Encoding Threshold Boolean Networks into Reaction Systems for the Analysis of Gene Regulatory Networks

Author:

Barbuti Roberto1,Bove Pasquale2,Gori Roberta3,Gruska Damas4,Levi Francesca5,Milazzo Paolo6

Affiliation:

1. Dipartimento di Informatica, Università di Pisa, Italy. roberto.barbuti@unipi.it

2. Dipartimento di Informatica, Università di Pisa, Italy. pasquale.bove@unipi.it

3. Dipartimento di Informatica, Università di Pisa, Italy. roberta.gori@unipi.it

4. Department of Applied Informatics, Comenius University in Bratislava, Slovak Republic. damas.gruska@gmail.com

5. Dipartimento di Informatica, Università di Pisa, Italy. francesca.levi@unipi.it

6. Dipartimento di Informatica, Università di Pisa, Italy. paolo.milazzo@unipi.it

Abstract

Gene regulatory networks represent the interactions among genes regulating the activation of specific cell functionalities and they have been successfully modeled using threshold Boolean networks. In this paper we propose a systematic translation of threshold Boolean networks into reaction systems. Our translation produces a non redundant set of rules with a minimal number of objects. This translation allows us to simulate the behavior of a Boolean network simply by executing the (closed) reaction system we obtain. This can be very useful for investigating the role of different genes simply by “playing” with the rules. We developed a tool able to systematically translate a threshold Boolean network into a reaction system. We use our tool to translate two well known Boolean networks modelling biological systems: the yeast-cell cycle and the SOS response in Escherichia coli. The resulting reaction systems can be used for investigating dynamic causalities among genes.

Publisher

IOS Press

Subject

Computational Theory and Mathematics,Information Systems,Algebra and Number Theory,Theoretical Computer Science

Cited by 3 articles. 订阅此论文施引文献 订阅此论文施引文献,注册后可以免费订阅5篇论文的施引文献,订阅后可以查看论文全部施引文献

1. Pure reaction automata;Natural Computing;2024-05-29

2. Fixed points and attractors of additive reaction systems;Natural Computing;2024-03-15

3. Fixed points and attractors of reactantless and inhibitorless reaction systems;Theoretical Computer Science;2024-02

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