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Molecule Parameter List for CaM-Ca4 | 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 | Accession and Pathway Details | |
Accession Name | Accession No. | Accession Type | Pathway Link | MAPK_network_ 2003 | 50 | Network | Shared_Object_MAPK_network_2003, PKC, PLA2, PLCbeta, Gq, MAPK, Ras, EGFR, Sos, PLC_g, CaMKII, CaM, PP1, PP2B, PKA, AC | This is a network model of many pathways present at the neuronal synapse. The network has properties of temporal tuning as well as steady-state computational properties. In its default form the network is bistable.Bhalla US Biophys J. 2004 Aug;87(2):745-53 |
CaM-Ca4 acting as a Molecule in MAPK_network_2003 Network
CaM-Ca4 acting as a Substrate in a reaction in MAPK_network_2003 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 | 1 | CaM-bind-GEF | MAPK_network_ 2003 Accession No. : 50 | Ras Pathway No. : 212 | 60 (uM^-1 s^-1) | 1 (s^-1) | Kd(bf) = 0.0167(uM) | - | Substrate CaM-Ca4 inact-GEF
Product CaM-GEF
| | We have no numbers for this. It is probably between the two extremes represented by the CaMKII phosph states, and I have used guesses based on this. kf=1e-4 kb=1 The reaction is based on Farnsworth et al Nature 376 524-527 1995 | 2 | CaMKII-bind-CaM | MAPK_network_ 2003 Accession No. : 50 | CaMKII Pathway No. : 216 | 49.9998 (uM^-1 s^-1) | 5 (s^-1) | Kd(bf) = 0.1(uM) | - | Substrate CaM-Ca4 CaMKII
Product CaMKII-CaM
| | This is tricky. There is some cooperativity here arising from interactions between the subunits of the CAMKII holoenzyme. However, the stoichiometry is 1. Kb/Kf = 6e4 #/cell. Rate is fast (see Hanson et al Neuron 12 943-956 1994) so lets say kb = 10. This gives kf = 1.6667e-4 H&S AnnRev Biochem 92 give tau for dissoc as 0.2 sec at low Ca, 0.4 at high. Low Ca = 100 nM = physiol. | 3 | CaMK-thr286-bind -CaM | MAPK_network_ 2003 Accession No. : 50 | CaMKII Pathway No. : 216 | 1000.2 (uM^-1 s^-1) | 0.1 (s^-1) | Kd(bf) = 0.0001(uM) | - | Substrate CaM-Ca4 CaMKII-thr286
Product CaMKII-thr286*-C aM
| | Affinity is up 1000X. Time to release is about 20 sec, so the kb is OK at 0.1 This makes Kf around 1.6666e-3 | 4 | CaMCa4-bind-CaNA B | MAPK_network_ 2003 Accession No. : 50 | PP2B Pathway No. : 219 | 600 (uM^-1 s^-1) | 1 (s^-1) | Kd(bf) = 0.0017(uM) | - | Substrate CaM-Ca4 CaNAB-Ca4
Product CaMCa4-CaNAB
| 5 | CaM-bind-AC1 | MAPK_network_ 2003 Accession No. : 50 | AC Pathway No. : 221 | 49.9998 (uM^-1 s^-1) | 1 (s^-1) | Kd(bf) = 0.02(uM) | - | Substrate AC1 CaM-Ca4
Product AC1-CaM
| | Half-max at 20 nM CaM (Tang et al JBC 266:13 8595-8603 1991 kb/kf = 20 nM = 12000 #/cell so kf = kb/12000 = kb * 8.333e-5 | 6 | CaM_bind_PDE1 | MAPK_network_ 2003 Accession No. : 50 | AC Pathway No. : 221 | 720 (uM^-1 s^-1) | 5 (s^-1) | Kd(bf) = 0.0069(uM) | - | Substrate CaM-Ca4 PDE1
Product CaM.PDE1
| | For olf epi PDE1, affinity is 7 nM. Assume same for brain. Reaction should be pretty fast. Assume kb = 5/sec. Then kf = 5 / (0.007 * 6e5) = 1.2e-3 |
CaM-Ca4 acting as a Product in a reaction in MAPK_network_2003 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 | CaM-Ca3-bind-Ca | MAPK_network_ 2003 Accession No. : 50 | CaM Pathway No. : 217 | 0.465 (uM^-1 s^-1) | 10 (s^-1) | Kd(bf) = 21.5054(uM) | - | Substrate Ca CaM-Ca3
Product CaM-Ca4
| Use K3 = 21.5 uM here from Stemmer and Klee table 3. kb/kf =21.5 * 6e5 so kf = 7.75e-7, kb = 10 |
| Database compilation and code copyright (C) 2022, Upinder S. Bhalla and NCBS/TIFR This Copyright is applied to ensure that the contents of this database remain freely available. Please see FAQ for details. |
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