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Disparity Estimation Based on Bayesian Maximum A Posteriori (MAP) Algorithm

机译:基于贝叶斯最大后验(MAP)算法的视差估计

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摘要

In this paper, a general formula of disparity es- timation based on Bayesian Maximum A Posteriori (MAP) al- gorithm is derived and implemented with simplified probabilis- tic models. The formula is the generalized probabilistic diffu- sion equation based on Bayesian model, and can be implemented into some different forms corresponding to the probabilistic mod- els in the disparity neighborhood system or configuration. The probabilistic models are independence and similarity among the neighboring disparities in the configuration. The independence probabilistic model guarantees the discontinuity at the object boundary region, and the similarity model does the continuity or the high correlation of the disparity distribution. According to the experimental results, the proposed algorithm had good esti- mation performance. This result showes that the derived formula generalizes the probabilistic diffusion based on Bayesian MAP al- gorithm for disparity estimation. Also, the proposed prohabilistic models are reasonable and approximate the pure joint probabil- ity distribution very well with decreasing the computations to O(n(D)) from O(n(D)~4) of the generalized formula.
机译:在本文中,推导了基于贝叶斯最大后验(MAP)算法的视差估计的通用公式,并使用简化的概率模型来实现。该公式是基于贝叶斯模型的广义概率扩散方程,可以实现为与视差邻域系统或配置中的概率模型相对应的某些不同形式。概率模型是配置中相邻差异之间的独立性和相似性。独立概率模型保证了对象边界区域的不连续性,而相似性模型则保证了视差分布的连续性或高度相关性。根据实验结果,该算法具有良好的估计性能。该结果表明,导出的公式基于贝叶斯M​​AP算法推广了概率扩散,用于视差估计。而且,所提出的概率模型是合理的,并且通过将广义公式的O(n(D)〜4)减少到O(n(D)),可以很好地近似纯联合概率分布。

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