Search for a Minimal Set of Parameters by Assessing the Total Optimization Potential for a Dynamic Model of a Biochemical Network

Egils Stalidzans, Ivars Mozga, Jurijs Sulins, Peteris Zikmanis

Research output: Contribution to journalArticlepeer-review

7 Citations (Scopus)

Abstract

Selecting an efficient small set of adjustable parameters to improve metabolic features of an organism is important for a reduction of implementation costs and risks of unpredicted side effects. In practice, to avoid the analysis of a huge combinatorial space for the possible sets of adjustable parameters, experience-, and intuition-based subsets of parameters are often chosen, possibly leaving some interesting counter-intuitive combinations of parameters unrevealed. The combinatorial scan of possible adjustable parameter combinations at the model optimization level is possible; however, the number of analyzed combinations is still limited. The total optimization potential (TOP) approach is proposed to assess the full potential for increasing the value of the objective function by optimizing all possible adjustable parameters. This seemingly unpractical combination of adjustable parameters allows assessing the maximum attainable value of the objective function and stopping the combinatorial space scanning when the desired fraction of TOP is reached and any further increase in the number of adjustable parameters cannot bring any reasonable improvement. The relation between the number of adjustable parameters and the reachable fraction of TOP is a valuable guideline in choosing a rational solution for industrial implementation. The TOP approach is demonstrated on the basis of two case studies.

Original languageEnglish
Article number7448875
Pages (from-to)978-985
Number of pages8
JournalIEEE/ACM Transactions on Computational Biology and Bioinformatics
Volume14
Issue number4
DOIs
Publication statusPublished - 1 Jul 2017
Externally publishedYes

Keywords*

  • Adjustable parameters
  • biochemical networks
  • bioprocess design
  • dynamic modelling
  • dynamic simulation
  • optimization

Field of Science*

  • 1.6 Biological sciences
  • 3.1 Basic medicine
  • 1.1 Mathematics

Publication Type*

  • 1.1. Scientific article indexed in Web of Science and/or Scopus database

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