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Space-Time Segmentation Based on a Joint Entropy with Estimation of Nonparametric Distributions

机译:基于联合熵估计非参数分布的时空分割

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This paper deals with video segmentation based on motion and spatial information. Classically, the nucleus of the motion term is the motion compensation error (MCE) between two consecutive frames. Defining a motion-based energy as the integral of a function of the MCE over the object domain implicitly results in making an assumption on the MCE distribution: Gaussian for the square function, Laplacian for the absolute value, or other parametric distributions for functions used in robust estimation. However, these assumptions are generally false. Instead, it is proposed to integrate a function of (an estimation of) the MCE distribution. The function is taken such that the integral is the Ahmad-Lin entropy of the MCE, the purpose being to be more robust to outliers. Since a motion-only approach can fail in homogeneous areas, the proposed energy is the joint entropy of the MCE and the object color. It is minimized using active contours.
机译:本文涉及基于运动和空间信息的视频分割。传统上,运动项的核心是两个连续帧之间的运动补偿误差(MCE)。将基于运动的能量定义为MCE在对象域上的函数的积分会隐式导致对MCE分布进行假设:高斯(Gaussian)用于平方函数,拉普拉斯(Laplacian)用于绝对值,或其他用于函数的参数分布稳健的估计。但是,这些假设通常是错误的。取而代之的是,提出了集成MCE分布的函数(的估计)。采取该函数以使得积分是MCE的Ahmad-Lin熵,目的是对异常值更加鲁棒。由于仅运动方法可能在均匀区域中失败,因此建议的能量是MCE和对象颜色的联合熵。使用活动轮廓将其最小化。

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