All Stories

  1. Revisiting Turing’s Chemical Basis of Morphogenesis
  2. Optogenetic control of transition to metamorphosis
  3. Stochastic Boolean model of normal and aberrant cell cycles in budding yeast
  4. Julian Hirniak, an early proponent of periodic chemical reactions
  5. The bistable mitotic switch in fission yeast
  6. Newton’s Cradle: Cell Cycle Regulation by Two Mutually Inhibitory Oscillators
  7. The oscillation of mitotic kinase governs cell cycle latches in mammalian cells
  8. The bistable mitotic switch in fission yeast
  9. A dynamical model of growth and maturation in Drosophila
  10. Evolutionary Stability of Small Molecular Regulatory Networks That Exhibit Near-Perfect Adaptation
  11. The oscillation of mitotic kinase governs cell cycle latches in mammalian cells
  12. Turing-pattern model of scaffolding proteins that establish spatial asymmetry during the cell cycle of Caulobacter crescentus
  13. Feedback in the β-catenin destruction complex imparts bistability and cellular memory
  14. A continuous-time stochastic Boolean model provides a quantitative description of the budding yeast cell cycle
  15. Nucleation of stem cell domains in a bistable activator–inhibitor model of the shoot apical meristem
  16. BubR1 recruitment to the kinetochore via Bub1 enhances spindle assembly checkpoint signaling
  17. Time-keeping and decision-making in living cells: Part II
  18. Time-keeping and decision-making in the cell cycle
  19. Time-keeping and decision-making in living cells: Part I
  20. Mathematical analysis of robustness of oscillations in models of the mammalian circadian clock
  21. From the Belousov–Zhabotinsky reaction to biochemical clocks, traveling waves and cell cycle regulation
  22. Understanding virtual patients efficiently and rigorously by combining machine learning with dynamical modelling
  23. The oscillation of mitotic kinase governs cell cycle latches
  24. Computational modeling of unphosphorylated CtrA:Cori binding in the Caulobacter cell cycle
  25. Mechanisms of signalling-memory governing progression through the eukaryotic cell cycle
  26. Misuse of the Michaelis–Menten rate law for protein interaction networks and its remedy
  27. Mathematical Analysis of Robustness of Oscillations in Models of the Mammalian Circadian Clock
  28. Cell cycle control and environmental response by second messengers in Caulobacter crescentus
  29. Mechanisms of signalling-memory governing progression through the eukaryotic cell cycle
  30. A stochastic model for error correction of kinetochore-microtubule attachments in budding yeast
  31. A Dynamical Paradigm for Molecular Cell Biology
  32. Genetic interactions derived from high-throughput phenotyping of 6589 yeast cell cycle mutants
  33. A hybrid stochastic model of the budding yeast cell cycle
  34. Modeling and Analysis of the Macronutrient Signaling Network in Budding Yeast
  35. Genetic interactions derived from high-throughput phenotyping of 7,350 yeast cell cycle mutants
  36. A single light-responsive sizer can control multiple-fission cycles in Chlamydomonas
  37. A stochastic model for error correction of kinetochore-microtubule attachments and its coupling to the spindle assembly checkpoint
  38. Modeling the dynamic behavior of biochemical regulatory networks
  39. Quasi-Newton Stochastic Optimization Algorithm for Parameter Estimation of a Stochastic Model of the Budding Yeast Cell Cycle
  40. Ectopic Activation of the Spindle Assembly Checkpoint Signaling Cascade Reveals Its Biochemical Design
  41. Efficiently Encoding Complex Biochemical Models with the Multistate Model Builder (MSMB)
  42. Deciphering the Dynamics of Interlocked Feedback Loops in a Model of the Mammalian Circadian Clock
  43. Dilution and titration of cell-cycle regulators may control cell size in budding yeast
