Predictions and Correlations in Self-Organised Criticality
暂无分享,去创建一个
[1] Yan Y. Kagan,et al. Accuracy of modern global earthquake catalogs , 2003 .
[2] Satya N. Majumdar,et al. Equivalence between the Abelian sandpile model and the q→0 limit of the Potts model , 1992 .
[3] Christensen,et al. Self-organized criticality in a continuous, nonconservative cellular automaton modeling earthquakes. , 1992, Physical review letters.
[4] Christensen,et al. Scaling, phase transitions, and nonuniversality in a self-organized critical cellular-automaton model. , 1992, Physical review. A, Atomic, molecular, and optical physics.
[5] R. Dickman,et al. Avalanche exponents and corrections to scaling for a stochastic sandpile. , 2003, Physical review. E, Statistical, nonlinear, and soft matter physics.
[6] Gunnar Pruessner. Oslo rice pile model is a quenched Edwards-Wilkinson equation. , 2003, Physical review. E, Statistical, nonlinear, and soft matter physics.
[7] A c=-2 boundary changing operator for the Abelian sandpile model , 2002, hep-th/0203105.
[8] Kim Christensen,et al. Unified scaling law for earthquakes. , 2001, Physical review letters.
[9] Takuji Nishimura,et al. Mersenne twister: a 623-dimensionally equidistributed uniform pseudo-random number generator , 1998, TOMC.
[10] P. Bak,et al. Complexity, contingency, and criticality. , 1995, Proceedings of the National Academy of Sciences of the United States of America.
[11] C. J. P'erez,et al. ON SELF-ORGANIZED CRITICALITY AND SYNCHRONIZATION IN LATTICE MODELS OF COUPLED DYNAMICAL SYSTEMS , 1996, cond-mat/9601102.
[12] G. Pruessner,et al. Abelian Manna model in three dimensions and below. , 2012, Physical review. E, Statistical, nonlinear, and soft matter physics.
[13] P. Bak,et al. A forest-fire model and some thoughts on turbulence , 1990 .
[14] Stefan Hergarten,et al. Foreshocks and aftershocks in the Olami-Feder-Christensen model. , 2002, Physical review letters.
[15] Statistics of epicenters in the Olami–Feder–Christensen model in two and three dimensions , 2004 .
[16] S Lise,et al. Scaling in a nonconservative earthquake model of self-organized criticality. , 2001, Physical review. E, Statistical, nonlinear, and soft matter physics.
[17] Kim Christensen,et al. Editorial note: Unified scaling law for earthquakes [Phys. Rev. Lett. 88, 178501 (2002)]. , 2003, Physical review letters.
[18] Barbara Drossel,et al. Transient and stationary behavior of the Olami-Feder-Christensen model. , 2006, Physical review. E, Statistical, nonlinear, and soft matter physics.
[19] A deterministic sandpile automaton revisited , 1999, cond-mat/9910254.
[20] O. Biham,et al. Evidence for universality within the classes of deterministic and stochastic sandpile models. , 2001, Physical review. E, Statistical, nonlinear, and soft matter physics.
[21] János Kertész,et al. Self-organized criticality with and without conservation , 1993 .
[22] B. Drossel,et al. The Olami–Feder–Christensen earthquake model in one dimension , 2004, cond-mat/0410699.
[23] Pietronero,et al. Renormalization scheme for self-organized criticality in sandpile models. , 1994, Physical review letters.
[24] Tang,et al. Self-Organized Criticality in Nonconserved Systems. , 1995, Physical review letters.
[25] Tang,et al. Self-Organized Criticality: An Explanation of 1/f Noise , 2011 .
[26] S Lübeck,et al. Universal finite-size scaling behavior and universal dynamical scaling behavior of absorbing phase transitions with a conserved field. , 2003, Physical review. E, Statistical, nonlinear, and soft matter physics.
[27] Leo P. Kadanoff,et al. Fractals: Where's the Physics? , 1986 .
[28] Wiesenfeld,et al. Self-organized criticality in a deterministic automaton. , 1990, Physical review letters.
[29] Carlson,et al. Predictability of self-organizing systems. , 1994, Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics.
[30] Horacio Ceva. On the asymptotic behavior of an earthquake model , 1998 .
[31] Christensen,et al. Tracer Dispersion in a Self-Organized Critical System. , 1996, Physical review letters.
