Markowitz-based cardinality constrained portfolio selection using Asexual Reproduction Optimization (ARO)
Taha Mansouri, Mohammad Reza Sadeghi Moghadam

TL;DR
This paper introduces Asexual Reproduction Optimization (ARO), a novel metaheuristic algorithm inspired by biological asexual reproduction, to solve the NP-hard cardinality constrained portfolio selection problem more effectively than existing methods.
Contribution
First application of ARO in portfolio optimization, demonstrating superior solution quality compared to well-known metaheuristics like GA, TS, SA, and PSO.
Findings
ARO achieves approximately 20% lower average error than other metaheuristics.
ARO outperforms GA, TS, SA, and PSO on benchmark problems.
Results validated by deviation from the efficient frontier.
Abstract
The Markowitz-based portfolio selection turns to an NP-hard problem when considering cardinality constraints. In this case, existing exact solutions like quadratic programming may not be efficient to solve the problem. Many researchers, therefore, used heuristic and metaheuristic approaches in order to deal with the problem. This work presents Asexual Reproduction Optimization (ARO), a model free metaheuristic algorithm inspired by the asexual reproduction, in order to solve the portfolio optimization problem including cardinality constraint to ensure the investment in a given number of different assets and bounding constraint to limit the proportions of fund invested in each asset. This is the first time that this relatively new metaheuristic is in the field of portfolio optimization, and we show that ARO results in better quality solutions in comparison with some of the well-known…
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Taxonomy
TopicsRisk and Portfolio Optimization · Financial Markets and Investment Strategies · Advanced Bandit Algorithms Research
