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Heterogeneous Tail Generalized Common Factor Modeling

Author

Listed:
  • Simon Hediger

    (University of Zurich - Department of Banking and Finance)

  • Jeffrey Näf

    (ETH Zurich)

  • Marc S. Paolella

    (University of Zurich - Department of Banking and Finance; Swiss Finance Institute)

  • Pawel Polak

    (Stony Brook University-Department of Applied Mathematics and Statistics)

Abstract

A multivariate normal mean-variance heterogeneous tails mixture distribution is proposed for the joint distribution of financial factors and asset returns (referred to as Factor-HGH). The proposed latent variable model incorporates a Cholesky decomposition of the dispersion matrix to ensure a rich dependency structure for capturing the stylized facts of the data. It generalizes several existing model structures, with or without financial factors. It is further applicable in large dimensions due to a fast ECME estimation algorithm of all the model parameters. The advantages of modelling financial factors and asset returns jointly under non-Gaussian errors are illustrated in an empirical comparison study between the proposed Factor-HGH model and classical financial factor models. While the results for the Fama-French 49 industry portfolios are in line with Gaussian-based models, in the case of highly tail heterogeneous cryptocurrencies, the portfolio based on the Factor HGH model doubles the average return while keeping the volatility, the maximum drawdown, the turnover, and the expected-shortfall at a low level.

Suggested Citation

  • Simon Hediger & Jeffrey Näf & Marc S. Paolella & Pawel Polak, 2021. "Heterogeneous Tail Generalized Common Factor Modeling," Swiss Finance Institute Research Paper Series 21-73, Swiss Finance Institute.
  • Handle: RePEc:chf:rpseri:rp2173
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    Cited by:

    1. Weichuan Deng & Pawel Polak & Abolfazl Safikhani & Ronakdilip Shah, 2023. "A Unified Framework for Fast Large-Scale Portfolio Optimization," Papers 2303.12751, arXiv.org, revised Nov 2023.

    More about this item

    Keywords

    Asset Pricing Model; Cryptocurrencies; Expectation Maximization Algorithm; Heterogeneous Tails; Mixture Distribution; Portfolio Optimization;
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