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Fuzzy mean-variance-skewness portfolio selection models by interval analysis

机译:区间分析的模糊均方差偏度组合选择模型

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摘要

In portfolio selection problem, the expected return, risk, liquidity etc. cannot be predicted precisely. The investor generally makes his portfolio decision according to his experience and his economic wisdom. So, deterministic portfolio selection is not a good choice for the investor. In most of the recent works on this problem, fuzzy set theory is widely used to model the problem in uncertain environments. This paper utilizes the concept of interval numbers in fuzzy set theory to extend the classical mean-variance (MV) portfolio selection model into mean-variance-skewness (MVS) model with consideration of transaction cost. In addition, some other criteria like short and long term returns, liquidity, dividends, number of assets in the portfolio and the maximum and minimum allowable capital invested in stocks of any selected company are considered. Three different models have been proposed by defining the future financial market optimistically, pessimistically and in the combined form to model the fuzzy MVS portfolio selection problem. In order to solve the models, fuzzy simulation (FS) and elitist genetic algorithm (EGA) are integrated to produce a more powerful and effective hybrid intelligence algorithm (HIA). Finally, our approaches are tested on a set of stock data from Bombay Stock Exchange (BSE).
机译:在投资组合选择问题中,预期收益,风险,流动性等无法准确预测。投资者通常根据其经验和经济智慧做出投资组合决策。因此,确定性投资组合选择对于投资者而言不是一个好选择。在有关此问题的大多数最新工作中,模糊集理论被广泛用于在不确定环境中对问题进行建模。本文利用模糊集理论中的区间数概念,将考虑交易成本的经典均值-方差(MV)投资组合选择模型扩展为均值-方差-偏度(MVS)模型。此外,还要考虑其他一些标准,例如短期和长期收益,流动性,股息,投资组合中的资产数量以及任何选定公司的股票的最大和最小允许资本投资。通过乐观地,悲观地并且以组合形式定义了未来的金融市场,提出了三种不同的模型来对模糊MVS投资组合选择问题进行建模。为了求解模型,将模糊仿真(FS)和精英遗传算法(EGA)集成在一起,以产生功能更强大,更有效的混合智能算法(HIA)。最后,我们对来自孟买证券交易所(BSE)的一组股票数据进行了测试。

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