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Forecasting Trend-Seasonal Data Using Nonparametric Regression with Kernel and Fourier Series Approach

机译:使用非参数回归与内核和傅里叶串联方法的趋势季节数据

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Recently, forecasting time series data with trend and seasonal or trend-seasonal combinations with time series forecasting methods that are often used, are bound by assumptions that must be reached. If it does not reach the assumptions that exist, the forecasting process becomes longer. This study provides an alternative approach used for time series data forecasting that has trend-seasonal combination pattern using nonparametric regression. Some nonparametric regression approaches such as the kernel and the Fourier series can be done by considering the predictor as the time scale for a regular period. For the same data, using Nadaraya-Watson kernel approach and Fourier series in nonparametric regression gives different results. The result of prediction using nonparametric regression with the Fourier series approach is closer to the original data, when compared to the kernel approach. For each oscillation parameters inputted, nonparametric regression with the Fourier series approach always provides smaller MSE results than MSE in every bandwidth for Nadaraya-Watson kernel approach.
机译:最近,预测时间序列数据具有趋势和季节性或趋势季节性组合与经常使用的时间序列预测方法,由必须达到的假设约束。如果它没有达到存在的假设,预测过程变长。本研究提供了一种用于时间序列数据预测的替代方法,其具有使用非参数回归的趋势季节性组合模式。可以通过将预测器视为常规时段的时间尺度来完成一些非参数回归诸如内核和傅立叶系列的非参数回归方法。对于相同的数据,使用Nadaraya-Watson内核方法和非参数回归中的傅里叶系列提供了不同的结果。与核心方法相比,使用与傅立叶级别方法的非参数回归的预测结果更接近原始数据。对于输入的每个振荡参数,具有傅立叶串行方法的非参数回归始终在Nadaraya-Watson内核方法的每个带宽中提供比MSE更小的MSE结果。

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