Stochastic coupling of two random Boolean networks
暂无分享,去创建一个
[1] G. Abramson. Long transients and cluster size in globally coupled maps , 2000, nlin/0010049.
[2] N. Lahat,et al. Changes in aldolase isoenzymes of adipose tissue induced by diabetes and ATP. , 1973, Nature: New biology.
[3] D H Zanette,et al. Synchronization of Kauffman networks. , 2000, Physical review. E, Statistical, nonlinear, and soft matter physics.
[4] J. Rogers. Chaos , 1876, Molecular Vibrations.
[5] S. Morita. LYAPUNOV ANALYSIS OF COLLECTIVE BEHAVIOR IN A NETWORK OF CHAOTIC ELEMENTS , 1997 .
[6] J. J. Fox,et al. From topology to dynamics in biochemical networks. , 2001, Chaos.
[7] Henrik Flyvbjerg,et al. Exact solution of Kauffman's model with connectivity one , 1988 .
[8] R. Sherlock. Analysis of the behaviour of Kauffman binary networks—I. State space description and the distribution of limit cycle lengths , 1979 .
[9] S. Wolfram. Statistical mechanics of cellular automata , 1983 .
[10] Bernard Derrida,et al. Multivalley structure in Kauffman's model: analogy with spin glasses , 1986 .
[11] G. Parisi,et al. Relevant elements, magnetization and dynamical properties in Kauffman networks: a numerical study , 1998 .
[12] Burst synchronization in two thin-slice solid-state lasers incoherently coupled face to face. , 2005, Optics express.
[13] G. G. Stokes. "J." , 1890, The New Yale Book of Quotations.
[14] S. Kauffman. Metabolic stability and epigenesis in randomly constructed genetic nets. , 1969, Journal of theoretical biology.
[15] F. Jiménez-Morales,et al. Cellular automaton model for the simulation of laser dynamics. , 2003 .
[16] N. Lawandy,et al. Laser action in strongly scattering media , 1994, Nature.
[17] John D. Joannopoulos,et al. Coupling, competition, and stability of modes in random lasers , 2004 .
[18] M. L. Martins,et al. Cellular automata model for gene networks , 1997 .
[19] M. K. Ali,et al. Chaos in a Simple Boolean Network , 2001 .
[20] Cerdeira,et al. Coherent-ordered transition in chaotic globally coupled maps. , 1996, Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics.
[21] Stephen Wolfram,et al. A New Kind of Science , 2003, Artificial Life.
[22] G. Parisi,et al. Closing probabilities in the Kauffman model: an annealed computation , 1995, cond-mat/9510137.
[23] A. Batista,et al. Lyapunov exponents of a lattice of chaotic maps with a power-law coupling , 2001 .
[24] Stuart A. Kauffman,et al. ORIGINS OF ORDER , 2019, Origins of Order.
[25] S. R. Lopes,et al. Lyapunov spectrum and synchronization of piecewise linear map lattices with power-law coupling. , 2002, Physical review. E, Statistical, nonlinear, and soft matter physics.
[26] S. Kauffman. Homeostasis and Differentiation in Random Genetic Control Networks , 1969, Nature.
[27] Françoise Fogelman-Soulié. Frustration and stability in random boolean networks , 1984, Discret. Appl. Math..
[28] Damián H. Zanette,et al. SYNCHRONIZATION OF STOCHASTICALLY COUPLED CELLULAR AUTOMATA , 1998 .
[29] G. Parisi,et al. The modular structure of Kauffman networks , 1997, cond-mat/9708214.
[30] Jack Heidel,et al. Random Boolean network model exhibiting deterministic chaos. , 2004, Physical review. E, Statistical, nonlinear, and soft matter physics.