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Modeling time series of climatic parameters with probabilistic finite automata

机译:用概率有限自动机模拟气候参数的时间序列

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摘要

A model to characterize and predict continuous time series from machine-learning techniques is proposed. This model includes the following three steps: dynamic discretization of continuous values, construction of probabilistic finite automata and prediction of new series with randomness. The first problem in most models from machine learning is that they are developed for discrete values; however, most phenomena in nature are continuous. To convert these continuous values into discrete values a dynamic discretization method has been used. With the obtained discrete series, we have built probabilistic finite automata which include all the representative information which the series contain. The learning algorithm to build these automata is polynomial in the sample size. An algorithm to predict new series has been proposed. This algorithm incorporates the randomness in nature. After finishing the three steps of the model, the similarity between the predicted series and the real ones has been checked. For this, a new adaptable test based on the classical Kolmogorov—Smirnov two-sample test has been done. The cumulative distribution function of observed and generated series has been compared using the concept of indistinguishable values. Finally, the proposed model has been applied in several practical cases of time series of climatic parameters.
机译:提出了一种通过机器学习技术表征和预测连续时间序列的模型。该模型包括以下三个步骤:连续值的动态离散化,概率有限自动机的构造以及具有随机性的新序列的预测。机器学习的大多数模型中的第一个问题是它们是为离散值开发的。但是,自然界中的大多数现象都是连续的。为了将这些连续值转换成离散值,已经使用了动态离散化方法。利用获得的离散序列,我们建立了概率有限自动机,其中包括该序列包含的所有代表性信息。建立这些自动机的学习算法是样本量的多项式。已经提出了一种预测新序列的算法。该算法结合了自然界中的随机性。在完成模型的三个步骤之后,已检查了预测序列与实际序列之间的相似性。为此,基于经典的Kolmogorov-Smirnov两样本检验的新适应性检验已经完成。观测值和生成序列的累积分布函数已使用无法区分的值的概念进行了比较。最后,提出的模型已应用于气候参数时间序列的几种实际情况。

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