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Molecule Parameter List for DRG | |||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||
| The statistics table lists the distribution of a molecule acting either as a substrate, product, enzyme or as a molecule within the network. The text color of a molecule is highlighted by color. | |||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||
| Statistics | |||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||
| DRG participated as | Molecule | Sum total of | Enzyme | Substrate of an enzyme | Product of an enzyme | Substrate in Reaction | Product in Reaction |
| No. of occurrences | 1 | 1 | 1 | 0 | 2 | 1 | 0 |
Accession and Pathway Details |
| Accession Name | Accession No. | Accession Type | Pathway Link |
cycle | 85 | Network | Growth, CELLDIV, Rb_grp, IE_GRP, CycB_Grp, Cdc20_Grp, Cdh1_grp, E2F, CycA_Grp, CycE_grp, Early_Response_Genes, Delayed_Response_Genes, CycD_Grp |
| This is a fairly complete mass-action reimplementation of the Novak and Tyson mammalian cell cycle model. It is inexact on two counts. First, it replaces many rather abstracted equations with mass action and Michaelis-Menten forms of enzymes. Second, it does not handle the halving of cellular volume at the division point. Within these limitations, the model does most of what the original paper shows including oscillation of the relevant molecules. | |||
DRG acting as a Molecule in Mammalian_cell_cycle Network
| Name | Accession Name | Pathway Name | Initial Conc. (uM) | Volume (fL) | Buffered |
| DRG | cycle Accession No. : 85 | CELLDIV Pathway No. : 1070 | 0 | 200 | No |
DRG acting as a Summed Molecule in Mammalian_cell_cycle Network
| Accession Name | Pathway Name | Target | Input |
cycle Accession No. : 85 | Response_Genes Pathway No. : 1080 | DRG_dup | DRG |
DRG acting as an Enzyme in Mammalian_cell_cycle Network
| Enzyme Molecule / Enzyme Activity | Accession Name | Pathway Name | Km (uM) | kcat (s^-1) | Ratio | Enzyme Type | Reagents |
| DRG / k9 | cycle Accession No. : 85 | CELLDIV Pathway No. : 1070 | 1.00002 | 5 | 4 | explicit E-S complex | Substrate AminoAcids Product CycD |
| Represented simply as [DRG]*k9, where k9 is 2.5. As AAs are at 1, we get rate = [AAs].[DRG].kcat / (Km + [AAs]) So if we set Km = [AAs] = 1, then kcat = 5 gives our desired equation. | |||||||
DRG acting as a Product of an Enzyme in Mammalian_cell_cycle Network
| Enzyme Molecule / Enzyme Activity | Accession Name | Pathway Name | Km (uM) | kcat (s^-1) | Ratio | Enzyme Type | Reagents | |
| 1 | ERG / k_prime_17 | cycle Accession No. : 85 | CELLDIV Pathway No. : 1070 | 0.999989 | 0.7 | 4 | explicit E-S complex | Substrate AminoAcids Product DRG |
| k17_prime = 0.35. rate = epsilon * k17_prime * [ERG] Assume AA = 1, Km = 1. Then rate = kcat * AA * ERG / (Km + AA) gives kcat = 0.7 | ||||||||
| 2 | DRG_synth / DRG_synth | cycle Accession No. : 85 | Response_Genes Pathway No. : 1080 | 0.0899986 | 10 | 4 | explicit E-S complex | Substrate DRG_2A Product DRG |
| k17 = 10 J17 = 0.3 This enz represents rate = k17([DRG]/J17)^2 / (1 + ([DRG]/J17)^2 ) Here we assume that the substrate conc = [DRG]^2. Then it expands into classical MM form: rate = k17.sub / (J17^2 + sub) provided [DRG_synth] = 1. | ||||||||
DRG acting as a Substrate in a reaction in Mammalian_cell_cycle Network
| Kd is calculated only for second order reactions, like nA+nB <->nC or nA<->nC+nD, where n is number and A,B,C,D are molecules, where as for first order reactions Keq is calculated. Kd for higher order reaction are not consider. |
| Name | Accession Name | Pathway Name | Kf | Kb | Kd | tau | Reagents |
| k18 | cycle Accession No. : 85 | Response_Genes Pathway No. : 1080 | 10 (s^-1) | 0 (s^-1) | - | - | Substrate DRG Product degraded |
| k18 = 10 | |||||||
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