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Eliminating conditionally independent sets in factor graphs: A unifying perspective based on smart factors

机译:消除因子图中的条件独立集:基于智能因子的统一观点

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Factor graphs are a general estimation framework that has been widely used in computer vision and robotics. In several classes of problems a natural partition arises among variables involved in the estimation. A subset of the variables are actually of interest for the user: we call those target variables. The remaining variables are essential for the formulation of the optimization problem underlying maximum a posteriori (MAP) estimation; however these variables, that we call support variables, are not strictly required as output of the estimation problem. In this paper, we propose a systematic way to abstract support variables, defining optimization problems that are only defined over the set of target variables. This abstraction naturally leads to the definition of smart factors, which correspond to constraints among target variables. We show that this perspective unifies the treatment of heterogeneous problems, ranging from structureless bundle adjustment to robust estimation in SLAM. Moreover, it enables to exploit the underlying structure of the optimization problem and the treatment of degenerate instances, enhancing both computational efficiency and robustness.
机译:因子图是已广泛用于计算机视觉和机器人技术中的通用估计框架。在几类问题中,估计所涉及的变量之间会自然分配。变量的子集实际上是用户感兴趣的:我们称这些目标变量。剩下的变量对于制定最大后验(MAP)估计所基于的优化问题至关重要;但是,这些变量(我们称为支持变量)并非严格作为估计问题的输出。在本文中,我们提出了一种抽象支持变量的系统方法,定义了仅在目标变量集上定义的优化问题。这种抽象自然导致了智能因子的定义,该智能因子对应于目标变量之间的约束。我们表明,这种观点统一了对异构问题的处理,从无结构束调整到SLAM中的鲁棒估计。而且,它能够利用优化问题的基础结构和退化实例的处理,从而提高计算效率和鲁棒性。

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