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PMID: 14637052 Published · ppublish English Journal Article Research Support, U.S. Gov't, Non-P.H.S.

A mathematical model of the methionine cycle.

Journal of theoretical biology ·Vol. 226 ·No. 1 ·2004-01-07 ·Pages 33-43

Reed MC, Nijhout HF, Sparks R, Ulrich CM

Abstract

Building on the work of Martinov et al. (2000), a mathematical model is developed for the methionine cycle. A large amount of information is available about the enzymes that catalyse individual reaction steps in the cycle, from methionine to S-adenosylmethionine to S-adenosylhomocysteine to homocysteine, and the removal of mass from the cycle by the conversion of homocysteine to cystathionine. Nevertheless, the behavior of the cycle is very complicated since many substrates alter the activities of the enzymes in the reactions that produce them, and some can also alter the activities of other enzymes in the cycle. The model consists of four differential equations, based on known reaction kinetics, that can be solved to give the time course of the concentrations of the four main substrates in the cycle under various circumstances. We show that the behavior of the model in response to genetic abnormalities and dietary deficiencies is similar to the changes seen in a wide variety of experimental studies. We conduct computational "experiments" that give understanding of the regulatory behavior of the methionine cycle under normal conditions and the behavior in the presence of genetic variation and dietary deficiencies.

MeSH Terms
Animals Computational Biology Cystathionine/metabolism Homocysteine/metabolism Methionine/metabolism Models, Biological S-Adenosylhomocysteine/metabolism S-Adenosylmethionine/metabolism
Chemicals
Homocysteine Cystathionine S-Adenosylmethionine S-Adenosylhomocysteine Methionine
Authors & Affiliations
4 authors, click to expand affiliations / ORCID
Reed Michael C
Department of Mathematics, Duke University, Durham, NC 27708, USA. [email protected]
Nijhout H Frederik
Sparks Rachel
Ulrich Cornelia M
Article Info
Journal
Journal of theoretical biology
Abbr.
J Theor Biol
ISSN
0022-5193
Published
2004-01-07
Pages
33-43
Language
English
Region
England
NLM ID
0376342
Subset
IM
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