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COMPUTATIONAL IMPLEMENTATION OF GAUSSIAN PROCESS MODELS

机译:高斯过程模型的计算实施

摘要

A computer-implemented method of processing training data comprising a plurality of training data items to determine parameters of a Gaussian process (GP) model comprising a variational Gaussian process (VGP) corresponding to a GP prior conditioned and marginalised with respect to a set of randomly-distributed inducing variables. The method includes initialising first parameters of the VGP including a positive-definite matrix-valued slack parameter, and iteratively modifying the first parameters to increase or decrease an objective function comprising an expected log-likelihood for each training data item under a respective Gaussian distribution with a predictive variance depending on the slack parameter. At an optimal value of the slack parameter, the slack parameter is equal to an inverse of a covariance matrix for the set of inducing variables, and the objective function corresponds to a variational lower bound of a marginal log-likelihood for a posterior distribution corresponding to the GP prior conditioned on the training data.
机译:一种计算机实现的处理训练数据,包括多个训练数据项,以确定包括对应于对应于先前调节的GP的变化高斯过程(VGP)的高斯过程(GP)模型的参数,并且相对于一组随机地限制 - 分布诱导变量。该方法包括初始化VGP的第一个参数,包括正定矩阵值的松弛参数,并迭代地修改第一参数以增加或减少包括在相应高斯分布下的每个训练数据项的预期对数似然的目标函数根据Slack参数的预测方差。在SLACK参数的最佳值下,SLACK参数等于用于诱导变量集的协方差矩阵的倒数,并且目标函数对应于对应的后部分布的边缘对数似然的变化下限GP先前调节培训数据。

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