  44. Mathematical Analysis of Cytokine-Induced Differentiation of Granulocyte-Monocyte Progenitor Cells
  45. Genome stability during cell proliferation: A systems analysis of the molecular mechanisms controlling progression through the eukaryotic cell cycle
  46. Dilution and titration of cell-cycle regulators may control cell size in budding yeast
  47. Modeling the interactions of sense and antisense Period transcripts in the mammalian circadian clock network
  48. JigCell Model Connector: building large molecular network models from components
  49. CrossPlan: systematic planning of genetic crosses to validate mathematical models
  50. Cell-cycle transitions: a common role for stoichiometric inhibitors
  51. GraphSpace: stimulating interdisciplinary collaborations in network biology
  52. Predicting network modules of cell cycle regulators using relative protein abundance statistics
  53. Spatiotemporal Models of the Asymmetric Division Cycle of Caulobacter crescentus
  54. A Stochastic Model of the Yeast Cell Cycle Reveals Roles for Feedback Regulation in Limiting Cellular Variability
  55. Cell Division: Flipping the Mitotic Switches
  56. Model-driven experimental approach reveals the complex regulatory distribution of p53 by the circadian factor Period 2
  57. A Hybrid Stochastic Model of the Budding Yeast Cell Cycle Control Mechanism
  58. A stochastic spatiotemporal model of a response-regulator network in theCaulobacter crescentuscell cycle
  59. A Bistable Switch Mechanism for Stem Cell Domain Nucleation in the Shoot Apical Meristem
  60. A Model of Yeast Cell-Cycle Regulation Based on a Standard Component Modeling Strategy for Protein Regulatory Networks
  61. From START to FINISH: computational analysis of cell cycle control in budding yeast
  62. Two-dimensional model of bipolar PopZ polymerization in caulobacter crescentus
  63. Dynamic Modeling of the Interaction Between Autophagy and Apoptosis in Mammalian Cells
  64. A Stochastic Model Correctly Predicts Changes in Budding Yeast Cell Cycle Dynamics upon Periodic Expression of CLN2
  65. Mathematical models of the transitions between endocrine therapy responsive and resistant states in breast cancer
  66. Control of cell growth, division and death: information processing in living cells
  67. Multistate Model Builder (MSMB): a flexible editor for compact biochemical models
  68. Role for regulated phosphatase activity in generating mitotic oscillations in Xenopus cell-free extracts
  69. Measurement and modeling of transcriptional noise in the cell cycle regulatory network
  70. Potential Role of a Bistable Histidine Kinase Switch in the Asymmetric Division Cycle of Caulobacter crescentus
  71. Modeling the estrogen receptor to growth factor receptor signaling switch in human breast cancer cells
  72. Optimization and model reduction in the high dimensional parameter space of a budding yeast cell cycle model
  73. Modelling the effect of GRP78 on anti-oestrogen sensitivity and resistance in breast cancer
  74. Top-Down Network Analysis to Drive Bottom-Up Modeling of Physiological Processes
  75. Molecular mechanisms creating bistable switches at cell cycle transitions
  76. Minimal Models for Cell-Cycle Control Based on Competitive Inhibition and Multisite Phosphorylations of Cdk Substrates
  77. Cell Cycle Dynamics, Irreversibility
  78. Cell Cycle Model Analysis, Bifurcation Theory
  79. Cell Cycle Modeling, Differential Equation
  80. Cell Cycle Dynamics, Bistability and Oscillations
  81. Cell Cycle, Budding Yeast
  82. Irreversible Transitions, Bistability and Checkpoint Controls in the Eukaryotic Cell Cycle
  83. A simple theoretical framework for understanding heterogeneous differentiation of CD4+ T cells
  84. Endoplasmic Reticulum Stress, the Unfolded Protein Response, Autophagy, and the Integrated Regulation of Breast Cancer Cell Fate
