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Cell Cycle
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Aguda, 1999
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A quantitative analysis of the kinetics of the G2 DNA damage checkpoint system
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Aguda, 1999
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A quantitative analysis of the kinetics of the G2 DNA damage checkpoint system
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Aguda, Tang, 1999
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The kinetic origins of the restriction point in the mammalian cell cycle
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Barberis, Klipp, Vanoni, Alberghina, 2007
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Cell Size at S Phase Initiation: An Emergent Property of the G1/S Network
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Barberis, Klipp, Vanoni, Alberghina, 2007
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Cell Size at S Phase Initiation: An Emergent Property of the G1/S Network
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Calzone, Thieffry, Tyson, Novak, 2007
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Dynamical modeling of syncytial mitotic cycles in Drosophila embryos
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Chen, Calzone, Csikasz-Nagy, Cross, Novak, Tyson, 2004
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Integrative Analysis of Cell Cycle Control in Budding Yeast
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Chen, Calzone, Csikasz-Nagy, Cross, Novak, Tyson, 2004
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Integrative Analysis of Cell Cycle Control in Budding Yeast
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Chen, Csikasz-Nagy, Gyorffy, Val, Novak, Tyson, 2000
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Kinetic Analysis of a Molecular Model of the Budding Yeast Cell Cycle
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Ciliberto, Novak, Tyson, 2003
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Mathematical Model of the Morphogenesis Checkpoint in Budding Yeast
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Ciliberto, Petrus, Tyson, Sible, 2003
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A kinetic model of the cyclin E/Cdk2 developmental timer in Xenopus
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Ciliberto, Tyson, 2000
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Mathematical Model for Early Development of the Sea Urchin Embryo
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Conradie, Bruggeman, Ciliberto, Csikasz-Nagy, Novak, Westerhoff, Snoep,
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Restriction point control of the mammalian cell cycle via the cyclin E/Cdk2:p27 complex
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Csikasz-Nagy, Battogtokh, Chen, Novak, Tyson, 2006
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Analysis of a generic model of eukaryotic cell-cycle regulation: budding yeast taken from the original model code
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Csikasz-Nagy, Battogtokh, Chen, Novak, Tyson, 2006
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Analysis of a generic model of eukaryotic cell-cycle regulation: budding yeast taken from the published paper
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Csikasz-Nagy, Battogtokh, Chen, Novak, Tyson, 2006
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Analysis of a generic model of eukaryotic cell-cycle regulation: mammalian cell taken from the original model code
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Gardner, Dolnik, Collins, 1998
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A theory for controlling cell cycle dynamics using a reversibly binding inhibitor
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Goldbeter, 1991
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A minimal cascade model for the mitotic oscillator involving cyclin and cdc2 kinase (Model without MIRIAM annotations)
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Goldbeter, 1991
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A minimal cascade model for the mitotic oscillator involving cyclin and cdc2 kinase (Model with MIRIAM annotations)
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Goldbeter, 1995
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A model for circadian oscillations in the Drosophila period protein (PER)
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Goldbeter, 1995
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A model for circadian oscillations in the Drosophila period protein (PER)
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Goldbeter, Guilmot, 1995
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Arresting the mitotic oscillator and the control of cell proliferation: insights from a cascade model for cdc2 kinase activation
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Goldbeter, Guilmot, 1995
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Arresting the mitotic oscillator and the control of cell proliferation: insights from a cascade model for cdc2 kinase activation
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Goldbeter, Guilmot, 1995
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Arresting the mitotic oscillator and the control of cell proliferation: insights from a cascade model for cdc2 kinase activation
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Halloy, Bernard, Loussouarn, Goldbeter, 2002
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The Follicular Automaton Model: Effect of Stochasticity and of Synchronization of Hair Cycles
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Hatzimanikatis, Lee, Bailey, 1999
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A mathematical description of regulation of the G1-S transition of the mammalian cell cycle
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Novak, Csikasz-Nagy, Gyorffy, Chen, Tyson, 1998
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Mathematical model of the fission yeast cell cycle with checkpoint controls at the G1/S, G2/M and metaphase/anaphase transitions
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Novak, Pataki, Ciliberto, Tyson, 2001
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Mathematical model of the cell division cycle of fission yeast
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Novak, Tyson, 1993
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Numerical analysis of a comprehensive model of M-phase control in Xenopus oocyte extracts and intact embryos: parameter values have been taken from the original published paper to reproduce figure 4A.
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Novak, Tyson, 1993
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Numerical analysis of a comprehensive model of M-phase control in Xenopus oocyte extracts and intact embryos: parameter values have been taken from the SBML model in the BioModels Database and the model simulates the synthesis and degradation of cyclin.
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Novak, Tyson, 1993
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Numerical analysis of a comprehensive model of M-phase control in Xenopus oocyte extracts and intact embryos: parameter values have been taken from the original published paper to reproduce figure 4A.
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Novak, Tyson, 1993
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Numerical analysis of a comprehensive model of M-phase control in Xenopus oocyte extracts and intact embryos: parameter values have been taken from the SBML model in the BioModels Database and the model simulates the synthesis and degradation of cyclin.
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Novak, Tyson, 1997
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Original CellML version of the model
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Novak, Tyson, 2004
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A model for restriction point control of the mammalian cell cycle
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Obeyesekere, Zimmerman, Tecarro, Auchmuty, 1999
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A model of cell cycle behavior dominated by kinetics of a pathway stimulated by growth factors
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Qu, MacLellan, Weiss, 2003
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Dynamics of the Cell Cycle: Checkpoints, Sizers, and Timers
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Romond, Rustici, Gonze, Goldbeter, 1999
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Alternating Oscillations and Chaos in a Model of Two Coupled Biochemical Oscillators Driving Successive Phases of the Cell Cycle
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Sriram, Bernot, Kepes, 2007
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A minimal mathematical model combining several regulatory cycles from the budding yeast cell cycle
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Starbuck, Wiley, Lauffenburger, 1990
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Epidermal Growth Factor Binding and Trafficking Dynamics in Fibroblasts: Relationship to Cell Proliferation
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Sveiczer, Csikasz-Nagy, Gyorffy, Tyson, Novak, 2000
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Modeling the fission yeast cell cycle: quantized cycle times in wee1- cdc25Delta mutant cells.
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Tyson, 1991
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Modeling the Cell Division Cycle:cdc2 and Cyclin Interactions
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Yates, Stark, Klein, Antia, Callard, 2007
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Understanding the slow depletion of memory CD4+ T cells in HIV infection (Model 1)
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Yates, Stark, Klein, Antia, Callard, 2007
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Understanding the slow depletion of memory CD4+ T cells in HIV infection (Model 2)
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Yates, Stark, Klein, Antia, Callard, 2007
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Understanding the slow depletion of memory CD4+ T cells in HIV infection (Model 3)