home
complexes
Ir C^N families
cell death map
D-MPNN
Coordination Complexes
9414 complexes in database
9414
Total
4834
Ru
2220
Au
1431
Ir
339
Rh
337
Os
253
Re
Metal
All
Au
Ir
Os
Re
Rh
Ru
Ox. State
All
1
2
3
4
5
Donor atoms
Has 3D struct
Any
Yes
Search (ID / SMILES)
Sort
ID ↑
ID ↓
Measurements ↓
Per page
50
100
500
Apply
Reset
#7064
Au(3)
donors: {"P": 2, "N": 3, "O": 1}
C[P@@](c1nc2ccccc2nc1[P@](C)C(C)(C)C)C(C)(C)C.O=C(c1[c-]cccc1)c1ccccn1
4 meas.
3D
#7063
Au(1)
donors: {"N": 1, "O": 3, "P": 1}
[C-]#CCNC(=O)C=Cc1ccc(OC)c(OC)c1.c1ccc(P(c2ccccc2)c2ccccc2)cc1
4 meas.
3D
#7062
Au(3)
donors: {"O": 2, "N": 3}
CC(=O)[N-]c1ccccc1[N-]C(C)=O.CC(C)(C)c1c[c-]c(-c2ccccn2)cc1
3 meas.
3D
#7061
Au(3)
donors: {"O": 3, "N": 3, "P": 2, "Cl": 1}
O=C(N[C@@H]1CCCC[C@H]1NC(=O)c1ccccc1P(c1ccccc1)c1ccccc1)c1ccccc1P(c1ccccc1)c1ccccc1.O=C(c1[c-]cccc1)c1ccccn1.[Cl-]
5 meas.
3D
#7060
Au(1)
donors: {"N": 4, "S": 1, "O": 3, "P": 1}
Cn1nnnc1[S-].c1coc(P(c2ccco2)c2ccco2)c1
2 meas.
3D
#7059
Ir(3)
donors: {"N": 6, "S": 2}
CN1/C(=C/C=C2\CCCC(/C=C/C3=[N+](C)c4ccccc4C3(C)C)=C2N2CCN(C(=S)[S-])CC2)C(C)(C)c2ccccc21.[c-]1ccccc1-c1ccccn1.[c-]1ccccc...
3 meas.
3D
#7058
Rh(1)
donors: {"N": 1}
C1=CCCC=CCC1.Ic1ccc(Cn2[c-][n+](CCC[P+](c3ccccc3)(c3ccccc3)c3ccccc3)cc2)cc1.[Br-].[Br-]
3 meas.
MOL
3D
#7057
Rh(1)
donors: {"N": 1}
C1=CCCC=CCC1.O=S(=O)(O)CCC[n+]1[c-]n(Cc2ccc(I)cc2)cc1.[Cl-]
3 meas.
MOL
3D
#7056
Rh(3)
donors: {"N": 3}
Cc1c(C)c(C)[c-](C)c1C.Nc1ccccc1-c1nc2ccccc2[nH]1.[Cl-]
1 meas.
MOL
3D
#7055
Rh(1)
donors: {"N": 1}
C1=CCCC=CCC1.[Cl-].[c-]1n(Cc2ccccc2)c2ccccc2[n+]1Cc1ccccc1
2 meas.
MOL
3D
#7054
Rh(1)
donors: {"N": 1}
C1=CCCC=CCC1.CC(C)n1[c-][n+](C(C)C)c2ccccc21.[Cl-]
2 meas.
MOL
3D
#7053
Rh(1)
donors: {"N": 1}
C1=CCCC=CCC1.CCn1[c-][n+](CC)c2ccccc21.[Cl-]
2 meas.
MOL
3D
#7052
Rh(1)
donors: {"N": 1}
C1=CCCC=CCC1.Cn1[c-][n+](C)c2ccccc21.[Cl-]
2 meas.
MOL
3D
#7051
Rh(1)
donors: {"O": 2, "N": 1}
[C-]#[O+].[C-]#[O+].[Cl-].[c-]1n(Cc2ccccc2)c2ccccc2[n+]1Cc1ccccc1
2 meas.
MOL
3D
#7050
Rh(1)
donors: {"N": 1, "O": 2}
CC(C)n1[c-][n+](C(C)C)c2ccccc21.[C-]#[O+].[C-]#[O+].[Cl-]
2 meas.
MOL
3D
#7049
Rh(1)
donors: {"N": 1}
C1=CCCC=CCC1.CCN1[C-]=[N+](CC)C2=CC=CC3=CC=CC1C32.[Cl-]
2 meas.