  85. A Mathematical Model of Mitotic Exit in Budding Yeast: The Role of Polo Kinase
  86. Hybrid modeling and simulation of stochastic effects on progression through the eukaryotic cell cycle
  87. Oscillatory Dynamics of Cell Cycle Proteins in Single Yeast Cells Analyzed by Imaging Cytometry
  88. A Mathematical Model for the Reciprocal Differentiation of T Helper 17 Cells and Induced Regulatory T Cells
  89. System-level feedbacks make the anaphase switch irreversible
  90. Stochastic exit from mitosis in budding yeast
  91. Cell Cycle: Who Turns the Crank?
  92. A Hybrid Model of Mammalian Cell Cycle Regulation
  93. Regulated protein kinases and phosphatases in cell cycle decisions
  94. A model of yeast cell-cycle regulation based on multisite phosphorylation
  95. Model Composition for Macromolecular Regulatory Networks
  96. Functional Motifs in Biochemical Reaction Networks
  97. Systems Biologists Seek Fuller Integration of Systems Biology Approaches in New Cancer Research Programs
  98. Model aggregation: a building-block approach to creating large macromolecular regulatory networks
  99. An interview with Dr. John J. Tyson on his highly cited paper published inCell Cycle
  100. A quantitative model of the effect of unreplicated DNA on cell cycle progression in frog egg extracts
  101. Bistability by multiple phosphorylation of regulatory proteins
  102. System-level feedbacks control cell cycle progression
  103. Temporal Controls of the Asymmetric Cell Division Cycle in Caulobacter crescentus
  104. Computational Analysis of Dynamical Responses to the Intrinsic Pathway of Programmed Cell Death
  105. Exploring the roles of noise in the eukaryotic cell cycle
  106. Cell cycle regulation by feed-forward loops coupling transcription and phosphorylation
  107. Computing with Proteins
  108. Modeling Molecular Regulatory Networks with JigCell and PET
  109. Design principles of biochemical oscillators
  110. Stochastic Simulation of Enzyme-Catalyzed Reactions with Disparate Timescales
  111. The Interleukin-1 Receptor-Associated Kinase M Selectively Inhibits the Alternative, Instead of the Classical NFκB Pathway
