Extended Robust Boolean Network of Budding Yeast Cell Cycle.

J Med Signals Sens

Department of Biomedical Engineering, School of Medicine, Tehran University of Medical Sciences, Tehran, Iran.

Published: April 2020

AI Article Synopsis

  • - The study explores how protein activities influence transition probabilities in the budding yeast cell cycle network, aiming to identify stable protein interactions within a Boolean network model.
  • - A Markov chain model was developed, extending the existing Boolean network to include apoptosis, and genetic algorithms were employed to optimize kinetic parameters for better transition probabilities during the cell cycle phases.
  • - Results showed that optimizing these parameters increased the robustness of the cell cycle by raising the stability of the stationary G1 phase and reducing the number of attractors in the model, emphasizing the impact of protein interactions on network dynamics.

Article Abstract

Background: How to explore the dynamics of transition probabilities between phases of budding yeast cell cycle (BYCC) network based on the dynamics of protein activities that control this network? How to identify the robust structure of protein interactions of BYCC Boolean network (BN)? Budding yeast allows scientists to put experiments into effect in order to discover the intracellular cell cycle regulating structures which are well simulated by mathematical modeling.

Methods: We extended an available deterministic BN of proteins responsible for the cell cycle to a Markov chain model containing apoptosis besides G1, S, G2, M, and stationary G1. Using genetic algorithm (GA), we estimated the kinetic parameters of the extended BN model so that the subsequent transition probabilities derived using Markov chain model of cell states as normal cell cycle becomes the maximum while the structure of chemical interactions of extended BN of cell cycle becomes more stable.

Results: Using kinetic parameters optimized by GA, the probability of the subsequent transitions between cell cycle phases is maximized. The relative basin size of stationary G1 increased from 86% to 96.48% while the number of attractors decreased from 7 in the original model to 5 in the extended one. Hence, an increase in the robustness of the system has been achieved.

Conclusion: The structure of interacting proteins in cell cycle network affects its robustness and probabilities of transitions between different cell cycle phases. Markov chain and BN are good approaches to study the stability and dynamics of the cell cycle network.

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Source
http://www.ncbi.nlm.nih.gov/pmc/articles/PMC7359953PMC
http://dx.doi.org/10.4103/jmss.JMSS_40_19DOI Listing

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