Detailed Information on Publication Record
2019
Formal Analysis of Qualitative Long-Term Behaviour in Parametrised Boolean Networks.
BENEŠ, Nikola, Luboš BRIM, Samuel PASTVA, Jakub POLÁČEK, David ŠAFRÁNEK et. al.Basic information
Original name
Formal Analysis of Qualitative Long-Term Behaviour in Parametrised Boolean Networks.
Authors
BENEŠ, Nikola (203 Czech Republic, belonging to the institution), Luboš BRIM (203 Czech Republic, belonging to the institution), Samuel PASTVA (703 Slovakia, belonging to the institution), Jakub POLÁČEK (703 Slovakia, belonging to the institution) and David ŠAFRÁNEK (203 Czech Republic, guarantor, belonging to the institution)
Edition
Heidelberg, Formal Methods and Software Engineering - 21st International Conference on Formal Engineering Methods, ICFEM 2019, Shenzhen, China, November 5-9, 2019, Proceedings, p. 353-369, 17 pp. 2019
Publisher
Springer
Other information
Language
English
Type of outcome
Stať ve sborníku
Field of Study
10200 1.2 Computer and information sciences
Country of publisher
Czech Republic
Confidentiality degree
není předmětem státního či obchodního tajemství
Publication form
printed version "print"
References:
Impact factor
Impact factor: 0.402 in 2005
RIV identification code
RIV/00216224:14330/19:00108117
Organization unit
Faculty of Informatics
ISBN
978-3-030-32408-7
ISSN
Keywords in English
Attractor analysis; Machine learning; Boolean networks
Tags
International impact, Reviewed
Změněno: 15/4/2021 12:15, doc. RNDr. David Šafránek, Ph.D.
Abstract
V originále
Boolean networks offer an elegant way to model the behaviour of complex systems with positive and negative feedback. The long-term behaviour of a Boolean network is characterised by its attractors. Depending on various logical parameters, a Boolean network can exhibit vastly different types of behaviour. Hence, the structure and quality of attractors can undergo a significant change known in systems theory as attractor bifurcation. In this paper, we establish formally the notion of attractor bifurcation for Boolean networks. We propose a semi-symbolic approach to attractor bifurcation analysis based on a parallel algorithm. We use machine-learning techniques to construct a compact, human-readable, representation of the bifurcation analysis results. We demonstrate the method on a set of highly parametrised Boolean networks.
Links
GA18-00178S, research and development project |
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