dupreez5

v_ACEinflow

∅ = ACEo

v_ACEt

ACE = {0.02}ACEo

v_ADH

v_ADH

ACE + NADH = ∅

v_AK

v_AK

∅ = AMP + ATP

v_ALD

F16P = {2.0}TRIO

v_ATP

ATP = ∅

v_CNinflow

∅ = CNreactor

v_ENO

P2G = PEP

v_G3PA

G3P = ∅

v_G3PDH

v_G3PDH

NADH + TRIO = G3P

v_GAPDH

v_GAPDH

TRIO = BPG + NADH

v_GLCinflow

∅ = GLCreactor

v_GLK

v_GLK

ATP + GLCi = G6P

v_GLT

{0.02}GLCreactor = GLCi

v_GLYCO

ATP + G6P = ∅

v_LACTO

ACEo + CNreactor = ∅

v_PDC

PYR = ACE

v_PFK

ATP + F6P = F16P

v_PGI

G6P = F6P

v_PGK

v_PGK

BPG = ATP + P3G

v_PGM

P3G = P2G

v_PYK

v_PYK

PEP = ATP + PYR

v_SUC

{2.0}ACE + {4.0}ATP = {3.0}NADH

v_Treha

ATP + {2.0}G6P = ∅

Global parameters

Assignment rules

ADP = AXPsum - AMP - ATP

NAD = NADSUM - NADH

Function definitions

Note that constraints are not enforced in simulations. It remains the responsibility of the user to verify that simulation results satisfy these constraints.


Species:

Reactions:


Middle-click: pin/unpin nodes
Shift-click: pool/unpool species
Right-click: context menu

Apply alternate model layout to overlapping elements in current model:

log scales

y-axis min/max

x-axis min/max

From steady-state to synchronized yeast glycolytic oscillations II: model validation.

  • Franco B du Preez
  • David D van Niekerk
  • Jacky L Snoep
FEBS J. 2012; 279 (16): 2823-2836
Abstract
UNLABELLED: In an accompanying paper [du Preez et al., (2012) FEBS J279, 2810-2822], we adapt an existing kinetic model for steady-state yeast glycolysis to simulate limit-cycle oscillations. Here we validate the model by testing its capacity to simulate a wide range of experiments on dynamics of yeast glycolysis. In addition to its description of the oscillations of glycolytic intermediates in intact cells and the rapid synchronization observed when mixing out-of-phase oscillatory cell populations (see accompanying paper), the model was able to predict the Hopf bifurcation diagram with glucose as the bifurcation parameter (and one of the bifurcation points with cyanide as the bifurcation parameter), the glucose- and acetaldehyde-driven forced oscillations, glucose and acetaldehyde quenching, and cell-free extract oscillations (including complex oscillations and mixed-mode oscillations). Thus, the model was compliant, at least qualitatively, with the majority of available experimental data for glycolytic oscillations in yeast. To our knowledge, this is the first time that a model for yeast glycolysis has been tested against such a wide variety of independent data sets.
DATABASE: The mathematical models described here have been submitted to the JWS Online Cellular Systems Modelling Database and can be accessed at http://jjj.biochem.sun.ac.za/database/dupreez/index.html.

No additional notes are available for this model.