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A proof that fusing measurements using Point-to-hyperplane registration is invariant to relative scale

机译:证明使用点到超平面配准的融合测量相对于相对尺度不变

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The objective of this paper is to demonstrate that the metric error between different types of measurements can be jointly minimized without a scaling factor for the estimation processes if a Point-to-hyperplane approach is employed. This article is an extension of previous work based on the Point-tohyperplane approach in 4 dimensions applied to pose estimation, where the proposed method minimized a fused error (3D Euclidean points + Image intensities) and it was experimentally demonstrated that the method is invariant to the choice of scale factor. In this paper, the invariance to the scale factor will be mathematically demonstrated. By doing this, it will be shown how the proposed method can further improve the convergence domain in 4D (or higher dimensions) and speed up the alignment between augmented frames (color + depth) whilst maintaining the robust and accurate properties of hybrid approaches when different types of measurements are available.
机译:本文的目的是证明,如果采用点到超平面方法,则可以在不使用比例因子的情况下将估计类型之间的度量误差最小化,而无需使用比例因子。本文是基于先前的工作的扩展,该工作是基于将点到超平面方法应用于4个维度进行姿势估计的,其中所提出的方法将融合误差(3D欧氏点+图像强度)最小化,并通过实验证明了该方法对于比例因子的选择。在本文中,比例因子的不变性将在数学上得到证明。通过这样做,将显示所提出的方法如何进一步改善4D(或更高维度)中的收敛域并加快增强帧之间的对齐速度(颜色+深度),同时在不同时保持混合方法的鲁棒性和精确性。测量类型可用。

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