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. 2013 Jan 30;14:32. doi: 10.1186/1471-2105-14-32

Table 1.

Rate laws used in the simplified model

v_PTS	$k_{cat} e_{PTS} \frac{c_{pep}}{c_{pyr}}$	v_PGI	$k_{cat} e_{PGI} (1 - \frac{c_{f 6 p}}{c_{g 6 p} K_{eq}})$
v_PFK	k_cate_PFKC_atp	v_ALDO	$\frac{k_{cat} e_{ALDO} (c_{fdp} - \frac{c_{gap} c_{dhap}}{K_{eq}})}{K_{fdp} + C_{fdp}}$
v_TPI	$k_{cat} e_{TPI} (1 - \frac{c_{gap}}{c_{dhap} K_{eq}})$	v_GAPD	$k_{cat} e_{GAPD} (c_{nad} c_{gap} - \frac{c_{13 dpg} c_{nadh}}{K_{eq}})$
v_PGK	$k_{cat} e_{PGK} (1 - \frac{c_{atp} c_{3 pg}}{c_{adp} c_{13 dpg} K_{eq}})$	v_PGM	$k_{cat} e_{PGM} (1 - \frac{c_{2 pg}}{c_{3 pg} K_{eq}})$
v_ENO	$k_{cat} e_{ENO} (c_{2 pg} - \frac{c_{pep}}{K_{eq}})$	v_PYK	$k_{cat} e_{PYK} \frac{c_{adp}}{c_{atp}}$
v_PDH	$k_{cat} e_{PDH} (\frac{c_{pyr}^{4}}{K_{pyr} + C_{pyr}^{4}})$	v_PPC	$\frac{k_{cat} e_{PPC} c_{pep} (1 + \frac{c_{fdp}}{K_{fdp}})}{K_{pep} + C_{pep}}$
v_G6PDH	k_cate_G6PDHc_nadpc_g6p	v_GND	$\frac{k_{cat} e_{GND} c_{nadp} c_{6 pgc}}{c_{nadph} c_{atp} (K_{pep} + C_{pep})}$
v_RPE	$k_{cat} e_{RPE} (c_{ru 5 pD} - \frac{c_{xu 5 pD}}{K_{eq}})$	v_RPI	$k_{cat} e_{RPI} (c_{ru 5 pD} - \frac{c_{r 5 p}}{K_{eq}})$
v_TKT1	$k_{cat} e_{TKT 1} (c_{r 5 p} c_{xu 5 pD} - \frac{c_{s 7 p} c_{gap}}{K_{eq}})$	v_TALA	$k_{cat} e_{TALA} (c_{gap} c_{s 7 p} - \frac{c_{e 4 p} c_{f 6 p}}{K_{eq}})$
v_TKT2	$k_{cat} e_{TKT 2} (c_{xu 5 pD} c_{e 4 p} - \frac{c_{f 6 p} c_{gap}}{K_{eq}})$