Network structure entropy and its dynamical evolution for recurrence networks from earthquake magnitude time series

[1]  Shujuan Cao,et al.  Degree-based entropies of networks revisited , 2015, Appl. Math. Comput..

[2]  Gang Wang,et al.  Recurrence quantification analysis for detecting dynamical changes in earthquake magnitude time series , 2015 .

[3]  Norbert Marwan,et al.  Finding recurrence networks' threshold adaptively for a specific time series , 2014 .

[4]  Hai Zhao,et al.  Earthquake networks based on space–time influence domain , 2014 .

[5]  Lin Wang,et al.  Spatial epidemiology of networked metapopulation: an overview , 2014, bioRxiv.

[6]  Zu-Guo Yu,et al.  Topological properties and fractal analysis of a recurrence network constructed from fractional Brownian motions. , 2014, Physical review. E, Statistical, nonlinear, and soft matter physics.

[7]  C. Siettos,et al.  Analysing the topology of seismicity in the Hellenic arc using complex networks , 2013, Journal of Seismology.

[8]  J. Kurths,et al.  Analytical framework for recurrence network analysis of time series. , 2012, Physical review. E, Statistical, nonlinear, and soft matter physics.

[9]  S. Abe,et al.  Universal law for waiting internal time in seismicity and its implication to earthquake network , 2012, 1202.4392.

[10]  Jürgen Kurths,et al.  Nonlinear detection of paleoclimate-variability transitions possibly related to human evolution , 2011, Proceedings of the National Academy of Sciences.

[11]  L. Amaral,et al.  Duality between Time Series and Networks , 2011, PloS one.

[12]  Laura Beranzoli,et al.  The Gutenberg-Richter law and Entropy of earthquakes: two case studies in Central Italy , 2011 .

[13]  Santiago,et al.  Finite data-size scaling of clustering in earthquake networks , 2010, 1006.5396.

[14]  Jürgen Kurths,et al.  Recurrence networks—a novel paradigm for nonlinear time series analysis , 2009, 0908.3447.

[15]  Yuejin Tan,et al.  A new measure of heterogeneity of complex networks based on degree sequence , 2010 .

[16]  P. Varotsos,et al.  Erratum: Long-range correlations in the electric signals that precede rupture [Phys. Rev. E 66, 011902 (2002)] , 2008 .

[17]  M. Dehmer,et al.  Entropy Bounds for Hierarchical Molecular Networks , 2008, PloS one.

[18]  Matthias Dehmer,et al.  Information processing in complex networks: Graph entropy and information functionals , 2008, Appl. Math. Comput..

[19]  S. Abe,et al.  Complex earthquake networks: hierarchical organization and assortative mixing. , 2006, Physical review. E, Statistical, nonlinear, and soft matter physics.

[20]  Marco Baiesi,et al.  Scaling and precursor motifs in earthquake networks , 2004, cond-mat/0406198.

[21]  L. Sorriso-Valvo,et al.  Unified scaling law for waiting times between seismic events , 2005 .

[22]  S. Wiemer,et al.  Assessing the Quality of Earthquake Catalogues: Estimating the Magnitude of Completeness and Its Uncertainty , 2005 .

[23]  S. Abe,et al.  Scale-invariant statistics of period in directed earthquake network , 2004, cond-mat/0411454.

[24]  Funabashi,et al.  Scale-free statistics of time interval between successive earthquakes , 2004, cond-mat/0410123.

[25]  M. Baiesi,et al.  Scale-free networks of earthquakes and aftershocks. , 2003, Physical review. E, Statistical, nonlinear, and soft matter physics.

[26]  R. Solé,et al.  Information Theory of Complex Networks: On Evolution and Architectural Constraints , 2004 .

[27]  Jürgen Kurths,et al.  Influence of observational noise on the recurrence quantification analysis , 2002 .

[28]  Funabashi,et al.  Scale-free network of earthquakes , 2002 .

[29]  P. Varotsos,et al.  Long-range correlations in the electric signals that precede rupture. , 2002, Physical review. E, Statistical, nonlinear, and soft matter physics.

[30]  H. Kantz,et al.  Optimizing of recurrence plots for noise reduction. , 2002, Physical review. E, Statistical, nonlinear, and soft matter physics.

[31]  M. Wyss,et al.  Minimum Magnitude of Completeness in Earthquake Catalogs: Examples from Alaska, the Western United States, and Japan , 2000 .

[32]  H. Abarbanel,et al.  Determining embedding dimension for phase-space reconstruction using a geometrical construction. , 1992, Physical review. A, Atomic, molecular, and optical physics.

[33]  D. Ruelle,et al.  Recurrence Plots of Dynamical Systems , 1987 .

[34]  Fraser,et al.  Independent coordinates for strange attractors from mutual information. , 1986, Physical review. A, General physics.

[35]  F. Takens.  Detecting strange attractors in turbulence , 1981 .