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Forecasting volatility of stock market using adaptive Fuzzy-GARCH model

机译:采用自适应模糊加速模型预测股市波动性

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In this paper, we study the problem of volatility forecasting of financial stock market. In general, stock market volatility is time-varying and nonlinear, and exhibits properties of clustering. This paper shows results from using the method of fuzzy systems to analyze the nonlinear in the case of generalized autoregressive conditional heteroskedasticity (GARCH) models and using the adaptive method of recursive least-squares (RLS) to forecast the stock market volatility. The joint the parameters of membership functions and GARCH model is a rather high nonlinear and complicated problem. This study presents an iterative algorithm based on genetic ones to estimate parameters of the membership functions and GARCH model. The genetic algorithm (GA) method aims to achieve a global optimal solution with a fast convergence rate for this Fuzzy-GARCH model estimation problem. From the simulation results, we have determined that the both estimation of in-sample and forecasting of out-of-sample volatility performance are significantly improved, if the both of leverage effect and adaptive forecast are considered in the GARCH model.
机译:本文研究了金融股票市场波动预测问题。一般来说,股市波动性是时变,非线性,并且展示了聚类的属性。本文示出了在广义自回归条件异质痉挛(GARCH)模型的情况下,使用模糊系统的方法来分析非线性,并使用递归最小二乘(RLS)的自适应方法来预测股市波动。隶属函数和GARCH模型的参数是一个相当高的非线性和复杂的问题。本研究提出了一种基于遗传算法的迭代算法,以估计隶属函数和GARCH模型的参数。遗传算法(GA)方法旨在实现具有快速收敛速率的全局最佳解决方案,用于该模糊加粗模型估计问题。从仿真结果中,如果在GARCH模型中考虑了杠杆效应和自适应预测,则确定了样本内部估计和对样品挥发性性能的预测显着改善。

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