2012
DOI: 10.1093/bioinformatics/bts517
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Static network structure can be used to model the phenotypic effects of perturbations in regulatory networks

Abstract: Motivation: Biological processes are dynamic, whereas the networks that depict them are typically static. Quantitative modeling using differential equations or logic-based functions can offer quantitative predictions of the behavior of biological systems, but they require detailed experimental characterization of interaction kinetics, which is typically unavailable. To determine to what extent complex biological processes can be modeled and analyzed using only the static structure of the network (i.e. the dire… Show more

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Cited by 20 publications
(24 citation statements)
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“…Network models provide novel insight [3,4] and allow us to perform efficiently simulations to predict systems behaviour or evaluate certain hypotheses [5]. Furthermore, combining perturbation experiments with the measurements of system dynamics seems to be even more efficient than time series data on their own [6-8].…”
Section: Introductionmentioning
confidence: 99%
“…Network models provide novel insight [3,4] and allow us to perform efficiently simulations to predict systems behaviour or evaluate certain hypotheses [5]. Furthermore, combining perturbation experiments with the measurements of system dynamics seems to be even more efficient than time series data on their own [6-8].…”
Section: Introductionmentioning
confidence: 99%
“…Our proposals extend scores based on individual edges by considering paths of length > 1. Multi-scale analysis of networks is now an established research field; indeed techniques based on Page et al (1999) have recently come to light in both gene regulatory network (Morrison et al, 2005;Winter et al, 2012) and protein signalling network (Johannes et al, 2010;Feiglin et al, 2012) analyses. This work differs to these within-network studies by focussing on the challenge of performance assessment.…”
Section: Discussionmentioning
confidence: 99%
“…Our second proposed MSS represents an attempt to explicitly prioritise pairs of vertices which are highly connected over those pairs with are weakly connected: Definition: For each pair (i, j) ∈ V × V we will compute an effect 0 ≤ e ij ≤ 1 that can be thought of as the importance of variable i on the regulation of variable j according to the network G (in a global sense that includes indirect regulation). To achieve this we take inspiration from recent work by Feiglin et al (2012) as well as Morrison et al (2005); Winter et al (2012), who exploit spectral techniques from network theory. Since the effect e ij , which is defined below, includes contributions from all possible paths from i to j in the networkÄœ, it explicitly captures differential connectivity.…”
Section: Multi-scale Score 2 (Mss2)mentioning
confidence: 99%
“…Significant work has been published on this front attempting to identify inconsistencies between measured data and signaling topologies [6]–[16]. Some methods also facilitate an optimization of the network structure to identify the wiring diagram that can best fit the data at hand [6], [7], [15].…”
Section: Introductionmentioning
confidence: 99%