Recurrence Networks: Evolution and Robustness
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Fernanda Strozzi | J. M. Zaldívar | K. Poljansek | F. Bono | E. Gutiérrez | F. Strozzi | J. Zaldívar | E. Gutiérrez | F. Bono | Karmen Poljansek | José Manuel Zaldívar
[1] Jin Zhou,et al. Scale-free networks which are highly assortative but not small world. , 2008, Physical review. E, Statistical, nonlinear, and soft matter physics.
[2] Zhongke Gao,et al. Complex network from time series based on phase space reconstruction. , 2009, Chaos.
[3] Bethany S. Dohleman. Exploratory social network analysis with Pajek , 2006 .
[4] Fraser,et al. Independent coordinates for strange attractors from mutual information. , 1986, Physical review. A, General physics.
[5] Michael Small,et al. Transforming Time Series into Complex Networks , 2009, Complex.
[6] Jürgen Kurths,et al. Recurrence plots for the analysis of complex systems , 2009 .
[7] Massimo Marchiori,et al. Error and attacktolerance of complex network s , 2004 .
[8] L. Tjeng,et al. Orbitally driven spin-singlet dimerization in S=1 La4Ru2O10. , 2006, Physical review letters.
[9] L. Wahl,et al. Perspectives on the basic reproductive ratio , 2005, Journal of The Royal Society Interface.
[10] H. Abarbanel,et al. Determining embedding dimension for phase-space reconstruction using a geometrical construction. , 1992, Physical review. A, Atomic, molecular, and optical physics.
[11] V. Liu,et al. On the initial expansion of meteor trails , 1976 .
[12] Zhongke Gao,et al. Flow-pattern identification and nonlinear dynamics of gas-liquid two-phase flow in complex networks. , 2009, Physical review. E, Statistical, nonlinear, and soft matter physics.
[13] Michael Small,et al. Superfamily phenomena and motifs of networks induced from time series , 2008, Proceedings of the National Academy of Sciences.
[14] S. N. Dorogovtsev,et al. Exactly solvable small-world network , 1999, cond-mat/9907445.
[15] Ayfer Özgür,et al. Hierarchical Cooperation Achieves Linear Capacity Scaling in Ad Hoc Networks , 2007, IEEE INFOCOM 2007 - 26th IEEE International Conference on Computer Communications.
[16] Yutaka Shimada,et al. Analysis of Chaotic Dynamics Using Measures of the Complex Network Theory , 2008, ICANN.
[17] Mark E. J. Newman,et al. The Structure and Function of Complex Networks , 2003, SIAM Rev..
[18] O. Rössler. An equation for continuous chaos , 1976 .
[19] Beom Jun Kim,et al. Attack vulnerability of complex networks. , 2002, Physical review. E, Statistical, nonlinear, and soft matter physics.
[20] Steven H. Strogatz,et al. Complex systems: Romanesque networks , 2005, Nature.
[21] S. Havlin,et al. Self-similarity of complex networks , 2005, Nature.
[22] B. Luque,et al. Horizontal visibility graphs: exact results for random time series. , 2009, Physical review. E, Statistical, nonlinear, and soft matter physics.
[23] M Small,et al. Complex network from pseudoperiodic time series: topology versus dynamics. , 2006, Physical review letters.
[24] D. Ruelle,et al. Recurrence Plots of Dynamical Systems , 1987 .
[25] Klaus Lehnertz,et al. From brain to earth and climate systems: Small-world interaction networks or not? , 2011, Chaos.
[26] E. Lorenz. Deterministic nonperiodic flow , 1963 .
[27] Satoru Kawai,et al. An Algorithm for Drawing General Undirected Graphs , 1989, Inf. Process. Lett..
[28] M. Small,et al. Characterizing pseudoperiodic time series through the complex network approach , 2008 .
[29] David A. Rand,et al. The bifurcations of duffing's equation: An application of catastrophe theory , 1976 .
[30] Strozzi Fernanda,et al. From Complex Networks to Time Series Analysis and Viceversa: Application to Metabolic Networks , 2009 .
[31] Jürgen Kurths,et al. Ambiguities in recurrence-based complex network representations of time series. , 2010, Physical review. E, Statistical, nonlinear, and soft matter physics.
[32] Albert-László Barabási,et al. Statistical mechanics of complex networks , 2001, ArXiv.
[33] Vladimir Batagelj,et al. Exploratory Social Network Analysis with Pajek , 2005 .
[34] M E J Newman. Assortative mixing in networks. , 2002, Physical review letters.
[35] V. Latora,et al. Complex networks: Structure and dynamics , 2006 .
[36] Lucas Lacasa,et al. From time series to complex networks: The visibility graph , 2008, Proceedings of the National Academy of Sciences.
[37] Duncan J. Watts,et al. Collective dynamics of ‘small-world’ networks , 1998, Nature.
[38] Albert,et al. Emergence of scaling in random networks , 1999, Science.
[39] Shlomo Havlin,et al. Origins of fractality in the growth of complex networks , 2005, cond-mat/0507216.
[40] V Latora,et al. Efficient behavior of small-world networks. , 2001, Physical review letters.
[41] J. Kurths,et al. Complex network approach for recurrence analysis of time series , 2009, 0907.3368.
[42] Kazuyuki Aihara,et al. Reproduction of distance matrices and original time series from recurrence plots and their applications , 2008 .
[43] B. Bollobás. The evolution of random graphs , 1984 .