MOL
3D
#7048
Rh(1)
donors: {"N": 1}
C1=CCCC=CCC1.CN1[C-]=[N+](C)C2=CC=CC3=CC=CC1C32.[Cl-]
2 meas.
MOL
3D
#7047
Rh(3)
donors: {"O": 3, "N": 2}
CO.[Cl-].[O-]c1ccc(Br)c2cccnc12.[O-]c1ccc(Br)c2cccnc12
6 meas.
MOL
3D
#7046
Rh(3)
donors: {"O": 3, "N": 3}
[O-]c1cccc2cccnc12.[O-]c1cccc2cccnc12.[O-]c1cccc2cccnc12
6 meas.
MOL
3D
#7045
Rh(3)
donors: {"N": 6}
[c-]1ccccc1-c1ccccn1.[c-]1ccccc1-c1ccccn1.c1cc2ccc3ccc(-c4nc5c6cccnc6c6ncccc6c5[nH]4)c4ccc(c1)c2c34
4 meas.
MOL
3D
#7044
Rh(3)
donors: {"N": 6}
[c-]1ccccc1-c1ccccn1.[c-]1ccccc1-c1ccccn1.c1ccc2c(-c3nc4c5cccnc5c5ncccc5c4[nH]3)c3ccccc3cc2c1
4 meas.
MOL
3D
#7043
Rh(3)
donors: {"N": 6}
[c-]1ccccc1-c1ccccn1.[c-]1ccccc1-c1ccccn1.c1ccc2cc(-c3nc4c5cccnc5c5ncccc5c4[nH]3)ccc2c1
4 meas.
MOL
3D
#7042
Rh(3)
donors: {"N": 4}
Cc1c(C)c(C)[c-](C)c1C.O=C(CCCCCCC(=O)Nc1ccc(NC(=S)c2ccccn2)cc1)NO.[Cl-]
5 meas.
MOL
3D
#7041
Rh(1)
donors: {"N": 2}
C1=C\CC/C=C\CC/1.CCSc1ccc2c3c(cccc13)C(=O)N(CCC[n+]1[c-]n(Cc3ccccc3)cc1)C2=O.[Cl-]
2 meas.
MOL
3D
#7040
Rh(1)
donors: {"N": 2}
C1=C\CC/C=C\CC/1.CCSc1ccc2c3c(cccc13)C(=O)N(CCC[n+]1[c-]n(CC)cc1)C2=O.[Cl-]
2 meas.
MOL
3D
#7039
Rh(1)
donors: {"N": 2}
C1=C\CC/C=C\CC/1.CCSc1ccc2c3c(cccc13)C(=O)N(CCC[n+]1[c-]n(C)cc1)C2=O.[Cl-]
2 meas.
MOL
3D
#7038
Rh(1)
donors: {"N": 1}
C1=C\CC/C=C\CC/1.COc1ccc2c(c1)[n+](C)[c-]n2C.[I-]
2 meas.
MOL
3D
#7037
Rh(1)
donors: {"N": 1}
C1=C\CC/C=C\CC/1.COc1ccc2c(c1)[n+](C)[c-]n2C.[Cl-]
2 meas.
MOL
3D
#7036
Rh(1)
donors: {"N": 1}
C1=C\CC/C=C\CC/1.Cc1ccc2c(c1)[n+](C)[c-]n2C.[I-]
2 meas.
MOL
3D
#7035
Rh(1)
donors: {"N": 1}
C1=C\CC/C=C\CC/1.Cc1ccc2c(c1)[n+](C)[c-]n2C.[Cl-]
2 meas.
MOL
3D
#7034
Rh(1)
donors: {"N": 1, "O": 1}
C1=C\CC/C=C\CC/1.Cn1[c-][n+](C)c2cc([N+](=O)[O-])ccc21.[I-]
2 meas.
MOL
3D
#7033
Rh(1)
donors: {"N": 1, "O": 1}
C1=C\CC/C=C\CC/1.Cn1[c-][n+](C)c2cc([N+](=O)[O-])ccc21.[Cl-]
2 meas.
MOL
3D
#7032
Rh(1)
donors: {"N": 1}
C1=C\CC/C=C\CC/1.Cn1[c-][n+](C)c2cc(Cl)ccc21.[I-]
2 meas.
MOL
3D
#7031
Rh(1)
donors: {"N": 1}
C1=C\CC/C=C\CC/1.Cn1[c-][n+](C)c2cc(Cl)ccc21.[Cl-]
2 meas.
