An automaton model for the cell cycle
暂无分享,去创建一个
Albert Goldbeter | Didier Gonze | Francis Lévi | A. Goldbeter | D. Gonze | F. Lévi | Atilla Altinok | A. Altinok
[1] Katherine C. Chen,et al. Integrative analysis of cell cycle control in budding yeast. , 2004, Molecular biology of the cell.
[2] J. Smith,et al. Do cells cycle? , 1973, Proceedings of the National Academy of Sciences of the United States of America.
[3] Albert Goldbeter,et al. Temporal self-organization of the cyclin/Cdk network driving the mammalian cell cycle , 2009, Proceedings of the National Academy of Sciences.
[4] J. Tyson,et al. Numerical analysis of a comprehensive model of M-phase control in Xenopus oocyte extracts and intact embryos. , 1993, Journal of cell science.
[5] 松尾 拓哉. Control mechanism of the circadian clock for timing of cell division in vivo , 2004 .
[6] Attila Csikász-Nagy,et al. Analysis of a generic model of eukaryotic cell-cycle regulation. , 2006, Biophysical journal.
[7] Albert Goldbeter,et al. A skeleton model for the network of cyclin-dependent kinases driving the mammalian cell cycle , 2011, Interface Focus.
[8] K Zygourakis,et al. A cellular automaton model for the proliferation of migrating contact-inhibited cells. , 1995, Biophysical journal.
[9] ALBERT GOLDBETER Facultd. A minimal cascade model for the mitotic oscillator involving cyclin and cdc 2 kinase ( cell cycle / maturation-promoting factor / phosphorylation cascade / thresholds / biochemical oscillations ) , .
[10] Joshua T. Jones,et al. Quantitative analysis of cell cycle phase durations and PC12 differentiation using fluorescent biosensors , 2009, Cell cycle.
[11] C. Hong,et al. Cell Size Control Computational Analysis of Mammalian Cell Division Gated by a Circadian Clock : Quantized Cell Cycles , 2007 .
[12] Jean Clairambault,et al. An age-and-cyclin-structured cell population model for healthy and tumoral tissues , 2008, Journal of mathematical biology.
[13] John J Tyson,et al. A model for restriction point control of the mammalian cell cycle. , 2004, Journal of theoretical biology.
[14] J. Weiss,et al. Dynamics of the cell cycle: checkpoints, sizers, and timers. , 2003, Biophysical journal.
[15] F. Lévi,et al. Circadian chronotherapy for human cancers. , 2001, The Lancet. Oncology.
[16] Stephen Wolfram,et al. Theory and Applications of Cellular Automata , 1986 .
[17] P. C. Chau,et al. Transition probability cell cycle model. Part I--Balanced growth. , 1997, Journal of theoretical biology.
[18] G B Ermentrout,et al. Cellular automata approaches to biological modeling. , 1993, Journal of theoretical biology.
[19] J. Tyson. Modeling the cell division cycle: cdc2 and cyclin interactions. , 1991, Proceedings of the National Academy of Sciences of the United States of America.
[20] Albert Goldbeter,et al. Identifying mechanisms of chronotolerance and chronoefficacy for the anticancer drugs 5-fluorouracil and oxaliplatin by computational modeling. , 2009, European journal of pharmaceutical sciences : official journal of the European Federation for Pharmaceutical Sciences.
[21] Ueli Schibler,et al. Circadian rhythms: mechanisms and therapeutic implications. , 2007, Annual review of pharmacology and toxicology.
[22] J. A. Smith,et al. Mammalian cell cycles need two random transitions , 1980, Cell.
[23] Robert B Sothern,et al. Rhythms in human bone marrow and blood cells , 2002, Chronobiology international.
[24] P. Maini,et al. A cellular automaton model for tumour growth in inhomogeneous environment. , 2003, Journal of theoretical biology.
[25] Andreas Deutsch,et al. Cellular Automaton Modeling of Biological Pattern Formation - Characterization, Applications, and Analysis , 2005, Modeling and simulation in science, engineering and technology.
[26] J. R.,et al. Quantitative analysis , 1892, Nature.
[27] A. Goldbeter,et al. Optimizing Temporal Patterns of Anticancer Drug Delivery by Simulations of a Cell Cycle Automaton , 2007 .
[28] R. Jordan,et al. Circadian variation in the expression of cell-cycle proteins in human oral epithelium. , 1999, The American journal of pathology.
[29] Albert Goldbeter,et al. Implications of circadian clocks for the rhythmic delivery of cancer therapeutics , 2008, Philosophical Transactions of the Royal Society A: Mathematical, Physical and Engineering Sciences.
[30] M. Crosby,et al. Cell Cycle: Principles of Control , 2007, The Yale Journal of Biology and Medicine.
[31] A. Goldbeter,et al. The follicular automaton model: effect of stochasticity and of synchronization of hair cycles. , 2002, Journal of theoretical biology.
[32] F. Lévi,et al. Cross-talks between circadian timing system and cell division cycle determine cancer biology and therapeutics. , 2007, Cold Spring Harbor symposia on quantitative biology.
[33] Albert Goldbeter,et al. A cell cycle automaton model for probing circadian patterns of anticancer drug delivery. , 2007, Advanced drug delivery reviews.
[34] J. Freeman,et al. Changes observed in the growth fraction, labeling index, duration of S phase, and total cell cycle times of HL-60 cells as they undergo differentiation in response to retinoic acid. , 1988, Cancer research.
[35] J. Tyson,et al. A cellular automation model of excitable media including curvature and dispersion. , 1990, Science.
[36] R. Jordan,et al. Circadian variation of cell proliferation and cell cycle protein expression in man: clinical implications. , 2000, Progress in cell cycle research.
[37] R. Gordon,et al. Duration of cell cycle and its phases measured in synchronized cells of squamous cell carcinoma of rat trachea. , 1980, Cancer research.
[38] A. Goldbeter,et al. Modeling the dynamics of human hair cycles by a follicular automaton. , 2000, Proceedings of the National Academy of Sciences of the United States of America.