Low-dimensional chaos and fractal properties of long-term sunspot activity
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Wenyuan Wu | Yi Li | Jianguo Liu | Wenyuan Wu | Yong Feng | Shuang Zhou | Jiang Liu | Yi Li | Shuang Zhou | Yong Feng
[1] James P. Crutchfield,et al. Geometry from a Time Series , 1980 .
[2] Ke-Jun Li,et al. Synchronization of Sunspot Numbers and Sunspot Areas , 2009 .
[3] Xing Li,et al. Phase asynchrony between coronal index and sunspot numbers , 2012 .
[4] M. A. Reynolds,et al. Measurement of the Stochasticity of Low-Latitude Geomagnetic Temporal Variations , 2003 .
[5] P. Gao,et al. Sunspot Unit Area: A New Parameter to Describe Long-Term Solar Variability , 2005 .
[6] Z. Qu,et al. The Hemispheric Asymmetry of Polar Faculae , 2012 .
[7] G. Mindlin,et al. Biorthogonal decomposition techniques unveil the nature of the irregularities observed in the solar cycle. , 2002, Physical review letters.
[8] H. Zirin,et al. Lifetime of Intranetwork Magnetic Elements , 1998 .
[9] A. Wolf,et al. Determining Lyapunov exponents from a time series , 1985 .
[10] Awadhesh Prasad,et al. Nonlinear Time Series Analysis of Sunspot Data , 2009, 0909.4162.
[11] M. Mundt,et al. Chaos in the sunspot cycle: Analysis and Prediction , 1991 .
[12] Fraser,et al. Independent coordinates for strange attractors from mutual information. , 1986, Physical review. A, General physics.
[13] Z. Qu,et al. Phase Relationship between Polar Faculae and Sunspot Numbers Revisited: Wavelet Transform Analyses , 2013 .
[14] James R. Carr. Statistical self-affinity, fractal dimension, and geologic interpretation , 1997 .
[15] C. Cellucci,et al. Research Note: Nonlinear time series analysis of northern and southern solar hemisphere daily sunspot numbers in search of short-term chaotic behavior , 2001 .
[16] L. Cao. Practical method for determining the minimum embedding dimension of a scalar time series , 1997 .
[17] Joan Feynman,et al. Period and phase of the 88-year solar cycle and the Maunder minimum: Evidence for a chaotic sun , 1990 .
[18] I. Usoskin. A History of Solar Activity over Millennia , 2008 .
[19] M. Kremliovsky. Can we understand time scales of solar activity? , 1994 .
[20] P. Charbonneau,et al. Stochastic Fluctuations in a Babcock-Leighton Model of the Solar Cycle , 2000 .
[21] D. Prichard,et al. Do the sunspot numbers form a “chaotic” set? , 1992 .
[22] Luis A. Aguirre,et al. Evidence for low dimensional chaos in sunspot cycles , 2006 .
[23] Ke-Jun Li,et al. Low dimensional chaos from the group sunspot numbers , 2007 .
[24] R. A. Greenkorn,et al. Analysis of Sunspot Activity Cycles , 2009 .
[25] Z. Qu,et al. The hemispheric asynchrony of polar faculae during solar cycles 19–22 , 2013 .
[26] M. Rosenstein,et al. A practical method for calculating largest Lyapunov exponents from small data sets , 1993 .
[27] F. Takens. Detecting strange attractors in turbulence , 1981 .
[28] J. Ballester,et al. Rescaled range analysis of the asymmetry of solar activity , 1996 .
[29] Bo Li,et al. Relative phase analyses of 10.7 cm solar radio flux with sunspot numbers , 2013 .
[30] Ke-Jun Li,et al. Low-Dimensional Chaos of High-Latitude Solar Activity , 2007 .
[31] M. Tsekov,et al. Empirical evidences of persistence and dynamical chaos in solar–terrestrial phenomena , 2007 .
[32] I. Skokić,et al. The chaotic solar cycle - II. Analysis of cosmogenic 10Be data , 2013, 1402.2776.
[33] A. N. Sharkovskiĭ. Dynamic systems and turbulence , 1989 .
[34] Shichun Xu,et al. Long-term hemispheric variation of the flare index , 2013 .
[35] Xiaoli Yan,et al. Phase analysis of sunspot group numbers on both solar hemispheres , 2013 .