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The Common Principal Component (CPC) Approach to Functional Time Series (FTS) Models

机译:功能时间序列(FTS)模型的通用主成分(CPC)方法

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The functional time series (FTS) models are used for analyzing, modeling and forecasting age-specific mortality rates. However, the application of these models in presence of two or more groups within similar populations needs some modification. In these cases, it is desirable for the disaggregated forecasts to be coherent with the overall forecast. The 'coherent' forecasts are the non-divergent forecasts of sub-groups within a population. Reference [1] first proposed a coherent functional model based on product and ratios of mortality rates. In this paper, we relate some of the functional time series models to the common principal components (CPC) and partial common principal components (PCPC) models introduced by [2] and provide the methods to estimate these models. We call them common functional principal component (CFPC) models and use them for coherent mortality forecasting. Here, we propose a sequential procedure based on Johansen methodology to estimate the model parameters. We use vector approach and make use of error correction models to forecast the specific time series coefficient for each sub-group.
机译:功能时间序列(FTS)模型用于分析,建模和预测特定年龄的死亡率。但是,这些模型在相似总体中有两个或多个组存在时的应用需要进行一些修改。在这些情况下,希望分类的预测与总体预测保持一致。 “相干”预测是人口中各亚组的无差异预测。参考文献[1]首先提出了基于乘积和死亡率比率的相干功能模型。在本文中,我们将一些功能时间序列模型与[2]引入的公共主成分(CPC)和部分公共主成分(PCPC)模型相关,并提供了估计这些模型的方法。我们称它们为通用功能主成分(CFPC)模型,并将其用于相干死亡率预测。在这里,我们提出了一种基于Johansen方法的顺序过程来估计模型参数。我们使用向量方法并利用纠错模型来预测每个子组的特定时间序列系数。

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