Informace o publikaci

Trap spaces of multi-valued networks: definition, computation, and applications

Autoři

TRINH Van-Giang BENHAMOU Belaid HENZINGER Thomas PASTVA Samuel

Rok publikování 2023
Druh Článek v odborném periodiku
Časopis / Zdroj BIOINFORMATICS
Fakulta / Pracoviště MU

Fakulta informatiky

Citace
www https://academic.oup.com/bioinformatics/article/39/Supplement_1/i513/7210466
Doi http://dx.doi.org/10.1093/bioinformatics/btad262
Klíčová slova Multivalued Network; Trap Space; Attractor; Petri net; Siphon
Přiložené soubory
Popis Boolean networks are simple but efficient mathematical formalism for modelling complex biological systems. However, having only two levels of activation is sometimes not enough to fully capture the dynamics of real-world biological systems. Hence, the need for multi-valued networks (MVNs), a generalization of Boolean networks. Despite the importance of MVNs for modelling biological systems, only limited progress has been made on developing theories, analysis methods, and tools that can support them. In particular, the recent use of trap spaces in Boolean networks made a great impact on the field of systems biology, but there has been no similar concept defined and studied for MVNs to date.In this work, we generalize the concept of trap spaces in Boolean networks to that in MVNs. We then develop the theory and the analysis methods for trap spaces in MVNs. In particular, we implement all proposed methods in a Python package called trapmvn. Not only showing the applicability of our approach via a realistic case study, we also evaluate the time efficiency of the method on a large collection of real-world models. The experimental results confirm the time efficiency, which we believe enables more accurate analysis on larger and more complex multi-valued models.Source code and data are freely available at https://github.com/giang-trinh/trap-mvn.

Používáte starou verzi internetového prohlížeče. Doporučujeme aktualizovat Váš prohlížeč na nejnovější verzi.

Další info