Models of cell cycle control in eukaryotes

Journal of Biotechnology

Volumn 71, Issue 1-3, 1999, Pages 239-244

  Tyson, John J ^a  

^a VIRGINIA POLYTECHNIC INSTITUTE AND STATE UNIVERSITY   (United States)

Author keywords

Cell cycle control; Eukaryotic cells; Steady states

Indexed keywords

MATHEMATICAL MODELS; MOLECULAR DYNAMICS; REACTION KINETICS;

CELL CYCLE CONTROL;

CYTOLOGY;

GENE PRODUCT;

CELL CYCLE; CELL GROWTH; CONFERENCE PAPER; DNA REPLICATION; EUKARYOTE; KINETICS; MATHEMATICAL MODEL; NONHUMAN; PRIORITY JOURNAL; STEADY STATE;

CELL CYCLE; EUKARYOTIC CELLS; MATHEMATICS; MODELS, BIOLOGICAL;

EUKARYOTA;

EID: 0032858658     PISSN: 01681656     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0168-1656(99)00027-9     Document Type: Conference Paper

References (42)

1. Alberts B., Bray D., Lewis J., Raff M., Roberts K., Watson J.D. Molecular Biology of the Cell. 3rd Edn:1994;Garland Publishing, New York.
2. Botchan M. Coordinating DNA replication with cell division: Current status of the licensing concept. Proc. Natl. Acad. Sci. USA. 93:1996;9997-10000.
3. Bray D. Protein molecules as computational elements in living cells. Nature. 376:1995;307-312.
4. Bray D., Bourret R.-B., Simon M.I. Computer simulation of the phosphorylation cascade controlling bacterial chemotaxis. Mol. Biol. Cell. 4:1993;469-482.
5. Brooks R.F. Variability in the cell cycle and the control of proliferation. John P.C.L. The Cell Cycle. 1981;35-61 Cambridge University Press, Cambridge UK.
6. Chong J.P.J., Thommes P., Blow J.J. The role of MCM/P1 proteins in the licensing of DNA replication. Trends Biochem. Sci. 21:1996;102-106.
7. Coleman T.R., Carpenter P.B., Dunphy W.G. The Xenopus Cdc6 protein is essential for the initiation of a single round of DNA replication in cell-free extracts. Cell. 87:1996;53-63.
8. 2+ concentration. Proc. Natl. Acad. Sci. USA. 89:1992;9895-9899.
9. Edgar B.A., Odell G.M., Schubiger G. A genetic switch, based on negative regulation, sharpens stripes in Drosophila embryos. Devel. Genet. 10:1989;124-142.
10. Gilbert D.A. The cell cycle 1981: one or more limit cycle oscillations? South Afr. J. Sci. 77:1981;541-546.
11. Goldbeter A. A minimal cascade model for the mitotic oscillator involving cyclin and cdc2 kinase. Proc. Natl. Acad. Sci. USA. 88:1991;9107-9111.
12. 2+ oscillations and for their frequency encoding through protein phosphorylation. Proc. Natl. Acad. Sci. USA. 87:1990;1461-1465.
13. Hartwell L.H., Unger M.W. Unequal division in Saccharomyces cerevisiae and its implications for the control of cell division. J. Cell Biol. 75:1977;422-435.
14. Hatzimanikatis V., Lee K.H., Rennner W.A., Bailey J.E. A mathematical model for the G1/S transition of the mammalian cell cycle. Biotechnol. Lett. 17:1995;669-674.
15. Hauri D.C., Ross J. A model of excitation and adaptation in bacterial chemotaxis. Biophys. J. 68:1995;708-722.
16. cipl. J. Cell Biol. 130:1995;755-769.
17. Kearsey S.E., Labib K., Maiorano D. Cell cycle control of eukaryotic DNA replication. Curr. Opin. Genet. Devel. 6:1996;208-214.
18. Keasling J.D., Kuo H., Vahanian G. A Monte Carlo simulation of the Escherichia coli cell cycle. J. Theor. Biol. 176:1995;411-430.
19. Lodish H., Baltimore D., Berk A., Zipursky S.L., Matsudaira P., Darnell J. Molecular Cell Biology. 3rd Edn:1995;W.H. Freeman, New York.
20. Maddox J. Is molecular biology yet a science? Nature (Lond.). 355:1992;201.
21. Marshall E. Hot property: biologist who compute. Science. 272:1996;1730-1732.
22. Martiel J.-L., Goldbeter A. A model based on receptor desensitization for cyclic AMP signaling in Dictyostelium cells. Biophys. J. 52:1987;807-828.
23. McAdams H.H., Shapiro L. Circuit simulation of genetic networks. Science. 269:1995;650-656.
24. + gene. Nature. 367:1994;236-242.
25. Murray A.W. The genetics of cell cycle checkpoints. Curr. Biol. 5:1995;5-11.
26. Murray A.W., Kirschner M.W. Dominoes and clocks: the union of two views of the cell cycle. Science. 246:1989;614-621.
27. Nasmyth K. At the heart of the budding yeast cell cycle. Trends Genet. 12:1996;405-412.
28. Norel R., Agur Z. A model for the adjustment of the mitotic clock by cyclin and MPF levels. Science. 251:1991;1076-1078.
29. Novak B., Tyson J.J. Numerical analysis of a comprehensive model of M-phase control in Xenopus oocyte extracts and intact embryos. J. Cell Sci. 106:1993;1153-1168.
30. Novak B., Tyson J.J. Quantitative analysis of a molecular model of mitotic control in fission yeast. J. Theor. Biol. 173:1995;283-305.
31. Obeyesekere M.N., Herbert J.R., Zimmerman S.O. A model of the G1 phase of the cell cycle incorporating cyclinE/cdk2 complex and retinoblastoma protein. Oncogene. 11:1995;1199-1205.
32. Obeyesekere M.N., Tucker S.L., Zimmerman S.C. Mathematical models for the cellular concentrations of cyclin and MPF. Biochem. Biophys. Res. Comm. 184:1992;782-789.
33. Pines J. Cyclins and cyclin-dependent kineses: a biochemical view. Biochem. J. 308:1995;697-711.
34. Scherr C.J., Roberts J.M. Inhibitors of mammalian G1 cyclin-dependent kineses. Genes Devel. 9:1995;1149-1163.
35. Selkov E.E. Two alternative, self-oscillating stationary states in thiol metabolism-two alternative types of cell division, normal and malignant ones. Biophysika. 15:1970;1065-1073.
36. Thron C.D. A model for a bistable biochemical trigger of mitosis. Biophys. Chem. 57:1995;239-251.
37. Trucco E., Bell G.I. A note on the dispersionless growth law for single cells. Bull. Math. Biophys. 32:1970;475-483.
38. Tyson J.J. The coordination of cell growth and division-intentional or incidental? BioEssays. 2:1985;72-77.
39. Tyson J.J., Kauffman S.A. Control of mitosis by a continuous biochemical oscillation: synchronization, spatially inhomogeneous oscillations. J. Math. Biol. 1:1975;289-310.
40. Wells W.A.E. The spindle-assembly checkpoint: Aiming for a perfect mitosis, every time. Trends Cell Biol. 6:1996;228-234.
41. Wuarin J., Nurse P. Regulating S phase: CDKs, licensing and proteolysis. Cell. 85:1996;785-787.
42. Xiong Y. Why are there so many CDK inhibitors? Biochim. Biophys. Acta. 1288:1996;1-5.