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Maximum-Entropy Expectation-Maximization Algorithm for Image Processing and Sensor Networks

机译:图像处理和传感器网络的最大熵期望最大化算法

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摘要

In this paper, we propose a maximum-entropy expectation-maximization algorithm. We use the proposed algorithm for density estimation. The maximum-entropy constraint is imposed in order to ensure smoothness of the estimated density function. The exact derivation of the maximum-entropy expectation-maximization algorithm requires determination of the covariance matrix combined with the maximum entropy likelihood function, which is difficult to solve directly. We therefore introduce a new lower-bound for the EM algorithm derived by using the Cauchy-Schwartz inequality to obtain a suboptimal solution. We use the proposed algorithm for function interpolation and image segmentation. We propose the use of the EM algorithm for image recovery from randomly sampled data and signal reconstruction from randomly scattered sensors. We further propose to use our approach to maximum-entropy expectation-maximization (MEEM) in all of these applications. Computer simulation experiments are used to demonstrate the performance of our algorithm in comparison to existing methods.
机译:在本文中,我们提出了一种最大熵期望最大化算法。我们使用提出的算法进行密度估计。施加最大熵约束以确保估计的密度函数的平滑性。要精确推导最大熵期望最大化算法,需要确定与最大熵似然函数结合的协方差矩阵,这很难直接求解。因此,我们引入了一种新的EM算法的下界,该算法通过使用Cauchy-Schwartz不等式获得次优解。我们使用提出的算法进行函数插值和图像分割。我们建议使用EM算法从随机采样的数据中恢复图像并从随机分散的传感器中重建信号。我们还建议在所有这些应用程序中使用我们的方法来实现最大熵期望最大化(MEEM)。与现有方法相比,计算机仿真实验被用来证明我们算法的性能。

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