Limit cycle structure for dynamic bi-threshold systems
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[1] R. Laubenbacher,et al. Boolean models of bistable biological systems , 2009, 0912.2089.
[2] Abdul Salam Jarrah,et al. Nested Canalyzing, Unate Cascade, and Polynomial Functions. , 2006, Physica D. Nonlinear phenomena.
[3] Aravind Srinivasan,et al. Modelling disease outbreaks in realistic urban social networks , 2004, Nature.
[4] E. Goles,et al. Neural and Automata Networks: Dynamical Behavior and Applications , 2011 .
[5] M. Tanner,et al. Towards a comprehensive simulation model of malaria epidemiology and control , 2008, Parasitology.
[6] Harry B. Hunt,et al. Complexity of reachability problems for finite discrete dynamical systems , 2006, J. Comput. Syst. Sci..
[7] Eric Goles Ch.,et al. Decreasing energy functions as a tool for studying threshold networks , 1985, Discret. Appl. Math..
[8] Edward R. Dougherty,et al. Probabilistic Boolean networks: a rule-based uncertainty model for gene regulatory networks , 2002, Bioinform..
[9] Stuart A. Kauffman,et al. The origins of order , 1993 .
[10] S. Kauffman. Metabolic stability and epigenesis in randomly constructed genetic nets. , 1969, Journal of theoretical biology.
[11] John von Neumann,et al. Theory Of Self Reproducing Automata , 1967 .
[12] V. S. Anil Kumar,et al. Bifurcations in Boolean Networks , 2011, Automata.
[13] Samarth Swarup,et al. Addiction Dynamics May Explain the Slow Decline of Smoking Prevalence , 2012, SBP.
[14] Eric Goles Ch.,et al. Comportement periodique des fonctions a seuil binaires et applications , 1981, Discret. Appl. Math..
[16] Henning S. Mortveit. Limit Cycle Structure for Block-Sequential Threshold Systems , 2012, ACRI.
[17] R. Laubenbacher,et al. On the algebraic geometry of polynomial dynamical systems , 2008, 0803.1825.
[18] Edward R. Dougherty,et al. From Boolean to probabilistic Boolean networks as models of genetic regulatory networks , 2002, Proc. IEEE.