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Original Articles

Approximation of skewed and leptokurtic return distributions

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Pages 1305-1316 | Published online: 05 Apr 2012

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Yunfei Xia & Michael Grabchak. (2022) Estimation and simulation for multivariate tempered stable distributions. Journal of Statistical Computation and Simulation 92:3, pages 451-475.
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Ahmad Arefi & Reza Pourtaheri. (2020) Multi-modal tempered stable distributions and prosses with applications to finance. Communications in Statistics - Theory and Methods 49:17, pages 4133-4149.
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J. Hambuckers & C. Heuchenne. (2017) A robust statistical approach to select adequate error distributions for financial returns. Journal of Applied Statistics 44:1, pages 137-161.
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Miguel A. Sordo, Marilia C. de Souza & Alfonso Suárez-Llorens. (2015) A new variability order based on tail-heaviness. Statistics 49:5, pages 1042-1061.
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Articles from other publishers (17)

Fumin Zhu, Michele Leonardo Bianchi, Young Shin Kim, Frank J. Fabozzi & Hengyu Wu. (2021) Learning for infinitely divisible GARCH models in option pricing. Studies in Nonlinear Dynamics & Econometrics 25:3, pages 35-62.
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Hasan Fallahgoul & Gregoire Loeper. (2019) Modelling tail risk with tempered stable distributions: an overview. Annals of Operations Research 299:1-2, pages 1253-1280.
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Peter Bossaerts, Shijie Huang & Nitin Yadav. (2020) Exploiting Distributional Temporal Difference Learning to Deal with Tail Risk. Risks 8:4, pages 113.
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Nicolas Hardy, Nicolas S. Magner, Jaime Lavin, Rodrigo A. Cardenas & Mauricio Jara-Bertin. (2018) Small consequences of a major agreement: the MILA case. Academia Revista Latinoamericana de Administración 31:3, pages 486-518.
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Michele Leonardo Bianchi, Svetlozar T. Rachev & Frank J. Fabozzi. (2016) Calibrating the Italian Smile with Time-Varying Volatility and Heavy-Tailed Models. Computational Economics 51:3, pages 339-378.
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Julio Mulero, Miguel A. Sordo, Marilia C. de Souza & Alfonso Suárez-LLorens. (2017) Two stochastic dominance criteria based on tail comparisons. Applied Stochastic Models in Business and Industry 33:6, pages 575-589.
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Xiaoli Gong & Xintian Zhuang. (2017) Pricing foreign equity option under stochastic volatility tempered stable Lévy processes. Physica A: Statistical Mechanics and its Applications 483, pages 83-93.
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Xiaoli Gong & Xintian Zhuang. (2017) Measuring financial risk and portfolio reversion with time changed tempered stable Lévy processes. The North American Journal of Economics and Finance 40, pages 148-159.
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Skander Slim, Yosra Koubaa & Ahmed BenSaïda. (2017) Value-at-Risk under Lévy GARCH models: Evidence from global stock markets. Journal of International Financial Markets, Institutions and Money 46, pages 30-53.
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Miguel A. Sordo, Marilia C. de Souza & Alfonso Suárez-Llorens. (2016) Testing variability orderings by using Gini’s mean differences. Statistical Methodology 32, pages 63-76.
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Sergio Ortobelli, Tommaso Lando, Filomena Petronio & Tomas Tichý. (2016) Asymptotic stochastic dominance rules for sums of i.i.d. random variables. Journal of Computational and Applied Mathematics 300, pages 432-448.
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MICHELE LEONARDO BIANCHI, GIAN LUCA TASSINARI & FRANK J. FABOZZI. (2016) RIDING WITH THE FOUR HORSEMEN AND THE MULTIVARIATE NORMAL TEMPERED STABLE MODEL. International Journal of Theoretical and Applied Finance 19:04, pages 1650027.
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Michele Leonardo Bianchi. (2015) Are the log-returns of Italian open-end mutual funds normally distributed? A risk assessment perspective. Journal of Asset Management 16:7, pages 437-449.
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Michele Leonardo Bianchi & Frank J. Fabozzi. (2014) Discussion of ‘on simulation and properties of the stable law’ by Devroye and James. Statistical Methods & Applications 23:3, pages 353-357.
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Michele Leonardo Bianchi. (2014) Are the Log-Returns of Italian Open-End Mutual Funds Normally Distributed? A Risk Assessment Perspective. SSRN Electronic Journal.
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Michele Leonardo Bianchi, Frank J. Fabozzi & Svetlozar Rachev. (2014) Calibrating the Italian Smile with Time-Varying Volatility and Heavy-Tailed Models. SSRN Electronic Journal.
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Michele Leonardo Bianchi, Svetlozar Rachev & Frank J. Fabozzi. (2013) Tempered Stable Ornstein-Uhlenbeck Processes: A Practical View. SSRN Electronic Journal.
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