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Journal of Mathematical Biology|January 1, 1986
Cell growth and division: a deterministic/probabilistic model of the cell cycleJ J Tyson, K B HannsgenJournal of Mathematical Biology|January 1, 1985
Global asymptotic stability of the size distribution in probabilistic models of the cell cycleJ J Tyson, K B HannsgenJournal of Theoretical Biology|March 7, 1985
The distributions of cell size and generation time in a model of the cell cycle incorporating size control and random transitionsJ J Tyson, K B HannsgenJournal of Mathematical Biology|January 1, 1985
Stability of the steady-state size distribution in a model of cell growth and divisionK B Hannsgen, J J TysonMathematical Biosciences|October 1, 1989
Effects of asymmetric division on a stochastic model of the cell division cycleJ J TysonJournal of Theoretical Biology|October 21, 1983
Unstable activator models for size control of the cell cycleJ J TysonJournal of Theoretical Biology|July 21, 1983
Periodic enzyme synthesis and oscillatory repression: why is the period of oscillation close to the cell cycle time?J J TysonProceedings of the National Academy of Sciences of the United States of America|August 15, 1991
Modeling the cell division cycle: cdc2 and cyclin interactionsJ J TysonProceedings of the National Academy of Sciences of the United States of America|August 19, 1997
Modeling the control of DNA replication in fission yeastB Novak, J J TysonPageof 4