On the interplay between multiscaling and stock dependence
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[1] D. Sornette,et al. Multifractal analysis of financial markets: a review , 2018, Reports on progress in physics. Physical Society.
[2] G. Hunanyan,et al. Portfolio Selection , 2019, Finanzwirtschaft, Banken und Bankmanagement I Finance, Banks and Bank Management.
[3] T Aste,et al. Asymptotic scaling properties and estimation of the generalized Hurst exponents in financial data. , 2017, Physical review. E.
[4] Tomaso Aste,et al. Interplay between past market correlation structure changes and future volatility outbursts , 2016, Scientific Reports.
[5] R. J. Buonocore,et al. Measuring multiscaling in financial time-series , 2015, 1509.05471.
[6] Tomaso Aste,et al. Correction: Relation between Financial Market Structure and the Real Economy: Comparison between Clustering Methods , 2014, PloS one.
[7] Tomaso Aste,et al. Risk diversification: a study of persistence with a filtered correlation-network approach , 2014, 1410.5621.
[8] A. Fouras,et al. CORRIGENDUM: Non-invasive airway health assessment: Synchrotron imaging reveals effects of rehydrating treatments on mucociliary transit in-vivo , 2014, Scientific Reports.
[9] P. Westfall. Kurtosis as Peakedness, 1905–2014. R.I.P. , 2014, The American statistician.
[10] T. Aste,et al. Dependency structure and scaling properties of financial time series are related , 2013, Scientific Reports.
[11] S Miccichè,et al. Empirical relationship between stocks’ cross-correlation and stocks’ volatility clustering , 2013 .
[12] Emmanuel Bacry,et al. Continuous-Time Skewed Multifractal Processes as a Model for Financial Returns , 2012, J. Appl. Probab..
[13] Ladislav Kristoufek,et al. Fractal Markets Hypothesis and the Global Financial Crisis: Scaling, Investment Horizons and Liquidity , 2012, Adv. Complex Syst..
[14] T. D. Matteo,et al. Dynamical generalized Hurst exponent as a tool to monitor unstable periods in financial time series , 2011, 1109.0465.
[15] F. Abergel,et al. Econophysics review: I. Empirical facts , 2011 .
[16] Wei-Xing Zhou,et al. Detrending moving average algorithm for multifractals. , 2010, Physical review. E, Statistical, nonlinear, and soft matter physics.
[17] Tomaso Aste,et al. Introduction to Complex and Econophysics Systems:. A navigation map , 2010 .
[18] Wei-Xing Zhou,et al. The components of empirical multifractality in financial returns , 2009, 0908.1089.
[19] Fabrizio Lillo,et al. Correlation, Hierarchies, and Networks in Financial Markets , 2008, 0809.4615.
[20] Thomas Lux,et al. Multifractality and Long-Range Dependence of Asset returns: the Scaling Behavior of the Markov-Switching Multifractal Model with Lognormal volatility Components , 2008, Adv. Complex Syst..
[21] Wei‐Xing Zhou. Multifractal detrended cross-correlation analysis for two nonstationary signals. , 2008, Physical review. E, Statistical, nonlinear, and soft matter physics.
[22] T. Aste,et al. Applications of physical methods in high-frequency futures markets , 2007, SPIE Micro + Nano Materials, Devices, and Applications.
[23] Rosario N. Mantegna,et al. An Introduction to Econophysics: Contents , 1999 .
[24] T. Aste,et al. Multi-scale correlations in different futures markets , 2007, 0707.3321.
[25] T. D. Matteo,et al. Multi-scaling in finance , 2007 .
[26] M. Marsili,et al. Emergence of time-horizon invariant correlation structure in financial returns by subtraction of the market mode. , 2007, Physical review. E, Statistical, nonlinear, and soft matter physics.
[27] R. Shibata,et al. PARTIAL CORRELATION AND CONDITIONAL CORRELATION AS MEASURES OF CONDITIONAL INDEPENDENCE , 2004 .
[28] T. Lux. DETECTING MULTIFRACTAL PROPERTIES IN ASSET RETURNS: THE FAILURE OF THE "SCALING ESTIMATOR" , 2004 .
[29] T. D. Matteo,et al. Long-term memories of developed and emerging markets: Using the scaling analysis to characterize their stage of development , 2004, cond-mat/0403681.
[30] Tomaso Aste,et al. Scaling behaviors in differently developed markets , 2003 .
[31] E. Bacry,et al. Log-Infinitely Divisible Multifractal Processes , 2002, cond-mat/0207094.
[32] Laurent E. Calvet,et al. Multifractality in Asset Returns: Theory and Evidence , 2002, Review of Economics and Statistics.
[33] R. Gencay,et al. An Introduc-tion to High-Frequency Finance , 2001 .
[34] R. Cont. Empirical properties of asset returns: stylized facts and statistical issues , 2001 .
[35] E. Bacry,et al. Multifractal random walk. , 2000, Physical review. E, Statistical, nonlinear, and soft matter physics.
[36] D. Sornette,et al. Multifractal returns and hierarchical portfolio theory , 2000, cond-mat/0008069.
[37] Philip H. Ramsey. Nonparametric Statistical Methods , 1974, Technometrics.
[38] Rosario N. Mantegna,et al. Book Review: An Introduction to Econophysics, Correlations, and Complexity in Finance, N. Rosario, H. Mantegna, and H. E. Stanley, Cambridge University Press, Cambridge, 2000. , 2000 .
[39] M. Marchesi,et al. Scaling and criticality in a stochastic multi-agent model of a financial market , 1999, Nature.
[40] R. Mantegna. Hierarchical structure in financial markets , 1998, cond-mat/9802256.
[41] R. Mantegna,et al. An Introduction to Econophysics: Contents , 1999 .
[42] Laurent E. Calvet,et al. A Multifractal Model of Asset Returns , 1997 .
[43] L. T. DeCarlo. On the meaning and use of kurtosis. , 1997 .
[44] R. Mantegna,et al. Scaling behaviour in the dynamics of an economic index , 1995, Nature.
[45] C. Granger,et al. A long memory property of stock market returns and a new model , 1993 .
[46] D. Ruppert. What is Kurtosis? An Influence Function Approach , 1987 .
[47] J. Moors,et al. The Meaning of Kurtosis: Darlington Reexamined , 1986 .
[48] A. Buse,et al. Elements of econometrics , 1972 .