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PMID: 10222413 Published · ppublish English Journal Article Research Support, Non-U.S. Gov't

METATOOL: for studying metabolic networks.

Bioinformatics (Oxford, England) ·Vol. 15 ·No. 3 ·1999-03-00 ·Pages 251-7

Pfeiffer T, Sánchez-Valdenebro I, Nuño JC, Montero F, Schuster S

Abstract

To reconstruct metabolic pathways from biochemical and/or genome sequence data, the stoichiometric and thermodynamic feasibility of the pathways has to be tested. This is achieved by characterizing the admissible region of flux distributions in steady state. This region is spanned by what can be called a convex basis. The concept of 'elementary flux modes' provides a mathematical tool to define all metabolic routes that are feasible in a given metabolic network. In addition, we define 'enzyme subsets' to be groups of enzymes that operate together in fixed flux proportions in all steady states of the system. Algorithms for computing the convex basis and elementary modes developed earlier are briefly reviewed. A newly developed algorithm for detecting all enzyme subsets in a given network is presented. All of these algorithms have been implemented in a novel computer program named METATOOL, whose features are outlined here. The algorithms are illustrated by an example taken from sugar metabolism. METATOOL is available from ftp://bmsdarwin.brookes.ac. uk/pub/software/ibmpc/metatool. http://www. biologie.hu-berlin.de/biophysics/Theory/tpfeiffer/metatoo l.html

MeSH Terms
Algorithms Carbohydrate Metabolism Enzymes/metabolism Glycolysis Metabolism Models, Biological Pentose Phosphate Pathway Software
Chemicals
Enzymes
Authors & Affiliations
5 authors, click to expand affiliations / ORCID
Pfeiffer T
Humboldt University Berlin, Institute of Biology, Invalidenstrasse 42, D-10115 Berlin, Germany. [email protected]
Sánchez-Valdenebro I
Nuño J C
Montero F
Schuster S
Article Info
Journal
Bioinformatics (Oxford, England)
Abbr.
Bioinformatics
ISSN
1367-4803
Published
1999-03-00
Pages
251-7
Language
English
Region
England
NLM ID
9808944
Subset
IM
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