu
LXLihua Xie
Lihua Xie

1 February 2013 in Automatica
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Journal Article
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KHKristian Hengster-Movric
Kristian Hengster-Movric
KYKeyou You
Keyou You
FLFrank L. Lewis
Frank L. Lewis
LXLihua Xie
Lihua Xie

18 January 2018 in IEEE Transactions on Systems, Man, and Cybernetics: Systems
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Journal Article
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HWHui Wu
Hui Wu
SSShiji Song
Shiji Song
KYKeyou You
Keyou You
CWCheng Wu
Cheng Wu
In this paper, we consider depth control problems of an autonomous underwater vehicle (AUV) for tracking the desired depth trajectories. Due to the unknown dynamical model and the coupling between surge and yaw motions of the AUV, the problems cannot be effectively solved by most of the model-based or proportional-integral-derivative like controllers. To this purpose, we formulate the depth control problems of the AUV as continuous-state, continuous-action Markov decision processes under unknown transition probabilities. Based on the deterministic policy gradient theorem and neural network approximation, we propose a model-free reinforcement learning (RL) algorithm that learns a state-feedback controller from sampled trajectories of the AUV. To improve the performance of the RL algorithm, we further propose a batch-learning scheme through replaying previous prioritized trajectories. We illustrate with simulations that our model-free method is even comparable to the model-based controllers. Moreover, we validate the effectiveness of the proposed RL algorithm on a seafloor data set sampled from the South China Sea.

15 March 2018 in IEEE Transactions on Automatic Control
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Journal Article
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PXPei Xie
Pei Xie
KYKeyou You
Keyou You
RTRoberto Tempo
Roberto Tempo
SSShiji Song
Shiji Song
CWCheng Wu
Cheng Wu
This paper considers a distributed convex optimization problem with inequality constraints over time-varying unbalanced digraphs, where the cost function is a sum of local objective functions, and each node of the graph only knows its local objective and inequality constraints. Although there is a vast body of literature on distributed optimization, most of them require the graph to be balanced, which is quite restrictive and not necessary. To solve it, this work proposes a novel idea of using the epigraph form of the constrained optimization, which can be easily used to study time-varying unbalanced digraphs. Under local communications, a simple iterative algorithm is then designed for each node. We prove that if the graph is uniformly jointly strongly connected, each node asymptotically converges to some common optimal solution.