Abstract
Cells in an organism interact with each other and with the environment through a complex set of signals, which triggers responses and activates cellular regulation mechanisms. Models obtained by computational mathematics for cellular signaling dynamics are used to understand factors and causes of deregulation of internal biological processes, which is a relevant knowledge in a disease such as cancer. Gene regulatory networks describe gene interactions and how these relationships control cellular processes such as growth and cell division, which relate this disease to the regulatory network. Despite its simplicity, Boolean networks may accurately model some biological phenomena, such as gene regulatory network dynamics. Indeed, several reports in the literature show that they are accurate enough to build models of regulatory networks of cell lines related to breast cancer. In this chapter, we present a methodology for building cellular regulatory networks based on the Boolean paradigm, which uses entropy as a criterion for selecting genes that are included in the network. The main objective is to understand dynamical behaviors related to situations that cause breast cancer and tumor lineages and to suggest experimentations to verify the outcome of interventions in networks, in order to support the identification of new therapeutic targets.
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References
Koyutürk M (2010) Algorithmic and analytical methods in network biology. Wiley Interdiscip Rev Syst Biol Med 2(3):277–292
Barillot E, Calzone L, Hupé P, Vert JP, Zinovyev A (2012) Computational systems biology of cancer. Mathematical & computational biology, 461 Pages. Chapman & Hall/CRC
Hunter L (1993) Molecular biology for computer scientists. Artificial intelligence and molecular biology, pp 1–46
Hanahan D, Weinberg RA (2000) The hallmarks of cancer. Cell 100(1):57–70
Von der Heyde S, Bender C, Henjes F, Sonntag J, Korf U, Beissbarth T (2014) Boolean ErbB network reconstructions and perturbation simulations reveal individual drug response in different breast cancer cell lines. BMC Syst Biol 8(1):75
Rodriguez A, Sosa D, Torres L, Molina B, Frias S, Mendoza L (2012) A Boolean network model of the FA/BRCA pathway. Bioinformatics 28(6):858–866
Mohanty AK, Datta A, Venkatraj V (2013) A model for cancer tissue heterogeneity. IEEE Trans Biomed Eng 61(3):966–974
Akutsu T, Kuhara S, Maruyama O, Miyano S (2003) Identification of genetic networks by strategic gene disruptions and gene overexpressions under a boolean model. Theoret Comput Sci 298(1):235–251
Lähdesmäki H, Shmulevich I, Yli-Harja O (2003) On learning gene regulatory networks under the Boolean network model. Mach Learn 52(1–2):147–167
Wittmann DM, Blöchl F, Trümbach D, Wurst W, Prakash N, Theis FJ (2009) Spatial analysis of expression patterns predicts genetic interactions at the mid-hindbrain boundary. PLoS Comput Biol 5(11):e1000569
Carels N, Tilli TM, Tuszynski JA (2015) Optimization of combination chemotherapy based on the calculation of network entropy for protein-protein interactions in breast cancer cell lines. EPJ Nonlinear Biomed Phys 3(1):6
Krumsiek J, Pölsterl S, Wittmann DM, Theis FJ (2010) Odefy-from discrete to continuous models. BMC Bioinform 11(1):233
Krumsiek J, Wittmann DM, Theis FJ (2011) From discrete to continuous gene regulation models–a tutorial using the Odefy toolbox. Applications of MATLAB in science and engineering, p 35
Cornelius SP, Kath WL, Motter AE (2013) Realistic control of network dynamics. Nature Commun 4(1):1–9
Campbell C, Albert R (2014) Stabilization of perturbed Boolean network attractors through compensatory interactions. BMC Syst Biol 8(1):53
Carels N, Tilli T, Tuszynski JA (2015) A computational strategy to select optimized protein targets for drug development toward the control of cancer diseases. PloS One 10(1)