MOL
3D
#7030
Rh(3)
donors: {"N": 5}
Cn1nc(-c2cccc(-c3nn(C)c4c3[C@H]3CC[C@]4(C)C3(C)C)n2)c2c1[C@]1(C)CC[C@H]2C1(C)C.[Cl-].[Cl-].[Cl-]
2 meas.
MOL
3D
#7029
Rh(3)
donors: {"N": 2, "S": 1, "O": 1}
COc1ccc2c(c1)CCN=C2c1ccccc1N.CS(C)=O.[Cl-].[Cl-].[Cl-]
7 meas.
MOL
3D
#7028
Rh(3)
donors: {"N": 2, "S": 1, "O": 1}
COc1cc2c(cc1OC)C(c1ccccc1N)=NCC2.CS(C)=O.[Cl-].[Cl-].[Cl-]
7 meas.
MOL
3D
#7027
Rh(3)
donors: {"P": 1}
Cc1c(C)c(C)[c-](C)c1C.O=C(O)CCP(CCC(=O)O)CCC(=O)O.[Cl-].[Cl-]
7 meas.
MOL
3D
#7026
Rh(3)
donors: {"N": 4}
CCCCCCCCCc1ccnc(-c2cc(CCCCCCCCC)ccn2)c1.Cc1c[c-]c(-c2ccccn2)cc1.Cc1c[c-]c(-c2ccccn2)cc1
2 meas.
MOL
3D
#7025
Rh(3)
donors: {"N": 4}
CC(C)(C)c1ccnc(-c2cc(C(C)(C)C)ccn2)c1.Cc1c[c-]c(-c2ccccn2)cc1.Cc1c[c-]c(-c2ccccn2)cc1
2 meas.
MOL
3D
#7024
Rh(3)
donors: {"N": 4}
CCCc1ccnc(-c2cc(CCC)ccn2)c1.Cc1c[c-]c(-c2ccccn2)cc1.Cc1c[c-]c(-c2ccccn2)cc1
2 meas.
MOL
3D
#7023
Rh(3)
donors: {"N": 4}
Cc1c[c-]c(-c2ccccn2)cc1.Cc1c[c-]c(-c2ccccn2)cc1.Cc1ccnc(-c2cc(C)ccn2)c1
2 meas.
MOL
3D
#7022
Rh(3)
donors: {"N": 4}
Cc1c[c-]c(-c2ccccn2)cc1.Cc1c[c-]c(-c2ccccn2)cc1.Cc1cccc(-c2cccc(C)n2)n1
2 meas.
MOL
3D
#7021
Rh(3)
donors: {"O": 1, "N": 1}
Cc1c(C)c(C)[c-](C)c1C.O=C([O-])c1ccccn1.[Cl-]
3 meas.
MOL
3D
#7020
Rh(3)
donors: {"O": 1, "N": 1}
Cc1c(C)c(C)[c-](C)c1C.Cc1c([O-])c(=O)ccn1C.[Cl-]
3 meas.
MOL
3D
#7019
Rh(3)
donors: {"S": 2, "O": 3, "N": 1}
CS(C)=O.CS(C)=O.Cc1ccc2cccc([O-])c2n1.[Cl-].[Cl-]
6 meas.
MOL
3D
#7018
Rh(3)
donors: {"N": 4}
Cc1c[c-]c(-c2ccccn2)cc1.Cc1c[c-]c(-c2ccccn2)cc1.Cc1cc(Cl)c2ccc3c(Cl)cc(C)nc3c2n1
2 meas.
MOL
3D
#7017
Rh(3)
donors: {"N": 4}
Clc1ccc(-c2[c-]cccc2)nc1.Clc1ccc(-c2[c-]cccc2)nc1.Clc1ccnc(-c2cc(Cl)ccn2)c1
2 meas.
MOL
3D
#7016
Rh(3)
donors: {"N": 4}
Cc1c[c-]c(-c2ccccn2)cc1.Cc1c[c-]c(-c2ccccn2)cc1.Clc1ccnc(-c2cc(Cl)ccn2)c1
2 meas.
MOL
3D
#7015
Rh(3)
donors: {"N": 2, "F": 6}
COC(=O)C(C)([N-]c1c(C(C)C)cccc1C(C)C)/C(C)=N/c1c(C(C)C)cccc1C(C)C.Cc1c(C)c(C)[c-](-c2cc(C(F)(F)F)cc(C(F)(F)F)c2)c1C
4 meas.
MOL
3D
«
‹
45
46
47
48
49
50
51
›
»
48/189 (9414 total)