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Novel Prediction Approach - Quantum-Minimum Adaptation to ANFIS Outputs and Nonlinear Generalized Autoregressive Conditional Heteroscedasticity

机译:新颖的预测方法-ANFIS输出的量子最小自适应和非线性广义自回归条件异方差

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Volatility clustering degrades the efficiency and effectiveness of time series prediction and gives rise to large residual errors. This is because volatility clustering suggests a time series where successive disturbances, even if uncorre-lated, are yet serially dependent. To overcome volatility clustering problems, an adaptive neuro-fuzzy inference system (ANFIS) is combined with a nonlinear generalized autoregressive conditional heteroscedasticity (NGARCH) model that is adapted by quantum minimization (QM) so as to tackle the problem of time-varying conditional variance in residual errors. The proposed method significantly reduces large residual errors in forecasts because volatility clustering effects are regulated to trivial levels. Two experiments using real financial data series compare the proposed method and a number of well-known alternative methods. Results show that forecasting performance by the proposed method produces superior results, with good speed of computation. Goodness of fit of the proposed method is tested by Ljung-Box Q-test. It is concluded that the ANFIS/NGARCH composite model adapted by QM performs very well for improved predictive accuracy of irregular non-periodic short-term time series forecast and will be of interest to the science of statistical prediction of time series.
机译:波动率聚类会降低时间序列预测的效率和有效性,并会导致较大的残留误差。这是因为波动性聚类建议了一个时间序列,即使连续的干扰,即使是不相关的,也仍然是序列相关的。为了克服波动性聚类问题,将自适应神经模糊推理系统(ANFIS)与通过量子最小化(QM)调整的非线性广义自回归条件异方差(NGARCH)模型相结合,以解决随时间变化的条件方差问题残留错误。提议的方法显着减少了预测中的大残留误差,因为波动性聚类效应被调节到微不足道的水平。使用真实财务数据系列进行的两次实验将提出的方法与许多众所周知的替代方法进行了比较。结果表明,所提方法的预测性能产生了较好的结果,计算速度快。通过Ljung-Box Q-test测试所提出方法的拟合优度。结论是,由QM改进的ANFIS / NGARCH组合模型对于提高不规则非周期性短期时间序列预测的预测准确性非常有效,并且将对时间序列的统计预测科学感兴趣。

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