Stabilization of \(k\)-valued logical control networks by open-loop control via the reverse-transfer method

DOI10.1016/J.AUTOMATICA.2016.12.040zbMath1373.93291OpenAlexW2618829599MaRDI QIDQ1679136

Hui Tian, Yanfang Hou, Huaguang Zhang, Zhan-Shan Wang

Publication date: 8 November 2017

Published in: Automatica (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.automatica.2016.12.040

zbMATH Keywords

algorithmstabilization\(k\)-valued logical control network (LCN)reverse-transfer (RT) methodsemi-tensor product (STP)

Mathematics Subject Classification ID

Discrete-time control/observation systems (93C55) Adaptive or robust stabilization (93D21)

Related Items (8)

Set stability of probabilistic time-delay Boolean networks with impulsive effect ⋮ State feedback design for set stabilization of probabilistic Boolean control networks ⋮ The set stabilization problem for Markovian jump Boolean control networks: an average optimal control approach ⋮ Finite-time stability analysis of stochastic switched Boolean networks with impulsive effect ⋮ Event-triggered control for disturbance decoupling problem of mix-valued logical networks ⋮ State feedback for set stabilization of Markovian jump Boolean control networks ⋮ A Control Lyapunov Function Approach to Feedback Stabilization of Logical Control Networks ⋮ Cascading state-space decomposition of Boolean control networks by nested method

Cites Work

• On the periodic trajectories of Boolean control networks
• Stability and stabilization of multivalued logical networks
• Output feedback stabilization of Boolean control networks
• Set stability and set stabilization of Boolean control networks based on invariant subsets
• On dynamically non-trivial three-valued logics: Oscillatory and bifurcatory species
• Output feedback stabilization control design for Boolean control networks
• Modeling, Analysis and Control of Networked Evolutionary Games
• Stability and stabilization of Boolean networks
• ALGEBRAIC APPROACH TO DYNAMICS OF MULTIVALUED NETWORKS
• Optimal Control of Logical Control Networks
• State Feedback Stabilization for Boolean Control Networks

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