Kaderali L, Radde N (2008) Inferring gene regulatory networks from expression data. Computational intelligence in bioinformatics, pp 33–74. Springer, Berlin, Heidelberg
Karlebach G, Shamir R (2008) Modelling and analysis of gene regulatory networks. Nat Rev Mol Cell Biol 9(10):770–780
D’haeseleer P, Liang S, Somogyi R (2000) Genetic network inference: from co-expression clustering to reverse engineering. Bioinformatics 16(8):707–726
Liang S, Fuhrman S, Somogyi R (1998) Reveal, a general reverse engineering algorithm for inference of genetic network architectures. http://ntrs.nasa.gov/search.jsp?R=20010002317
Bansal M, Belcastro V, Ambesi‐Impiombato A, Di Bernardo D (2007) How to infer gene networks from expression profiles. Mol Syst Biol 3(1)
Ristevski B (2013) A survey of models for inference of gene regulatory networks. Nonlinear Anal Model Control 18(4):444–465
Trairatphisan P, Mizera A, Pang J, Tantar AA, Schneider J, Sauter T (2013) Recent development and biomedical applications of probabilistic Boolean networks. Cell Commun Signal 11(1):46
Smolen P, Baxter DA, Byrne JH (2000) Mathematical modeling of gene networks. Neuron 26(3):567–580
Shmulevich I, Dougherty ER, Kim S, Zhang W (2002) Probabilistic Boolean networks: a rule-based uncertainty model for gene regulatory networks. Bioinformatics 18(2):261–274
Shmulevich I, Dougherty ER, Zhang W (2002) From Boolean to probabilistic Boolean networks as models of genetic regulatory networks. Proc IEEE 90(11):1778–1792
Shmulevich I, Wei Z (2002) Binary analysis and optimization-based normalization of gene expression data. Bioinformatics 18(4):555–565
Krumsiek J et al (2010) Odefy-from discrete to continuous models. BMC Bioinformatics 11(1):233
Krumsiek J et al (2011) From discrete to continuous gene regulation models-a tutorial using the Odefy toolbox. INTECH Open Access Publisher
Naldi A, Berenguier D, Fauré A, Lopez F, Thieffry D, Chaouiya C (2009) Logical modelling of regulatory networks with GINsim 2.3. Biosystems 97(2):134–139
Pujana MA, Han JDJ, Starita LM, Stevens KN, Tewari M, Ahn JS et al (2007) Network modeling links breast cancer susceptibility and centrosome dysfunction. Nat Genet 39(11):1338
Zhu P, Liang J, Han J (2014) Gene perturbation and intervention in context-sensitive stochastic Boolean Networks. BMC Syst Biol 8(1):60
Ruz GA, Timmermann T, Barrera J, Goles E (2014) Neutral space analysis for a Boolean network model of the fission yeast cell cycle network. Biol Res 47(1):64
Martin S, Zhang Z, Martino A, Faulon JL (2007) Boolean dynamics of genetic regulatory networks inferred from microarray time series data. Bioinformatics 23(7):866–874
Akutsu T, Miyano S, Kuhara S (1999) Identification of genetic networks from a small number of gene expression patterns under the Boolean network model. In: Proceedings of Biocomputing ‘99, pp 17–28
Akutsu T, Miyano S, Kuhara S (2000) Algorithms for inferring qualitative models of biological networks. Biocomputing 1999:293–304
Akutsu T, Miyano S, Kuhara S (2000) Inferring qualitative relations in genetic networks and metabolic pathways. Bioinformatics 16(8):727–734
Benso A, Di Carlo S, Politano G, Savino A, Vasciaveo A (2014) An extended gene protein/products boolean network model including post-transcriptional regulation. Theor Biol Med Model 11(1):S5
Benso A et al (2016) BNToolkit – SysBio Group. https://www.sysbio.polito.it/bntoolk
Wuensche A (2019) Tools for researching cellular automata, random Boolean networks, multi-value discrete dynamical networks, and beyond. Discrete Dynamics Lab. http://www.ddlab.com
Margolin AA, Nemenman I, Basso K, Wiggins C, Stolovitzky G, Dalla Favera R et al (2006) ARACNE: an algorithm for the reconstruction of gene regulatory networks in a mammalian cellular context. BMC Bioinform 7(Suppl 1):S7. BioMed Central
Califano A (2019). http://califano.c2b2.columbia.edu/aracne
Karlebach G, Shamir R (2012) Constructing logical models of gene regulatory networks by integrating transcription factor–DNA interactions with expression data: an entropy-based approach. J Comput Biol 19(1):30–41
