A structured model of dual-limitation kinetics

Wookeun Bae, Bruce E. Rittmann

Research output: Contribution to journalArticlepeer-review

100 Scopus citations

Abstract

A structured model of substrate-utilization kinetics that encompasses dual-limitation conditions, caused by simultaneously low concentrations of the electron donor and the electron acceptor, is developed by incorporating the internal cofactor responses into the kinetic variables. The structured model is based on an assumption that the maximum specific electron-donor- oxidation rate (q(md)) is not a constant, but is linearly controlled by the intracellular chemical potentials, log(NAD/NADH) and log(ATP/ADP · P(i)). Determination of the kinetic parameters for the dual-limitation model, using experimental data from the companion article, verifies that q(md) varies and demonstrates that the NAD/NADH ratio affects q(md) in a positive direction; thus, an increase of the ratio increases the rate of electron-donor utilization. Because the internal NAD/NADH ratio rises with an increase in S(a), the specific electron-donor-utilization rate is accelerated by high S(a). Since the ratio also increases as the specific electron donor- utilization rate falls, the specific rate is intrinsically accelerated by the cofactor response when it becomes low due to a depletion of electron donor. Because the cofactor responses upon changes of the external substrate concentrations are systematic, the dual-limitation model can be expressed as a function of only external concentrations of electron donor and electron acceptor, which results in a multiplicative (double-Monod) form. Thus, dual limitation by both substrates reduces the overall reaction rate below the rate expected from single limitation by only one, the most severely limiting, substrate.

Original languageEnglish (US)
Pages (from-to)683-689
Number of pages7
JournalBiotechnology and bioengineering
Volume49
Issue number6
DOIs
StatePublished - Mar 20 1996
Externally publishedYes

Keywords

  • cofactor responses
  • dual limitation
  • kinetics
  • multiplicative model
  • structured model

ASJC Scopus subject areas

  • Biotechnology
  • Bioengineering
  • Applied Microbiology and Biotechnology

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