  112. Temporal Organization of the Cell Cycle
  113. Biological switches and clocks
  114. Deterministic parallel global parameter estimation for a model of the budding yeast cell cycle
  115. Spatial controls for growth zone formation during the fission yeast cell cycle
  116. Antagonism and bistability in protein interaction networks
  117. Dynamical modeling of syncytial mitotic cycles in Drosophila embryos
  118. Irreversible cell-cycle transitions are due to systems-level feedback
  119. A Mathematical Programming Formulation for the Budding Yeast Cell Cycle
  120. Modeling Networks of Coupled Enzymatic Reactions Using the Total Quasi-Steady State Approximation
  121. Modeling the septation initiation network (SIN) in fission yeast cells
  122. Bringing cartoons to life
  123. Mathematical modeling as a tool for investigating cell cycle control networks
  124. A proposal for robust temperature compensation of circadian rhythms
  125. Exploring Mechanisms of the DNA-Damage Response: p53 Pulses and their Possible Relevance to Apoptosis
  126. The Role of Composition and Aggregation in Modeling Macromolecular Regulatory Networks
  127. Challenges for Modeling and Simulation Methods in Systems Biology
  128. Another turn for p53
  129. Analysis of a Generic Model of Eukaryotic Cell-Cycle Regulation
  130. Synchronization of Eukaryotic Cells by Periodic Forcing
  131. The JigCell Model Builder: A Spreadsheet Interface for Creating Biochemical Reaction Network Models
  132. Cell Cycle Control in Bacteria and Yeast: A Case of Convergent Evolution?
  133. Periodic forcing of a mathematical model of the eukaryotic cell cycle
  134. Computer evaluation of network dynamics models with application to cell cycle control in budding yeast
  135. Parameter Estimation for a Mathematical Model of the Cell Cycle in Frog Eggs
  136. Steady States and Oscillations in the p53/Mdm2 Network
  137. A Quantitative Study of the Division Cycle of Caulobacter crescentus Stalked Cells
  138. Globally optimised parameters for a model of mitotic control in frog egg extracts
  139. Finding all steady state solutions of chemical kinetic models
  140. Arthur T. Winfree (1942–2002)
  141. A model for restriction point control of the mammalian cell cycle
  142. Bifurcation analysis of a model of the budding yeast cell cycle
  143. Turbulence near cyclic fold bifurcations in birhythmic media
  144. The JigCell Model Builder and Run Manager
  145. Integrative Analysis of Cell Cycle Control in Budding Yeast
  146. A precarious balance
  147. Monitoring p53's pulse
  148. Computational Cell Biology
  149. Modelling the fission yeast cell cycle
  150. Mathematical model of the morphogenesis checkpoint in budding yeast
  151. Modeling Regulatory Networks at Virginia Tech
  152. A kinetic model of the cyclin E/Cdk2 developmental timer in Xenopus laevis embryos
  153. Sniffers, buzzers, toggles and blinkers: dynamics of regulatory and signaling pathways in the cell
  154. Checkpoints in the Cell Cycle
  155. Hysteresis drives cell-cycle transitions in Xenopus laevis egg extracts
  156. The dynamics of cell cycle regulation
  157. Network dynamics and cell physiology
  158. A stochastic, molecular model of the fission yeast cell cycle: role of the nucleocytoplasmic ratio in cycle time regulation
  159. Regulation of the Eukaryotic Cell Cycle: Molecular Antagonism, Hysteresis, and Irreversible Transitions
  160. Molecular, metabolic, and genetic control: An introduction
  161. Mathematical model of the cell division cycle of fission yeast
  162. Modeling the fission yeast cell cycle: Quantized cycle times in wee1 − cdc25Δ mutant cells
  163. Mathematical Model for Early Development of the Sea Urchin Embryo
  164. Travelling waves and static structures in a two-dimensional exactly solvable reaction-diffusion system
  165. A Simple Model of Circadian Rhythms Based on Dimerization and Proteolysis of PER and TIM
  166. Finishing the Cell Cycle
  167. Models of cell cycle control in eukaryotes
  168. Velocity-curvature dependence for chemical waves in the Belousov-Zhabotinsky reaction: Theoretical explanation of experimental observations
  169. Multiple stationary states in the oregonator
  170. Bifurcation Analysis of a Model of Mitotic Control in Frog Eggs
  171. Modeling M-phase control in Xenopus oocyte extracts: the surveillance mechanism for unreplicated DNA
  172. Mathematical model of the fission yeast cell cycle with checkpoint controls at the G1/S, G2/M and metaphase/anaphase transitions
  173. Modeling the control of DNA replication in fission yeast
  174. Steady-state autowave patterns in a two-dimensional excitable medium with a band of different excitability
  175. A Proposal for Temperature Compensation of the Orcadian Rhythm in Drosophila Based on Dimerization of the Per Protein
  176. Nonspiral excitation waves beyond the eikonal approximation
  177. Propagation of waves through a line of discontinuity in two-dimensional excitable media: Refraction and reflection of autowaves
