Visibility Algorithms: A Short Review
暂无分享,去创建一个
Lucas Lacasa | Jose Patricio Gómez | Bartolo Luque | Angel M. Nuñez | B. Luque | L. Lacasa | J. Gómez | A. Núñez
[1] A. Robledo. RENORMALIZATION GROUP, ENTROPY OPTIMIZATION, AND NONEXTENSIVITY AT CRITICALITY , 1999 .
[2] Simone Severini,et al. A characterization of horizontal visibility graphs and combinatorics on words , 2010, 1010.1850.
[3] V. Latora,et al. Complex networks: Structure and dynamics , 2006 .
[4] Lucas Lacasa,et al. From time series to complex networks: The visibility graph , 2008, Proceedings of the National Academy of Sciences.
[5] Mark E. J. Newman,et al. The Structure and Function of Complex Networks , 2003, SIAM Rev..
[6] S. Havlin,et al. Self-similarity of complex networks , 2005, Nature.
[7] Chung-Kang Peng,et al. Broken asymmetry of the human heartbeat: loss of time irreversibility in aging and disease. , 2005 .
[8] Kazuyuki Aihara,et al. Transformation from Complex Networks to Time Series Using Classical Multidimensional Scaling , 2009, ICANN.
[9] Lucas Lacasa,et al. Feigenbaum Graphs: A Complex Network Perspective of Chaos , 2011, PloS one.
[10] Michael Small,et al. Superfamily phenomena and motifs of networks induced from time series , 2008, Proceedings of the National Academy of Sciences.
[11] Wei-Xing Zhou,et al. Statistical properties of visibility graph of energy dissipation rates in three-dimensional fully developed turbulence , 2009, 0905.1831.
[12] J. Parrondo,et al. Entropy production and the arrow of time , 2009, 0904.1573.
[13] H. Schuster. Deterministic chaos: An introduction , 1984 .
[14] K. Lehnertz,et al. FROM TIME SERIES TO COMPLEX NETWORKS: AN OVERVIEW , 2013 .
[15] Dietmar Saupe,et al. Chaos and fractals - new frontiers of science , 1992 .
[16] S. Strogatz. Exploring complex networks , 2001, Nature.
[17] B. Luque,et al. Horizontal visibility graphs: exact results for random time series. , 2009, Physical review. E, Statistical, nonlinear, and soft matter physics.
[18] Jan W. Kantelhardt. Fractal and Multifractal Time Series , 2009, Encyclopedia of Complexity and Systems Science.
[19] J. M. R. Parrondo,et al. Time series irreversibility: a visibility graph approach , 2012 .
[20] Lucas Lacasa,et al. Description of stochastic and chaotic series using visibility graphs. , 2010, Physical review. E, Statistical, nonlinear, and soft matter physics.
[21] Cees Diks,et al. Reversibility as a criterion for discriminating time series , 1995 .
[22] S. Strogatz,et al. Identical phase oscillators with global sinusoidal coupling evolve by Mobius group action. , 2009, Chaos.
[23] Pierre Gaspard,et al. Erratum: Time-Reversed Dynamical Entropy and Irreversibility in Markovian Random Processes , 2004 .
[24] Kiyosi Itô,et al. On stochastic processes (I) , 1941 .
[25] Srinivasan Parthasarathy,et al. Robust periodicity detection algorithms , 2006, CIKM '06.
[26] Chung-Kang Peng,et al. Multiscale Analysis of Heart Rate Dynamics: Entropy and Time Irreversibility Measures , 2008, Cardiovascular engineering.
[27] Juan M R Parrondo,et al. Estimating dissipation from single stationary trajectories. , 2010, Physical review letters.
[28] Steven H. Strogatz,et al. Nonlinear Dynamics and Chaos , 2024 .
[29] A. Vulpiani,et al. Chaos: From Simple Models To Complex Systems , 2009 .
[30] F. Radicchi,et al. Complex networks renormalization: flows and fixed points. , 2008, Physical review letters.
[31] B. Mandelbrot,et al. Fractional Brownian Motions, Fractional Noises and Applications , 1968 .
[32] P Gaspard,et al. Entropy production and time asymmetry in nonequilibrium fluctuations. , 2007, Physical review letters.
[33] Strozzi Fernanda,et al. From Complex Networks to Time Series Analysis and Viceversa: Application to Metabolic Networks , 2009 .
[34] Shlomo Havlin,et al. Origins of fractality in the growth of complex networks , 2005, cond-mat/0507216.
[35] Michael Small,et al. Recurrence-based time series analysis by means of complex network methods , 2010, Int. J. Bifurc. Chaos.
[36] Z. Shao. Network analysis of human heartbeat dynamics , 2010 .
[37] N. Kampen,et al. Stochastic processes in physics and chemistry , 1981 .
[38] G. Weiss. TIME-REVERSIBILITY OF LINEAR STOCHASTIC PROCESSES , 1975 .
[39] Huey-Wen Yien,et al. Linguistic analysis of the human heartbeat using frequency and rank order statistics. , 2003, Physical review letters.
[40] J. C. Nuño,et al. The visibility graph: A new method for estimating the Hurst exponent of fractional Brownian motion , 2009, 0901.0888.
[41] H. Kantz,et al. Nonlinear time series analysis , 1997 .
[42] Manfred Schroeder,et al. Fractals, Chaos, Power Laws: Minutes From an Infinite Paradise , 1992 .
[43] J. Parrondo,et al. Dissipation: the phase-space perspective. , 2007, Physical review letters.
[44] Enrico Rogora,et al. Time reversal, symbolic series and irreversibility of human heartbeat , 2007 .
[45] Julien Clinton Sprott,et al. High-Dimensional Dynamics in the Delayed Henon Map , 2006 .
[46] Ariel Fernández,et al. H. G. Schuster: Deterministic Chaos, Second Revised Edition, VCH Verlagsgesellschaft, Weinheim. 273 Seiten, Preis: DM 108,– , 1988 .
[47] Julien Clinton Sprott,et al. Improved Correlation Dimension Calculation , 2000, Int. J. Bifurc. Chaos.
[48] M. Newman,et al. Renormalization Group Analysis of the Small-World Network Model , 1999, cond-mat/9903357.
[49] Qing Wang,et al. Divergence estimation of continuous distributions based on data-dependent partitions , 2005, IEEE Transactions on Information Theory.
[50] J J Zebrowski,et al. Logistic map with a delayed feedback: Stability of a discrete time-delay control of chaos. , 2001, Physical review. E, Statistical, nonlinear, and soft matter physics.
[51] M Small,et al. Complex network from pseudoperiodic time series: topology versus dynamics. , 2006, Physical review letters.
[52] B. Huberman,et al. Fluctuations and simple chaotic dynamics , 1982 .
[53] L. Amaral,et al. Duality between Time Series and Networks , 2011, PloS one.
[54] Kennel,et al. Symbolic approach for measuring temporal "irreversibility" , 2000, Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics.
[55] Muhammad Sahimi,et al. Mapping stochastic processes onto complex networks , 2009 .
[56] Jürgen Kurths,et al. Recurrence networks—a novel paradigm for nonlinear time series analysis , 2009, 0908.3447.
[57] Yue Yang,et al. Visibility graph approach to exchange rate series , 2009 .
[58] Lucas Lacasa,et al. Detecting Series Periodicity with Horizontal Visibility Graphs , 2012, Int. J. Bifurc. Chaos.