Identification of Boolean control networks
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Publication:534280
DOI10.1016/j.automatica.2011.01.083zbMath1215.93035arXiv2104.14144OpenAlexW2101408219MaRDI QIDQ534280
Publication date: 17 May 2011
Published in: Automatica (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2104.14144
Controllability (93B05) System identification (93B30) Observability (93B07) Applications of graph theory to circuits and networks (94C15) Control/observation systems governed by functional relations other than differential equations (such as hybrid and switching systems) (93C30)
Related Items (43)
State feedback based output tracking control of probabilistic Boolean networks ⋮ Observability of Boolean control networks with time-variant delays in states ⋮ Input-output decoupling control design for switched Boolean control networks ⋮ Observability of Boolean networks: a graph-theoretic approach ⋮ Redefined observability matrix for Boolean networks and distinguishable partitions of state space ⋮ Graph theory methods for decomposition w.r.t. outputs of Boolean control networks ⋮ On Identification of Boolean Control Networks ⋮ Observability conditions of Boolean control networks ⋮ Morgan’s problem of Boolean control networks ⋮ Controllability Analysis and Control Design for Switched Boolean Networks with State and Input Constraints ⋮ Lyapunov-Based Stability and Construction of Lyapunov Functions for Boolean Networks ⋮ A survey on observability of Boolean control networks ⋮ Observability of Boolean control networks with stochastic disturbances ⋮ Output tracking control of Boolean control networks via state feedback: constant reference signal case ⋮ Parameter learning of stochastic Boolean networks ⋮ Finite-time controllability and stabilization of probabilistic logical systems with state-dependent constraint via subset transition method ⋮ Robust feedback set stabilization of logic networks with state-dependent uncertain switching and control constraints ⋮ Invertibility and nonsingularity of Boolean control networks ⋮ Set stability and set stabilization of Boolean control networks based on invariant subsets ⋮ Finite automata approach to observability of switched Boolean control networks ⋮ Further results on observability verification of Boolean control networks ⋮ New results on model reconstruction of Boolean networks with application to gene regulatory networks ⋮ Detectability of Boolean networks: a finite-time convergent matrix approach ⋮ On Regular Subspaces of Boolean Control Networks ⋮ Controllability and reachability of periodically time-variant mixed-valued logical control networks ⋮ Simultaneous stabilization for a set of Boolean control networks ⋮ Existence and number of fixed points of Boolean transformations via the semi-tensor product method ⋮ On the number of driver nodes for controlling a Boolean network when the targets are restricted to attractors ⋮ Controllability and observability of state‐dependent switched Boolean control networks with input constraints ⋮ Consistent stabilizability of switched Boolean networks ⋮ System decomposition with respect to inputs for Boolean control networks ⋮ Controllability decomposition of dynamic-algebraic Boolean control networks ⋮ On Boolean control networks with maximal topological entropy ⋮ Stabilizability analysis and switching signals design of switched Boolean networks ⋮ Data identification for improving gene network inference using computational algebra ⋮ Asymptotical feedback controllability of probabilistic logic control networks ⋮ \(l_{1}\)-gain analysis and model reduction problem for Boolean control networks ⋮ On reachability and controllability of switched Boolean control networks ⋮ Set reachability and observability of probabilistic Boolean networks ⋮ Controllability and observability of singular Boolean control networks ⋮ A Weighted Pair Graph Representation for Reconstructibility of Boolean Control Networks ⋮ Necessary and sufficient vertex partition conditions for input-output decoupling of Boolean control networks ⋮ On the observability of free Boolean networks via the semi-tensor product method
Uses Software
Cites Work
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