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Two iterative algorithms for maximum likelihood esitimation of Gaussian mixture parameter

机译:高斯混合参数最大似然估计的两种迭代算法

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Gaussian mixture is a typical and widely-used non-Gaussian probability density distribution model. Its parameter's efficient estimation is the maximum likelihood estimation. The expectation-maximization algorithm is an usual iterative realization for this maximum likelihood estimation. However, its performance depends highly on the initial values. The greedy expectation-maximization algorithm can solve this problem efficiently by incrementally adding Gaussian components to the mixture. However, with appropriate initialization, the former can converge at the correct value quickly than the later. The concrete realization method of these two iterative algorithms is given. A numerical simulation illustrates their performance.
机译:高斯混合是一种典型且广泛使用的非高斯概率密度分布模型。其参数的有效估计是最大似然估计。期望最大化算法是此最大似然估计的常用迭代实现。但是,其性能在很大程度上取决于初始值。贪婪的期望最大化算法可以通过向混合物中逐渐增加高斯分量来有效地解决这个问题。但是,通过适当的初始化,前者可以比后者更快地收敛到正确的值。给出了这两种迭代算法的具体实现方法。数值模拟说明了它们的性能。

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