2017
DOI: 10.1016/j.bpj.2017.08.036
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Untangling the Hairball: Fitness-Based Asymptotic Reduction of Biological Networks

Abstract: Complex mathematical models of interaction networks are routinely used for prediction in systems biology. However, it is difficult to reconcile network complexities with a formal understanding of their behavior. Here, we propose a simple procedure (calledφ) to reduce biological models to functional submodules, using statistical mechanics of complex systems combined with a fitness-based approach inspired by in silico evolution.φ works by putting parameters or combination of parameters to some asymptotic limit, … Show more

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Cited by 17 publications
(12 citation statements)
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“…2(a). Importantly, we have shown previously that many other biochemical models present similar properties for the steady-state response as a function of the input ligand distribution [35]. In the following, we summarize the most important mathematical properties of such models.…”
Section: A Adaptive Proofreading For Cellular Decision-makingmentioning
confidence: 93%
See 1 more Smart Citation
“…2(a). Importantly, we have shown previously that many other biochemical models present similar properties for the steady-state response as a function of the input ligand distribution [35]. In the following, we summarize the most important mathematical properties of such models.…”
Section: A Adaptive Proofreading For Cellular Decision-makingmentioning
confidence: 93%
“…Similar equations for an output T N;m can be derived for many types of networks, as described in Ref. [35]. For this reason we focus in the following on the properties of T N;m , forgetting about the internal biochemistry giving rise to this behavior.…”
Section: A Adaptive Proofreading For Cellular Decision-makingmentioning
confidence: 95%
“…To reduce model complexity while keeping close to the details of actual biochemical reactions, one can instead start from a complex biochemical network described by many ordinary differential equations, and "prune" its parameters by setting them, individually or by their combinations (ratio or products), to 0 or infinity [73]. Applying this strategy to a complex model of T cell recognition [74], which contains close to 100 parameters, shows that its behaviour can be boiled down to just three cou-pled differential equations highlighting its main features of adaptation and discrimination, and reveals the broad design principles that implement these features.…”
Section: Coarse-graining Of Molecular Details and Model Reductionmentioning
confidence: 99%
“…Future directions will include automatic model reduction using Fitness Based Asymptotic Parameter reduction ( [ 26 ]), implementation of practical problems such as data fitting, and of networks transitory forms similar to [ 27 ].…”
Section: Availability and Future Directionsmentioning
confidence: 99%