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Testing out-of-sample portfolio performance using second-order stochastic dominance constrained optimization approach

Testing out-of-sample portfolio performance using second-order stochastic dominance constrained optimization approach
Testing out-of-sample portfolio performance using second-order stochastic dominance constrained optimization approach
Second-order Stochastic Dominance (SSD) criterion can be used to support portfolio decision making under risk and uncertainty. In this paper, we develop novel robust SSD criteria to capture the strength of dominance and portfolio optimization models utilizing these criteria to identify portfolios whose in-sample SSD dominance over a given benchmark is likely to hold also out-of-sample. The developed models can incorporate incomplete probability information by allowing a set of feasible state probabilities. We also show that these portfolio optimization models can be formulated as linear programming problems. We report results from applying these SSD-based portfolio optimization models with different sets of state probabilities in an empirical application, with a focus on evaluating the out-of-sample portfolio performance of the optimized portfolios.
1057-5219
Xu, Peng
4a72430c-992e-40e5-be0b-e8d9d83d6f3d
Xu, Peng
4a72430c-992e-40e5-be0b-e8d9d83d6f3d

Xu, Peng (2024) Testing out-of-sample portfolio performance using second-order stochastic dominance constrained optimization approach. International Review of Financial Analysis, 95, [103368]. (doi:10.1016/j.irfa.2024.103368).

Record type: Article

Abstract

Second-order Stochastic Dominance (SSD) criterion can be used to support portfolio decision making under risk and uncertainty. In this paper, we develop novel robust SSD criteria to capture the strength of dominance and portfolio optimization models utilizing these criteria to identify portfolios whose in-sample SSD dominance over a given benchmark is likely to hold also out-of-sample. The developed models can incorporate incomplete probability information by allowing a set of feasible state probabilities. We also show that these portfolio optimization models can be formulated as linear programming problems. We report results from applying these SSD-based portfolio optimization models with different sets of state probabilities in an empirical application, with a focus on evaluating the out-of-sample portfolio performance of the optimized portfolios.

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Accepted/In Press date: 16 May 2024
e-pub ahead of print date: 20 May 2024
Published date: 27 May 2024

Identifiers

Local EPrints ID: 497837
URI: http://eprints.soton.ac.uk/id/eprint/497837
ISSN: 1057-5219
PURE UUID: 6b884269-caa9-4164-89e4-289cf0c26225
ORCID for Peng Xu: ORCID iD orcid.org/0000-0002-9177-660X

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Date deposited: 03 Feb 2025 17:36
Last modified: 22 Aug 2025 02:47

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Contributors

Author: Peng Xu ORCID iD

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