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    Area of Science:

    • Computational Biology
    • Systems Biology
    • Bioinformatics

    Background:

    • Boolean networks (BNs) and probabilistic Boolean networks (PBNs) are established methods for modeling gene regulatory networks (GRNs).
    • Existing models often lack the granularity to precisely capture complex gene states and the effects of noise.
    • Multiple-valued networks offer finer granularity but require extensions to incorporate stochasticity.

    Purpose of the Study:

    • To introduce Stochastic Multiple-Valued Networks (SMNs) for modeling gene regulatory networks (GRNs).
    • To enable accurate and efficient simulation of probabilistic multiple-valued networks, extending PBN capabilities.
    • To model the impact of noise and gene perturbation within GRNs.

    Main Methods:

    • Development of the Stochastic Multiple-Valued Network (SMN) framework.
    • Computation of the state transition matrix with complexity O(nLk(n)) for k-level SMNs.
    • Utilization of randomly permuted stochastic sequences for enhanced computational efficiency.
    • Analysis of gene network dynamics and steady-state distributions.

    Main Results:

    • SMNs provide a more accurate and efficient simulation of probabilistic multiple-valued networks.
    • The computational complexity is manageable, with tunable trade-offs between accuracy and efficiency.
    • The approach effectively evaluates network dynamics and steady-state distributions under random gene perturbation.
    • Successful application to p53-Mdm2 and WNT5A gene networks.

    Conclusions:

    • SMNs represent a significant advancement in modeling stochasticity and noise in gene regulatory networks.
    • The proposed method offers an efficient and accurate tool for analyzing complex biological systems.
    • SMNs facilitate a deeper understanding of GRN dynamics, particularly under perturbation scenarios.