Minimum-cost control of complex networks
Finding the solution for driving a complex network at the minimum energy cost with a given number of controllers, known as the minimum-cost control problem, is critically important but remains largely open. We propose a projected gradient method to tackle this problem, which works efficiently in bot...
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sg-ntu-dr.10356-828172020-03-07T13:57:23Z Minimum-cost control of complex networks Li, Guoqi Hu, Wuhua Xiao, Gaoxi Deng, Lei Tang, Pei Pei, Jing Shi, Luping School of Electrical and Electronic Engineering complex networks minimum energy cost projected gradient method Finding the solution for driving a complex network at the minimum energy cost with a given number of controllers, known as the minimum-cost control problem, is critically important but remains largely open. We propose a projected gradient method to tackle this problem, which works efficiently in both synthetic and real-life networks. The study is then extended to the case where each controller can only be connected to a single network node to have the lowest connection complexity. We obtain the interesting insight that such connections basically avoid high-degree nodes of the network, which is in resonance with recent observations on controllability of complex networks. Our results provide the first technical path to enabling minimum-cost control of complex networks, and contribute new insights to locating the key nodes from a minimum-cost control perspective. NRF (Natl Research Foundation, S’pore) MOE (Min. of Education, S’pore) Published version 2016-03-18T05:07:00Z 2019-12-06T15:06:13Z 2016-03-18T05:07:00Z 2019-12-06T15:06:13Z 2015 Journal Article Li, G., Hu, W., Xiao, G., Deng, L., Tang, P., Pei, J., et al. (2016). Minimum-cost control of complex networks. New Journal of Physics, 18, 013012-. 1367-2630 https://hdl.handle.net/10356/82817 http://hdl.handle.net/10220/40298 10.1088/1367-2630/18/1/013012 en New Journal of Physics Content from this work may be used under the terms of the Creative Commons Attribution 3.0 licence. Any further distribution of this work must maintain attribution to the author(s) and the title of the work, journal citation and DOI. 11 p. application/pdf |
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complex networks minimum energy cost projected gradient method Li, Guoqi Hu, Wuhua Xiao, Gaoxi Deng, Lei Tang, Pei Pei, Jing Shi, Luping Minimum-cost control of complex networks |
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Finding the solution for driving a complex network at the minimum energy cost with a given number of controllers, known as the minimum-cost control problem, is critically important but remains largely open. We propose a projected gradient method to tackle this problem, which works efficiently in both synthetic and real-life networks. The study is then extended to the case where each controller can only be connected to a single network node to have the lowest connection complexity. We obtain the interesting insight that such connections basically avoid high-degree nodes of the network, which is in resonance with recent observations on controllability of complex networks. Our results provide the first technical path to enabling minimum-cost control of complex networks, and contribute new insights to locating the key nodes from a minimum-cost control perspective. |
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School of Electrical and Electronic Engineering |
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School of Electrical and Electronic Engineering Li, Guoqi Hu, Wuhua Xiao, Gaoxi Deng, Lei Tang, Pei Pei, Jing Shi, Luping |
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Article |
author |
Li, Guoqi Hu, Wuhua Xiao, Gaoxi Deng, Lei Tang, Pei Pei, Jing Shi, Luping |
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Li, Guoqi |
title |
Minimum-cost control of complex networks |
title_short |
Minimum-cost control of complex networks |
title_full |
Minimum-cost control of complex networks |
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Minimum-cost control of complex networks |
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Minimum-cost control of complex networks |
title_sort |
minimum-cost control of complex networks |
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2016 |
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https://hdl.handle.net/10356/82817 http://hdl.handle.net/10220/40298 |
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