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ReacKnock: Identifying Reaction Deletion Strategies for Microbial Strain Optimization Based on Genome-Scale Metabolic Network

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  • Zixiang Xu
  • Ping Zheng
  • Jibin Sun
  • Yanhe Ma

Abstract

Gene knockout has been used as a common strategy to improve microbial strains for producing chemicals. Several algorithms are available to predict the target reactions to be deleted. Most of them apply mixed integer bi-level linear programming (MIBLP) based on metabolic networks, and use duality theory to transform bi-level optimization problem of large-scale MIBLP to single-level programming. However, the validity of the transformation was not proved. Solution of MIBLP depends on the structure of inner problem. If the inner problem is continuous, Karush-Kuhn-Tucker (KKT) method can be used to reformulate the MIBLP to a single-level one. We adopt KKT technique in our algorithm ReacKnock to attack the intractable problem of the solution of MIBLP, demonstrated with the genome-scale metabolic network model of E. coli for producing various chemicals such as succinate, ethanol, threonine and etc. Compared to the previous methods, our algorithm is fast, stable and reliable to find the optimal solutions for all the chemical products tested, and able to provide all the alternative deletion strategies which lead to the same industrial objective.

Suggested Citation

  • Zixiang Xu & Ping Zheng & Jibin Sun & Yanhe Ma, 2013. "ReacKnock: Identifying Reaction Deletion Strategies for Microbial Strain Optimization Based on Genome-Scale Metabolic Network," PLOS ONE, Public Library of Science, vol. 8(12), pages 1-6, December.
  • Handle: RePEc:plo:pone00:0072150
    DOI: 10.1371/journal.pone.0072150
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    Cited by:

    1. Gheorghe Maria & Cristiana Luminiţa Gîjiu & Cristina Maria & Carmen Tociu, 2018. "Importance of Considering the Isotonic System Hypothesis When Modelling the Self-Control of Gene Expression Regulatory Modules in Living Cells," Current Trends in Biomedical Engineering & Biosciences, Juniper Publishers Inc., vol. 12(2), pages 29-48, February.

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