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Modeling and Forecasting Time Series of Compositional Data: A Generalized Dirichlet Power Steady Model

机译:成分数据的时间序列建模和预测:广义Dirichlet幂稳态模型

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This paper presents GDPSM a power steady model (PSM) based on generalized Dirichlet observations for modeling and predicting compositional time series. The model's unobserved states evolve according to the generalized Dirichlet conjugate prior distributions. The observations' distribution is transformed into a set of Beta distributions each of which is re-parametrized as a unidimensional Dirichlet in its exponential form. We demonstrate that dividing the modeling problem into multiple smaller problems leads to more accurate predictions. We evaluate this model with the web service selection application. Specifically, we analyze the proportions of the quality classes that are assigned to the web services interactions. Our model is compared with another PSM that assumes Dirichlet observations. The experiments show promising results in terms of precision errors and standardized residuals.
机译:本文为GDPSM提供了基于广义Dirichlet观测值的功率稳态模型(PSM),用于建模和预测组分时间序列。模型的未观测状态根据广义Dirichlet共轭先验分布而演化。观测值的分布转换为一组Beta分布,每个分布都被重新参数化为指数形式的一维Dirichlet。我们证明了将建模问题分为多个较小的问题会导致更准确的预测。我们使用Web服务选择应用程序评估此模型。具体来说,我们分析分配给Web服务交互的质量类别的比例。我们的模型与另一个假设Dirichlet观测值的PSM进行了比较。实验在精度误差和标准化残差方面显示出令人鼓舞的结果。

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