  178. About time
  179. Cellular automaton model of three-dimensional excitable media
  180. Quantitative analysis of a molecular model of mitotic control in fission yeast
  181. Checkpoints in the cell cycle from a modeler’s perspective
  182. A Theory of Rotating Scroll Waves in Excitable Media
  183. What Everyone Should Know About the Belousov-Zhabotinsky Reaction
  184. Modeling the Cell Division Cycle: M-phase Trigger, Oscillations, and Size Control
  185. Law of mass action
  186. Unpredictable reactions
  187. The Dynamics of Scroll Waves in Excitable Media
  188. Third generation cellular automaton for modeling excitable media
  189. Diffusion and wave propagation in cellular automaton models of excitable media
  190. The dynamics of helical scroll waves in excitable media
  191. Modeling the cell division cycle: cdc2 and cyclin interactions.
  192. A cellular automaton model of excitable media IV. Untwisted scroll rings
  193. A cellular automaton model of excitable media
  194. A cellular automaton model of excitable media
  195. Experimental study of spiral waves in the cerium-catalyzed Belousov-Zhabotinskii reaction
  196. Helical and circular scroll wave filaments
  197. Analysis of the kinetic hairpin transfer model for parvoviral DNA replication
  198. A Cellular Automaton Model of Excitable Media Including Curvature and Dispersion
  199. Effects of asymmetric division on a stochastic model of the cell division cycle
  200. A kinetic hairpin transfer model for parvoviral DNA replication
  201. Experimental study of the chemical waves in the cerium-catalyzed Belousov-Zhabotinskii reaction. 2. Concentration profiles
  202. Cyclic-AMP waves in Dictyostelium: Specific models and general theories
  203. Experimental study of the chemical waves in the cerium-catalyzed Belousov-Zhabotinskii reaction. 1. Velocity of trigger waves
  204. Spiral waves of cyclic amp in a model of slime mold aggregation
  205. The Timing of Biological Clocks Arthur T. Winfree
  206. When Time Breaks Down: The Three‐Dimensional Dynamics of Electrochemical Waves and Cardiac Arrhythmias
  207. Singular perturbation theory of traveling waves in excitable media (a review)
  208. The Motion of Untwisted Untorted Scroll Waves in Belousov-Zhabotinsky Reagent
  209. Dispersion of traveling waves in the belousov-zhabotinskii reaction
  210. Spiral waves in a model of myocardium
  211. Luther's 1906 discovery and analysis of chemical waves
  212. Size control of cell division
  213. A stochastic model of cell division (with application to fission yeast)
  214. Pattern and rhythm
  215. Book reviews
  216. Spiral waves in the Belousov-Zhabotinskii reaction
  217. Sloppy size control of the cell division cycle
  218. Cell growth and division: a deterministic/probabilistic model of the cell cycle
  219. The PhysarumPhysarum Cell Cycle
  220. Computer analysis of two-dimensional gels by a general image processing system
  221. An improved data analysis method for interleukin 2 microassay
  222. Analysis of Physarum proteins throughout the cell cycle by two-dimensional PAGE
  223. Steady-State Size Distributions in Probabilistic Models of the Cell Division Cycle
  224. The distributions of cell size and generation time in a model of the cell cycle incorporating size control and random transitions
  225. The coordination of cell growth and division ? intentional or Incidental?
  226. The Coordination of Cell Growth and Division: A Comparison of Models
  227. Stability of the steady-state size distribution in a model of cell growth and division
  228. Evolution of eusociality in diploid species
  229. Induction of polyploid nuclei in Physarum polycephalum by cycloheximide treatment in prophase
  230. Relaxation oscillations in the revised Oregonator
  231. Unstable activator models for size control of the cell cycle
  232. Periodic enzyme synthesis and oscillatory repression: Why is the period of oscillation close to the cell cycle time?
  233. Identification and changes in activity of five thymidine kinase forms during the cell cycle of Physarum polycephalum
  234. Scaling and reducing the Field-Koros-Noyes mechanism of the Belousov-Zhabotinskii reaction
  235. Periodic Phenomena in Physarum
  236. On Scaling the Oregonator Equations
  237. Target patterns in a realistic model of the Belousov–Zhabotinskii reaction
  238. Comment on ‘‘Stable limit cycles in a two‐component bimolecular reaction system’’
  239. Periodic enzyme synthesis: Reconsideration of the theory of oscillatory repression
  240. Derepression as a model for control of the DNA-division cycle in eukaryotes
  241. Control of nuclear division in Physarum polycephalum
  242. OSCILLATIONS, BISTABILITY, AND ECHO WAVES IN MODELS OF THE BELOUSOV-ZHABOTINSKII REACTION*
  243. Is nuclear division in Physarum controlled by a continuous limit cycle oscillator?
  244. The Dynamics of Feedback Control Circuits in Biochemical Pathways
  245. Existence of periodic solutions for negative feedback cellular control systems
  246. Analytic representation of oscillations, excitability, and traveling waves in a realistic model of the Belousov–Zhabotinskii reaction
  247. The Belousov-Zhabotinskii Reaction
  248. The Oregonator
  249. Chemical Waves
  250. Chemistry of the Belousov-Zhabotinskii Reaction
  251. Classification of instabilities in chemical reaction systems
  252. Properties of two‐component bimolecular and trimolecular chemical reaction systems
  253. Semiclassical studies of planar reactive H+H2
  254. Some further studies of nonlinear oscillations in chemical systems
  255. Molecular Potential Functions Expressed in Cartesian Coordinates: Application to the Orbital Valency Force Field
  256. Biochemical Oscillations
  257. Cell Cycle Controls
  258. Systems biology of the yeast cell cycle engine