You are here: Home / Exposures / Wolf, Heinrich, 2000 / Effect of cellular interaction on glycolytic oscillations in yeast: a theoretical investigation

Model Mathematics

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Component: environment

Component: S1

\frac{d}{d time} (S1) = Jo - v1

Component: S2

\frac{d}{d time} (S2) = 2.0 v1 - (v2 + v6)

Component: S3

\frac{d}{d time} (S3) = v2 - v3

Component: S4

\frac{d}{d time} (S4) = v3 - (v4 + J)

Component: S4_ex

\frac{d}{d time} (S4_ex) = phi J - v7

Component: A3

\frac{d}{d time} (A3) = 2.0 v3 - (2.0 v1 + v5)

Component: A2

A2 = A - A3

Component: N2

\frac{d}{d time} (N2) = v2 - (v4 + v6)

Component: N1

N1 = N - N2

Component: v1

v1 = k_1 S1 A3 f_A3

f_A3 = {(1.0 + {(\frac{A3}{K_I})}^{q})}^{-1.0}

Component: v2

v2 = k_2 S2 N1

Component: v3

v3 = k_3 S3 A2

Component: v4

v4 = k_4 S4 N2

Component: v5

v5 = k_5 A3

Component: v6

v6 = k_6 S2 N2

Component: v7

v7 = k S4_ex

Component: glucose_influx_rate

Component: S4_flux_rate_across_the_plasma_membrane

J = kappa (S4 - S4_ex)

Source: Derived from workspace Wolf, Heinrich, 2000 at changeset c2a8e06d7c39.

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Effect of cellular interaction on glycolytic oscillations in yeast: a theoretical investigation