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Robust Impulse Noise Variance Estimation Based on Image Histogram

机译:基于图像直方图的鲁棒脉冲噪声方差估计

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The state of the art impulse noise removal methods make use of the noise variance, or equivalently the noise mixing probability p, and are iterative procedures (e.g., , ). However, so far there has been a lack of effective estimator for p. As a result, true values of p are often used during simulation, which may not be practical. Furthermore, the optimal stopping criteria for the iterative algorithms have been elusive until recently. In a computationally heavy method is proposed for determining the optimal number of iterations. In this letter we make two contributions. We first develop a robust estimator for p by using the empirical observation that a natural image usually doesn't cover all pixel value range, then we design an efficient linear transformation to replace complicated computation of order statistics. Based on this estimated p value, we further derive the formula for estimating the true image histogram, and use it to formulate a new efficient optimal stopping criterion during the iterative denoising process. This formulation has a simple interpretation of its optimality and yields improved denoising performance.
机译:现有技术中的脉冲噪声去除方法利用了噪声方差,或者等效地利用了噪声混合概率p,并且是迭代过程(例如,,)。但是,到目前为止,对于p缺乏有效的估计。结果,在仿真过程中经常使用p的真实值,这可能不切实际。此外,直到最近,用于迭代算法的最佳停止标准仍然难以捉摸。在计算量大的方法中,提出了用于确定最佳迭代次数的方法。在这封信中,我们做出了两点贡献。我们首先通过使用经验观察为自然图像通常不能覆盖所有像素值范围的方法开发出一种针对p的鲁棒估计器,然后设计一种有效的线性变换来代替阶数统计的复杂计算。基于此估计的p值,我们进一步推导用于估计真实图像直方图的公式,并用其在迭代去噪过程中制定新的有效最佳停止准则。该公式对其最优性具有简单的解释,并产生改进的降噪性能。

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