Karlebach G (2019) ModEnt a tool for reconstructing gene regulatory networks. http://acgt.cs.tau.ac.il/modent
Instituto Nacional de Câncer (Brasil), Barbosa MBA (2008) Ações de enfermagem para o controle do câncer: uma proposta de integração ensino-serviço. INCA
Garg A, Mohanram K, Di Cara A, De Micheli G, Xenarios I (2009) Modeling stochasticity and robustness in gene regulatory networks. Bioinformatics 25(12):i101–i109
Bellomo N, Li NK, Maini PK (2008) On the foundations of cancer modelling: selected topics, speculations, and perspectives. Math Models Methods Appl Sci 18(04):593–646
Hanahan D, Weinberg RA (2011) Hallmarks of cancer: the next generation. Cell 144(5):646–674
Huang S, Ernberg I, Kauffman S (2009) Cancer attractors: a systems view of tumors from a gene network dynamics and developmental perspective. Semin Cell Dev Biol 20(7):869–876. Academic Press
Gomes RS (2012) O imperador de todos os males: uma biografia do câncer. In Mukherjee S (ed) Companhia das Letras, São Paulo, 634 pp
Ferreira LHO (2019) Modelagem de redes de regulação celular aplicada ao câncer de mama. Dissertação de Mestrado. Programa e Pós-graduação em Ciências Computacionais, Instituto de Matemática e Estatística, Universidade do Estado do Rio de Janeiro
Clarivate Analytics (2019) MetaCore. https://clarivate.com/products/metacore/
Berestovsky N, Nakhleh L (2013) An evaluation of methods for inferring boolean networks from time-series data. PloS One 8(6)
Ribeiro AS, Kauffman SA (2007) Noisy attractors and ergodic sets in models of gene regulatory networks. J Theor Biol 247(4):743–755
Serra R, Villani M, Barbieri A, Kauffman SA, Colacci A (2010) On the dynamics of random Boolean networks subject to noise: attractors, ergodic sets and cell types. J Theor Biol 265(2):185–193
Ferreira LHO, Castro MCS, Silva FA (2016) Modeling gene regulatory networks: a network simplification algorithm. AIP Conf Proc 1790(1):100003. AIP Publishing LLC
Mundus S, Müssel C, Schmid F, Lausser L, Blätte, TJ, Hopfensitz M et al (2015) Binarize: binarization of one-dimensional data
Hopfensitz M, Müssel C, Wawra C, Maucher M, Kuhl M, Neumann H, Kestler HA (2011) Multiscale binarization of gene expression data for reconstructing Boolean networks. IEEE/ACM Trans Comput Biol Bioinf 9(2):487–498
Fišer P (2006) BOOM-II: the PLA minimizer. https://ddd.fit.cvut.cz/prj/BOOM
Fišer P, Kubátová H (2004) Two-level boolean minimizer BOOM-II. In: Proceedings of 6th international workshop on Boolean problems (IWSBP’04), Freiberg, Germany, vol 23
Coudert O, Sasao T (2002) Two-level logic minimization. Logic synthesis and verification, pp 1–27. Springer, Boston, MA
Müssel C, Hopfensitz M, Kestler HA (2010) BoolNet—an R package for generation, reconstruction and analysis of Boolean networks. Bioinformatics 26(10):1378–1380
Müssel C, Hopfensitz M, Zhou D, Kestler HA, Biere Hanson DT (2018) BoolNet: construction, simulation and analysis of Boolean networks. https://cran.r-project.org/web/packages/BoolNet/index.html
Mizera A, Pang J, Yuan Q (2015) ASSA-PBN: an approximate steady-state analyser of probabilistic Boolean networks. In: International symposium on automated technology for verification and analysis. Springer, Cham, pp 214–220
Mizera A et al (2019) ASSA-PBN 3.0: a software tool for probabilistic Boolean networks (PBNs). https://satoss.uni.lu/software/ASSA-PBN
Kauffman SA (1969) Metabolic stability and epigenesis in randomly constructed genetic nets. J Theor Biol 22(3):437–467
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Ferreira, L.H.O., de Castro, M.C.S., Conforte, A.J., Carels, N., da Silva, F.A.B. (2020). Cellular Regulatory Network Modeling Applied to Breast Cancer. In: da Silva, F.A.B., Carels, N., Trindade dos Santos, M., Lopes, F.J.P. (eds) Networks in Systems Biology. Computational Biology, vol 32. Springer, Cham. https://doi.org/10.1007/978-3-030-51862-2_13
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