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Multiresolution Markov random field and multigrid algorithm for a discontinuity-preserving estimation of the optical flow

机译:用于光流的不连续性保留估计的多辨积性马尔可夫随机场和多重态算法

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In this paper we address the intricate issue of recovering (long range) velocity fields between consecutive frames of an image sequence. Within the Bayesian estimation framework, we design a global objective function to be minimized. This energy function is classically composed of two terms. The first one reinforces the fragile modeling of the optical flow constraint equation making use of robust estimators, while the second (a priori) term incorporates a discontinuity preserving smoothness constraint. A multiresolution definition of this differential estimation method aims at accessing long range displacements in a coarse-to- fine incremental way. As for the associated successive minimizations, they are processed through a very efficient deterministic multigrid relaxation algorithm.
机译:在本文中,我们解决了图像序列的连续帧之间恢复(远程)速度场的复杂问题。在贝叶斯估计框架内,我们设计了最小化的全局目标函数。这种能量函数是由两种术语的经典组成。第一个加强了利用稳健估计器的光学流量约束方程的易碎建模,而第二个(先验)术语包含不连续性保持平滑度约束。这种差分估计方法的多分辨率定义旨在以粗略的增量方式访问长距离位移。对于相关的连续最小化,它们通过非常有效的确定性多重资源弛豫算法进行处理。

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