Search Results for author: Zhengping Ji

Found 7 papers, 0 papers with code

Transition System Representation of Boolean Control Networks

no code implementations22 Apr 2023 Daizhan Cheng, Xiao Zhang, Zhengping Ji

The first kind of representation is state-based, which converts a BCN into a TS with either distinct control or non-distinct control.

Aggregated (Bi-)Simulation of Finite Valued Networks

no code implementations25 Mar 2023 Zhengping Ji, Xiao Zhang, Daizhan Cheng

Then the overall network can be approximated by the quotient systems of each blocks, which is called the aggregated simulation.

Semi-Tensor Product of Hypermatrices with Application to Compound Hypermatrices

no code implementations11 Mar 2023 Daizhan Cheng, Xiao Zhang, Zhengping Ji

Some basic properties of the STP of matrices are extended to the STP of hypermatrices.

Analysis of Discrete-Time Switched Linear Systems under Logic Dynamic Switchings

no code implementations23 Nov 2022 Xiao Zhang, Min Meng, Zhengping Ji

The control properties of discrete-time switched linear systems (SLS) with switching signals generated by logical dynamic systems are studied using the semi-tensor product (STP) approach.

Invariant and Dual Invariant Subspaces of $k$-valued Networks

no code implementations1 Sep 2022 Daizhan Cheng, HongSheng Qi, Xiao Zhang, Zhengping Ji

Finally, the relationship between state invariant subspace and dual invariant subspace of a network is investigated.

From Dimension-Free Manifolds to Dimension-varying Control Systems

no code implementations9 Jun 2022 Daizhan Cheng, Zhengping Ji

Starting from the vector multipliers, the inner product, norm, distance, as well as addition of two vectors of different dimensions are proposed, which makes the spaces into a topological vector space, called the Euclidean space of different dimension (ESDD).

Hidden Order of Boolean Networks

no code implementations25 Nov 2021 Xiao Zhang, Zhengping Ji, Daizhan Cheng

It is a common belief that the order of a Boolean network is mainly determined by its attractors, including fixed points and cycles.

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