Reciprocal characterization from multivariate time series to multilayer complex networks.
暂无分享,去创建一个
Yi Zhao | Michael Small | Xiaoyi Peng | M. Small | Yi Zhao | Xiaoyi Peng
[1] Jürgen Kurths,et al. Recurrence networks—a novel paradigm for nonlinear time series analysis , 2009, 0908.3447.
[2] M Small,et al. Complex network from pseudoperiodic time series: topology versus dynamics. , 2006, Physical review letters.
[3] Yi Zhao,et al. Lévy walk in complex networks: An efficient way of mobility , 2014 .
[4] Michael Small,et al. Recurrence-based time series analysis by means of complex network methods , 2010, Int. J. Bifurc. Chaos.
[5] Junan Lu,et al. On Applicability of Auxiliary System Approach to Detect Generalized Synchronization in Complex Network , 2017, IEEE Transactions on Automatic Control.
[6] Kurt Bryan,et al. The $25,000,000,000 Eigenvector: The Linear Algebra behind Google , 2006, SIAM Rev..
[7] J. Kurths,et al. Analytical framework for recurrence network analysis of time series. , 2012, Physical review. E, Statistical, nonlinear, and soft matter physics.
[8] Xinghuo Yu,et al. Node Importance in Controlled Complex Networks , 2019, IEEE Transactions on Circuits and Systems II: Express Briefs.
[9] Yi Zhao,et al. Geometrical invariability of transformation between a time series and a complex network. , 2014, Physical review. E, Statistical, nonlinear, and soft matter physics.
[10] Yue Yang,et al. Complex network-based time series analysis , 2008 .
[11] Maurizio Porfiri,et al. Windows of opportunity for synchronization in stochastically coupled maps , 2017 .
[12] Kazuyuki Aihara,et al. Reproduction of distance matrices and original time series from recurrence plots and their applications , 2008 .
[13] L. Lacasa,et al. Visibility graphs and symbolic dynamics , 2017, Physica D: Nonlinear Phenomena.
[14] Wenwu Yu,et al. Distributed Adaptive Control of Synchronization in Complex Networks , 2012, IEEE Transactions on Automatic Control.
[15] A. Kraskov,et al. Estimating mutual information. , 2003, Physical review. E, Statistical, nonlinear, and soft matter physics.
[16] Marco Thiel,et al. Recurrences determine the dynamics. , 2009, Chaos.
[17] Xiaoping Zhou,et al. Mapping time series into complex networks based on equal probability division , 2019, AIP Advances.
[18] Juergen Kurths,et al. Detection of synchronization for non-phase-coherent and non-stationary data , 2005 .
[19] B. Luque,et al. Horizontal visibility graphs: exact results for random time series. , 2009, Physical review. E, Statistical, nonlinear, and soft matter physics.
[20] C. Granger. Investigating Causal Relations by Econometric Models and Cross-Spectral Methods , 1969 .
[21] Selin Aviyente,et al. Graph-to-signal transformation based classification of functional connectivity brain networks , 2019, bioRxiv.
[22] O.N. Pavlova,et al. Scaling features of intermittent dynamics: Differences of characterizing correlated and anti-correlated data sets , 2019 .
[23] Jose S. Cánovas,et al. Using permutations to detect dependence between time series , 2011 .
[24] Pengjian Shang,et al. Distinguishing Stock Indices and Detecting Economic Crises Based on Weighted Symbolic Permutation Entropy , 2019 .
[25] Jürgen Kurths,et al. Multivariate recurrence network analysis for characterizing horizontal oil-water two-phase flow. , 2013, Physical review. E, Statistical, nonlinear, and soft matter physics.
[26] I. Sysoev,et al. Detecting changes in coupling with Granger causality method from time series with fast transient processes , 2015 .
[27] Jonathan F. Donges,et al. Geometric detection of coupling directions by means of inter-system recurrence networks , 2012, 1301.0934.
[28] Ping Li,et al. Extracting hidden fluctuation patterns of Hang Seng stock index from network topologies , 2007 .
[29] J. Kurths,et al. Complex network approach for recurrence analysis of time series , 2009, 0907.3368.
[30] Zhong-Ke Gao,et al. Multivariate weighted complex network analysis for characterizing nonlinear dynamic behavior in two-phase flow , 2015 .
[31] M. Small,et al. Characterizing pseudoperiodic time series through the complex network approach , 2008 .
[32] V. Rottschäfer,et al. Patterns and coherence resonance in the stochastic Swift–Hohenberg equation with Pyragas control: The Turing bifurcation case , 2018 .
[33] Michael Small,et al. Time-series analysis of networks: exploring the structure with random walks. , 2014, Physical review. E, Statistical, nonlinear, and soft matter physics.
[34] L. Freeman. Centrality in social networks conceptual clarification , 1978 .
[35] L. Amaral,et al. Duality between Time Series and Networks , 2011, PloS one.
[36] Wei-Dong Dang,et al. Multiscale limited penetrable horizontal visibility graph for analyzing nonlinear time series , 2016, Scientific Reports.
[37] Takaomi Shigehara,et al. From networks to time series. , 2012, Physical review letters.
[38] Benjamín Toledo,et al. Time series analysis in earthquake complex networks. , 2018, Chaos.
[39] Lucas Lacasa,et al. Network structure of multivariate time series , 2014, Scientific Reports.
[40] Lucas Lacasa,et al. From time series to complex networks: The visibility graph , 2008, Proceedings of the National Academy of Sciences.
[41] Zhong-Ke Gao,et al. Multi-frequency complex network from time series for uncovering oil-water flow structure , 2015, Scientific Reports.
[42] Schreiber,et al. Measuring information transfer , 2000, Physical review letters.
[43] J Martinerie,et al. Functional modularity of background activities in normal and epileptic brain networks. , 2008, Physical review letters.
[44] Norbert Marwan,et al. Geometric signature of complex synchronisation scenarios , 2013, 1301.0806.
[45] Débora C. Corrêa,et al. Is Bach's brain a Markov chain? Recurrence quantification to assess Markov order for short, symbolic, musical compositions. , 2018, Chaos.