[32] Ben-Hur,et al. Universality in sandpile models. , 1996, Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics.
[33] S. S. Manna. Two-state model of self-organized criticality , 1991 .
[34] D. Sornette,et al. Statistical Physics Approaches to Seismicity , 2008, 0803.3756.
[35] V. B. Priezzhev,et al. Waves of topplings in an Abelian sandpile , 1994 .
[36] P. Grassberger,et al. Efficient large-scale simulations of a uniformly driven system. , 1994, Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics.
[37] Christensen,et al. Temporal correlations, universality, and multifractality in a spring-block model of earthquakes. , 1992, Physical review. A, Atomic, molecular, and optical physics.
[38] P. Bak,et al. Evolution as a self-organized critical phenomenon. , 1995, Proceedings of the National Academy of Sciences of the United States of America.
[39] Michael Creutz. Playing with sandpiles , 2004 .
[40] Reaction-diffusion system with self-organized critical behavior , 2001, cond-mat/0101358.
[41] Bertrand Delamotte,et al. Self-organized-criticality and synchronization in pulse coupled relaxation oscillator systems the Olami, Feder and Christensen and the Feder and Feder model , 1997 .
[42] Gunnar Pruessner,et al. Self-Organised Criticality , 2012 .
[43] M. D. S. Vieira. Self-organized criticality in a deterministic mechanical model. , 1992 .
[44] G. Pruessner,et al. The Abelian Manna model on various lattices in one and two dimensions , 2011, 1106.0406.
[45] Barbara Drossel,et al. Complex scaling behavior of nonconserved self-organized critical systems. , 2002, Physical review letters.
[46] Mousseau. Synchronization by Disorder in Coupled Systems. , 1996, Physical review letters.
[47] Bak,et al. Punctuated equilibrium and criticality in a simple model of evolution. , 1993, Physical review letters.
[48] S Lise,et al. Self-organized criticality and universality in a nonconservative earthquake model. , 2001, Physical review. E, Statistical, nonlinear, and soft matter physics.
[49] P. Alstrøm,et al. COMPLEXITY AND CRITICALITY , 2004 .
[50] E. Ding,et al. Predictions of large events on a spring-block model , 1996 .
[51] Paczuski,et al. Universality in Sandpiles, Interface Depinning, and Earthquake Models. , 1996, Physical review letters.
[52] Manna,et al. Inverse avalanches in the Abelian sandpile model. , 1994, Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics.
[53] S. Lübeck,et al. UNIVERSAL SCALING BEHAVIOR OF NON-EQUILIBRIUM PHASE TRANSITIONS , 2004 .
[54] Kim Christensen,et al. Variation of the Gutenberg‐Richter b values and nontrivial temporal correlations in a Spring‐Block Model for earthquakes , 1992 .
[55] Conformal field theory correlations in the Abelian sandpile model. , 2004, Physical review. E, Statistical, nonlinear, and soft matter physics.
[56] E. V. Ivashkevich. Boundary height correlations in a two-dimensional Abelian sandpile , 1994 .
[57] Moment analysis of the probability distribution of different sandpile models , 2000 .
[58] Dhar,et al. Self-organized critical state of sandpile automaton models. , 1990, Physical review letters.
[59] Alessandro Vespignani,et al. UNIVERSALITY IN SANDPILES , 1998, cond-mat/9808263.
[60] Strong ordering by non-uniformity of thresholds in a coupled map lattice , 1995, adap-org/9503003.
[61] Grinstein,et al. On self-organized criticality in nonconserving systems. , 1993, Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics.
[62] P. Bak,et al. Self-organized criticality. , 1988, Physical review. A, General physics.
[63] P. Bak,et al. Earthquakes as a self‐organized critical phenomenon , 1989 .
[64] S Mahieu,et al. Scaling fields in the two-dimensional Abelian sandpile model. , 2001, Physical review. E, Statistical, nonlinear, and soft matter physics.
[65] Multiscaling in the sequence of areas enclosed by coalescing random walkers , 2007, cond-mat/0702684.
[66] L. Knopoff,et al. Model and theoretical seismicity , 1967 .
[67] P. Bak,et al. Unified scaling law for earthquakes , 2002, Proceedings of the National Academy of Sciences of the United States of America.