C. Bryant et al. / Bioorg. Med. Chem. Lett. 19 (2009) 6218–6221
6221
asite. Adenosine transporters from Trypanosoma brucei are impli-
cated in the pharmacology of a number of antitrypanosomals, for
example.15
the Department of Energy, Office of Biological and Environmental
Research, and by the National Institutes of Health, National Center
for Research Resources, Biomedical Technology Program, and the
National Institute of General Medical Sciences.
Vinylsulfone analogs 7 and 8 were also examined in the cell-
based assays and found to exhibit anti-parasite effects comparable
to 1 against T. brucei brucei parasites, without significant cytotoxic-
ity to Jurkat cells (Table 1). These analogs were tested as diastereo-
meric mixtures, and so one expects that the active diastereomers
7a and 8a should be as much as twice as potent against parasites.
While siRNA studies have implicated TbCatB as an important target
in T. brucei parasites, the analogs described herein exert a signifi-
cant anti-parasitic effect even in the absence of notable in vitro
activity against this enzyme. As irreversible inhibitors however,
one cannot rule out inhibition of TbCatB by 3, 4, 7, or 8 in the con-
text of parasite culture where the time scale of exposure is much
longer than in a biochemical assay.
In summary, two new classes of non-peptidic vinylsulfone-
based cysteine protease inhibitors have been discovered using an
empirical but structure-guided approach. Many of the non-pep-
tidic analogs exhibit enzyme and parasite activities comparable
to more traditional peptidic inhibitors and none of the non-pep-
tidic species were significantly cytotoxic to Jurkat (mammalian)
cells. A co-crystal structure of the non-peptidic vinylsulfone 8a
(SMDC-256047) bound to cruzain has been solved to high resolu-
tion, demonstrating effective binding to S10–S3 subsites of cruzain.
To our knowledge, this is the first co-crystal structure of a non-
peptidic inhibitor bound to cruzain and this structure should
greatly facilitate the design of more drug-like parasite cysteine
protease inhibitors.
References and notes
1. Benaim, G.; Sanders, J. M.; Garcia-Marchan, Y.; Colina, C.; Lira, R.; Caldera, A. R.;
Payares, G.; Sanoja, C.; Burgos, J. M.; Leon-Rossell, A.; Concepcion, J. L.;
Schijman, A. G.; Levin, M.; Oldfield, E.; Urbina, J. A. J. Med. Chem. 2006, 49(3),
892.
2. Frearson, J. A.; Wyatt, P. G.; Gilbert, I. H.; Fairlamb, A. H. Trends Parasitol. 2007,
23, 589.
3. Renslo, A. R.; McKerrow, J. H. Nat. Chem. Biol. 2006, 2, 701.
4. Sajid, M.; McKerrow, J. H. Mol. Biochem. Parasitol. 2002, 120, 1.
5. Gauthier, J. Y.; Chauret, N.; Cromlish, W.; Desmarais, S.; Duong le, T.;
Falgueyret, J. P.; Kimmel, D. B.; Lamontagne, S.; Leger, S.; LeRiche, T.; Li, C. S.;
Masse, F.; McKay, D. J.; Nicoll-Griffith, D. A.; Oballa, R. M.; Palmer, J. T.; Percival,
M. D.; Riendeau, D.; Robichaud, J.; Rodan, G. A.; Rodan, S. B.; Seto, C.; Therien,
M.; Truong, V. L.; Venuti, M. C.; Wesolowski, G.; Young, R. N.; Zamboni, R.;
Black, W. C. Bioorg. Med. Chem. Lett. 2008, 18, 923.
6. Engel, J. C.; Doyle, P. S.; Hsieh, I.; McKerrow, J. H. J. Exp. Med. 1998, 188, 725.
7. Brak, K.; Doyle, P. S.; McKerrow, J. H.; Ellman, J. A. J. Am. Chem. Soc. 2008, 130,
6404.
8. Gillmor, S. A.; Craik, C. S.; Fletterick, R. J. Protein Sci. 1997, 6, 1603.
9. Brinen, L. S.; Hansell, E.; Cheng, J.; Roush, W. R.; McKerrow, J. H.; Fletterick, R. J.
Structure 2000, 8, 831.
10. Somoza, J. R.; Zhan, H.; Bowman, K. K.; Yu, L.; Mortara, K. D.; Palmer, J. T.; Clark,
J. M.; McGrath, M. E. Biochemistry 2000, 39, 12543.
11. Tian, W. X.; Tsou, C. L. Biochemistry 1982, 21, 1028.
12. Rhodesain (4 nM) in 100
100 of 10 Z-FR-AMC in the same buffer. Progress curves were
determined for 360 s at room temperature for inhibitor concentrations
ranging from 100 to 0.003 M. Inhibitor dilutions that gave simple
exponential progress curves over wide range of kobs were used to
ll assay buffer was added to inhibitor dilutions in
l
l
lM
l
a
determine kinetic parameters. The value of kobs, the rate constant for loss of
enzymatic activity, was determined from an equation for pseudo first order
dynamics using Prism 4 (GraphPad). When kobs varied linearly with inhibitor
concentration, kass was determined by linear regression analysis. If the
variation was hyperbolic, kinact and Ki were determined from an equation
describing two-step irreversible inhibitor mechanism ½kobs ¼ kinact½Iꢂo=ð½Iꢂoþ
Kꢃi ð1 þ ½Sꢂ =KmÞÞꢂ and non-linear regression analysis.
Acknowledgements
This work was generously supported by funding from the San-
dler Foundation (to A.R.R. and L.S.B.), and the QB3-Malaysia Pro-
gram (to K.H.H.A.). We thank Dr. P. Vedantham for re-
synthesizing a sample of 7a. Part of this research was performed
at the Stanford Synchrotron Radiation Lightsource (SSRL), a na-
tional user facility operated by Stanford University on behalf of
the U.S. Department of Energy, Office of Basic Energy Sciences.
The SSRL Structural Molecular Biology Program is supported by
13. Liu, K.-C.;oShelton, B. R.; Howe, R. K. J. Org. Chem. 1980, 45, 3916.
14. Jaishankar, P.; Hansell, E.; Zhao, D. M.; Doyle, P. S.; McKerrow, J. H.; Renslo, A. R.
Bioorg. Med. Chem. Lett. 2008, 18, 624.
15. De Koning, H. P.; Jarvis, S. M. Mol. Pharmacol. 1999, 56, 1162.
16. Davis, I. W.; Leaver-Fay, A.; Chen, V. B.; Block, J. N.; Kapral, G. J.; Wang, X.;
Murray, L. W.; Arendall, W. B., 3rd; Snoeyink, J.; Richardson, J. S.; Richardson, D.
C. Nucleic Acids Res. 2007, 35, W375.