2009
DOI: 10.1186/1471-2105-10-238
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Generating rate equations for complex enzyme systems by a computer-assisted systematic method

Abstract: BackgroundWhile the theory of enzyme kinetics is fundamental to analyzing and simulating biochemical systems, the derivation of rate equations for complex mechanisms for enzyme-catalyzed reactions is cumbersome and error prone. Therefore, a number of algorithms and related computer programs have been developed to assist in such derivations. Yet although a number of algorithms, programs, and software packages are reported in the literature, one or more significant limitation is associated with each of these too… Show more

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Cited by 37 publications
(40 citation statements)
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“…The mechanism in Fig. 3a was solved using steady-state treatment and software for the King Altman procedure [62]. The resulting complex equation was analyzed numerically.…”
Section: Resultsmentioning
confidence: 99%
“…The mechanism in Fig. 3a was solved using steady-state treatment and software for the King Altman procedure [62]. The resulting complex equation was analyzed numerically.…”
Section: Resultsmentioning
confidence: 99%
“…Steady-state treatment of the mechanisms in Fig. 6 using software for the King Altman procedure (69) resulted in complex equations containing squared terms for the inhibitor and substrate concentrations (supplemental Equations S1 and S2). Therefore, the influence of product inhibition on enzyme kinetics was analyzed numerically.…”
Section: C-cnw Hydrolysis (Equation 1)mentioning
confidence: 99%
“…The net reaction velocity equation is derived for GPx based on steady-state assumption for the unified catalytic scheme shown in Figure 1B using our freely available KAPattern Matlab tool for generating rate equations [44]. Assuming A, B, and P are concentrations of H 2 O 2 (or hydroperoxides), GSH and GSSG, respectively, the net reaction velocity equation is given by: ν=E0(k1fk2ff2k3ff3k4fAB2k1rf1rk2rf2rk3rk4rP)(k1rf1rk2rf2r(k4f+k3r)+k1fk2rf2r(k4f+k3r)A+k3ff3k4fk1f1rB+k2ff2k3ff3k4fB2+k1f(k2ff2k4f+k3ff3k4f+k2ff2k3r)AB+k1fk2ff2k3ff3AB2+k2ff2k3ff3k4rB2P+k4r(k1rf1rk3<...>…”
Section: Methodsmentioning
confidence: 99%