» Articles » PMID: 17660209

Robustness Analysis and Tuning of Synthetic Gene Networks

Overview
Journal Bioinformatics
Specialty Biology
Date 2007 Jul 31
PMID 17660209
Citations 31
Authors
Affiliations
Soon will be listed here.
Abstract

Motivation: The goal of synthetic biology is to design and construct biological systems that present a desired behavior. The construction of synthetic gene networks implementing simple functions has demonstrated the feasibility of this approach. However, the design of these networks is difficult, notably because existing techniques and tools are not adapted to deal with uncertainties on molecular concentrations and parameter values.

Results: We propose an approach for the analysis of a class of uncertain piecewise-multiaffine differential equation models. This modeling framework is well adapted to the experimental data currently available. Moreover, these models present interesting mathematical properties that allow the development of efficient algorithms for solving robustness analyses and tuning problems. These algorithms are implemented in the tool RoVerGeNe, and their practical applicability and biological relevance are demonstrated on the analysis of the tuning of a synthetic transcriptional cascade built in Escherichia coli.

Availability: RoVerGeNe and the transcriptional cascade model are available at http://iasi.bu.edu/%7Ebatt/rovergene/rovergene.htm.

Citing Articles

Efficient parameter generation for constrained models using MCMC.

Kravtsova N, Chamberlin H, Dawes A Sci Rep. 2023; 13(1):16285.

PMID: 37770498 PMC: 10539337. DOI: 10.1038/s41598-023-43433-y.


A Noise-Tolerating Gene Association Network Uncovering an Oncogenic Regulatory Motif in Lymphoma Transcriptomics.

Fang W, Wu Y, Hwang M Life (Basel). 2023; 13(6).

PMID: 37374114 PMC: 10303391. DOI: 10.3390/life13061331.


Verifiable biology.

Konur S, Gheorghe M, Krasnogor N J R Soc Interface. 2023; 20(202):20230019.

PMID: 37160165 PMC: 10169095. DOI: 10.1098/rsif.2023.0019.


Comparison of Combinatorial Signatures of Global Network Dynamics Generated by Two Classes of ODE Models.

Crawford-Kahrl P, Cummins B, Gedeon T SIAM J Appl Dyn Syst. 2021; 18(1):418-457.

PMID: 33679257 PMC: 7932180. DOI: 10.1137/18m1163610.


Multi-parameter exploration of dynamics of regulatory networks.

Gedeon T Biosystems. 2020; 190:104113.

PMID: 32057819 PMC: 7082111. DOI: 10.1016/j.biosystems.2020.104113.