Genetic algorithms for fuzzy multi-objective approach to portfolio selection

A. M. Kimiagari, H. Gharahkozli, R. Nikkholgh
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Abstract

This research deals with a model with better efficiency for selection of portfolio making use of cardinal constraints, which are explained in previous sections. Such a method, which is a combination of fuzzy models and MCDM considering the constraints intended by investors, has not been used in previous models. We have considered transactions cost, because they are among factors important for an investor, and their being ignored in a portfolio selection method will result in inefficient portfolio. Sector value constraint is among other constraints considered here. Such a constraint aims to raise investment rate in sectors with higher values. Cardinal constraints (number of shares existing in a portfolio and shares weight constraints), minimum purchase rate (for prevention of very small investments) and maximum purchase rate (for absorption of diversified and sufficient investment rates) are also added to the proposed method, which in turn results in increased model efficiency and its proximity to reality. A genetic algorithm has been suggested for solving the model, the results of which imply increased efficiency of the problem considering transaction cost as well as increased shares in portfolio.
遗传算法在模糊多目标投资组合中的应用
本研究探讨了一种利用基本约束进行投资组合选择的效率更高的模型,这在前几节中已经解释过。这种方法是将模糊模型与MCDM相结合,考虑了投资者的预期约束,在以往的模型中没有使用过。我们考虑了交易成本,因为交易成本是投资者的重要因素之一,在投资组合选择方法中忽略交易成本会导致投资组合效率低下。部门价值约束是这里考虑的其他约束之一。这种限制旨在提高高价值行业的投资率。本方法还增加了基数约束(投资组合中存在的股份数量和股份权重约束)、最小购买率(防止投资非常小)和最大购买率(吸收多样化和充分的投资率),从而提高了模型效率,使其更接近现实。提出了一种遗传算法来求解该模型,结果表明,考虑交易成本和投资组合份额增加的情况下,该问题的效率有所提高。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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