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Stock market return distributions: From past to present

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TLDR
This paper showed that recent stock market fluctuations are characterized by the cumulative distributions whose tails on short, minute time scales exhibit power scaling with the scaling index α > 3 and this index tends to increase quickly with decreasing sampling frequency.
Abstract
We show that recent stock market fluctuations are characterized by the cumulative distributions whose tails on short, minute time scales exhibit power scaling with the scaling index α > 3 and this index tends to increase quickly with decreasing sampling frequency. Our study is based on high-frequency recordings of the S&P500, DAX and WIG20 indices over the interval May 2004–May 2006. Our findings suggest that dynamics of the contemporary market may differ from the one observed in the past. This effect indicates a constantly increasing efficiency of world markets.

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Physical approach to complex systems

TL;DR: This review advocate some of the computational methods which in this opinion are especially fruitful in extracting information on selected–but at the same time most representative–complex systems like human brain, financial markets and natural language, from the time series representing the observables associated with these systems.
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Limit Order Books

TL;DR: A survey of empirical and theoretical studies of limit order books can be found in this article. But, the authors highlight several key unresolved questions about LOBs, and also illustrate that many such models poorly resemble real LBOs and that several well-established empirical facts have yet to be reproduced satisfactorily.
Journal ArticleDOI

Limit Order Books

TL;DR: A survey of empirical and theoretical studies of LOBs can be found in this paper. But, as discussed in the survey, many such models poorly resemble real LBOs and several well-established empirical facts have yet to be reproduced satisfactorily.
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Multifractal analysis of financial markets: a review.

TL;DR: The cumulating evidence for the presence of multifractality in financial time series in different markets and at different time periods is surveyed, and the sources ofMultifractality are discussed.
Journal ArticleDOI

Multifractal analysis of financial markets

TL;DR: In this article, the authors survey the cumulating evidence for the presence of multifractality in financial time series in different markets and at different time periods and discuss the sources of multifractality.
References
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Journal ArticleDOI

Scaling behaviour in the dynamics of an economic index

TL;DR: In this paper, it was shown that the scaling of the probability distribution of a particular economic index can be described by a non-gaussian process with dynamics that, for the central part of the distribution, correspond to that predicted for a Levy stable process.
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The role of constraints within generalized nonextensive statistics

TL;DR: In this paper, the Gibbs-Jaynes path for introducing statistical mechanics is based on the adoption of a specific entropic form S and of physically appropriate constraints, and the consequences of some special choices for (iii) and their formal and practical implications for the various physical systems that have been studied in the literature are analyzed.
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A theory of power-law distributions in financial market fluctuations

TL;DR: This model is based on the hypothesis that large movements in stock market activity arise from the trades of large participants, and explains certain striking empirical regularities that describe the relationship between large fluctuations in prices, trading volume and the number of trades.
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Scaling of the distribution of fluctuations of financial market indices.

TL;DR: Estimates of alpha consistent with those describing the distribution of S&P 500 daily returns are found, and for time scales longer than (deltat)x approximately 4 d, the results are consistent with a slow convergence to Gaussian behavior.
Journal ArticleDOI

Scaling of the distribution of price fluctuations of individual companies.

TL;DR: A phenomenological study of stock price fluctuations of individual companies, which finds that the tails of the distributions can be well described by a power-law decay, well outside the stable Lévy regime.
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