Topological and causal structure of the yeast transcriptional regulatory network
By Nabil Guelzim, S. Bottani, Paul Bourgine, François Képès. Nature Genetics, 2002
661 citations recorded by the source corpus.
Subfields: Molecular Biology
View Paper: https://www.semanticscholar.org/paper/29717bc984ade5198e0fcd6aaa5a8e8f2b331f6f
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In Molecular Biology
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Citations in the corpus
- SynTReN: a generator of synthetic gene expression data for design and analysis of structure learning algorithms (2006, positive): “cerevisiae [21] are used as source graphs (an overview of their main properties is given in Table 1).”
- Scaling Laws in the Functional Content of Genomes (2003, background): “The experimental data on transcription regulatory networks is rather incomplete but they also suggest that the number of genes regulated per transcription factor might have power-law tails [7, 15].”
- Graph theory and networks in Biology. (2006, background): “Note however that for transcriptional regulatory networks, while the outgoing degree distribution again appears to follow a power law, the incoming degree distribution is better approximated by an exponential rule of the form Pin(k) ∼ e −�k [13, 74 , 60].”
- Trans-acting regulatory variation in Saccharomyces cerevisiae and the role of transcription factors (2003, background): “To examine more generally the extent to which regulatory variation resides in transcription factors, we considered a more complete list of 123 transcription factor”
- Comparative Genomics in Eukaryotes (2005, background): “The evolution of scale-free networks has been explained in terms of selection on global properties such as robustness (Guelzim et al., 2002; Jeong et al., 2000) and the fast spread of perturbations (Fell and Wagner, 2000).”
- Genomic analysis of regulatory network dynamics reveals large topological changes (2004, methodology): “SANDY This extends the methodology used by the TopNet software tool(27) and it evaluates each sub-network with the following: (1) standard statistics, including global measures of topology (k in, kout, l, and c) 6 and local motif occurrence (SIM, MIM and FFL)(4); (2) follow-on statistics, including ”
- The Structure and Function of Complex Networks (2003, background): “The statistical structure of regulatory networks has been studied recently by various authors [152, 184, 368].”
- Using graph theory to analyze biological networks (2011, background): “In E. coli and S. sereviase , the degree distribution is P ( k ) = k - g , g ≈ 2 and most of the molecules are involved into few interactions and only few of them have higher connectivity [8,165].”
- Transcriptional Regulatory Networks in Saccharomyces cerevisiae (2009, background): “[15] The networks discussed above were only analyzed statically [4, 9, 18, 23, 26, 30].”
- Gene networks inference using dynamic Bayesian networks (2003, methodology): “…networks: Shen-Orr et al. (2002) give 577 interactions for 116 transcription factors in E.coli using the RegulonDB database, which leads to k = 9.95, while Guelzim et al. (2002) propose a yeast transcriptional network composed of 491 genes and 909 transcriptional interactions giving k = 3.70.”
- Inferring gene regulatory networks from time series data using the minimum description length principle (2006, neutral): “Guelzim et al. (2002) summarized that the number of regulating genes per regulated gene decayed exponentially whereas the number of regulated genes per regulating gene decayed in a power law and assumed a broader-support distribution.”
- Analyzing and modeling real-world phenomena with complex networks: a survey of applications (2007, background): “Distinct cellular processes are regulated by discrete and separable modules [356].”