市场择时多目标粒子群优化算法的性能研究

Ismail Mohamed, F. E. B. Otero
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引用次数: 0

摘要

市场时机是指在金融市场上决定何时买入或卖出特定资产的问题。作为算法交易系统的核心问题之一,这些系统的设计者已经转向计算智能方法来帮助他们完成这项任务。在我们之前的工作中,我们引入了许多粒子群优化(PSO)算法,使用一种新的训练和测试方法来组合市场时机策略,这种方法减少了过拟合的可能性,并将市场时机作为一个多目标优化问题来解决。在本文中,我们对这些多目标粒子群算法进行了详细的分析,并解决了先前结果中的两个限制。第一个限制是,粒子群算法还没有与众所周知的算法或市场择时技术进行比较。这是通过与NSGA-II和MACD(市场择时策略中常用的一种技术)的结果进行比较来解决的。第二个限制是我们对算法返回的帕累托集的多样性没有洞察力。我们通过使用RadViz可视化所有算法(包括NSGA-II和MACD)返回的帕累托集来解决这个问题。结果表明,多目标粒子群算法的结果明显优于NSGA-II和MACD算法。我们还观察到,尽管没有任何明确的多样性促进措施,多目标PSOSP算法在其返回的Pareto集中始终显示出最佳的传播。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A Performance Study of Multiobjective Particle Swarm Optimization Algorithms for Market Timing
Market timing is the issue of deciding when to buy or sell a given asset on a financial market. As one of the core issues of algorithmic trading systems, designers of such systems have turned to computational intelligence methods to aid them in this task. In our previous work, we introduced a number of Particle Swarm Optimization (PSO) algorithms to compose strategies for market timing using a novel training and testing methodology that reduced the likelihood of overfitting and tackled market timing as a multiobjective optimization problem. In this paper, we provide a detailed analysis of these multiobjective PSO algorithms and address two limitations in the results presented previously. The first limitation is that the PSO algorithms have not been compared to well-known algorithms or market timing techniques. This is addressed by comparing the results obtained against NSGA-II and MACD, a technique commonly used in market timing strategies. The second limitation is that we have no insight regarding diversity of the Pareto sets returned by the algorithms. We address this by using RadViz to visualize the Pareto sets returned by all the algorithms, including NSGA-II and MACD. The results show that the multiobjective PSO algorithms return statistically significantly better results than NSGA-II and MACD. We also observe that the multiobjective PSOSP algorithm consistently displayed the best spread in its returned Pareto sets despite not having any explicit diversity promoting measures.
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