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Robust bundle adjustment for large-scale structure from motion

机译:通过运动对大型结构进行稳健的束调整

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摘要

Bundle adjustment (BA) is the problem of refining a visual reconstruction to produce jointly optimal 3D structure and viewing parameter (camera pose and or calibration) estimates, and it is almost always used as the last step of feature-based 3D reconstruction algorithm. Generally, the result of Structure from Motion (SFM) mainly relies on the quality of BA. The problem of BA is often formulated as a nonlinear least squares problem, where the data arises from keypoints matching. For 3D reconstruction, mismatched keypoints may cause serious problems, even a single mismatch will affect the entire reconstruction. Therefore, to further impove the robustness of BA algorithm is very necessary. In this paper, we propose a robust Bundle Adjustment (RBA) algorithm to optimize the initial 3D point-clouds and camera parameters which are produced by the SFM system. In the proposed RBA algorithm, we firstly use the Huber loss function to potentially down-weight outliers. Secondly, we split a large-scale bundle adjustment problem into some small ones by making use of the sparsity between 3D points and the cameras for reducing the requirements of memory. Thirdly, according to the inherent property of the matrix after it spare decompose, we use a fast matrix factorization algorithm to solve the normal equation to avoid calculating the inverse of large-scale matrix. Finally, we evaluate the proposed RBA method and compare it with the state-of-the-art methods on the synthetic dataset, BAL benchmark and real image datasets, respectively. Experimental results show that the proposed RBA method clearly outperforms the state-of-the-art methods on both computational cost and precision.
机译:捆绑调整(BA)是优化视觉重建以共同产生最佳3D结构和观看参数(相机姿态和/或校准)估计的问题,并且几乎始终用作基于特征的3D重建算法的最后一步。通常,运动结构(SFM)的结果主要取决于BA的质量。 BA问题通常被表述为非线性最小二乘问题,其中数据来自关键点匹配。对于3D重建,不匹配的关键点可能会导致严重的问题,即使单个失配也会影响整个重建。因此,进一步提高BA算法的鲁棒性是非常必要的。在本文中,我们提出了一种鲁棒的捆绑调整(RBA)算法,以优化由SFM系统产生的初始3D点云和相机参数。在提出的RBA算法中,我们首先使用Huber损失函数来降低异常值的权重。其次,我们利用3D点和摄像机之间的稀疏性将大规模的束调整问题分成了一些小问题,以减少内存需求。第三,根据备用矩阵分解后矩阵的固有性质,采用快速矩阵分解算法求解正态方程,避免计算大型矩阵的逆。最后,我们评估了建议的RBA方法,并将其与综合数据集,BAL基准数据和真实图像数据集上的最新方法进行了比较。实验结果表明,所提出的RBA方法在计算成本和精度上均明显优于最新方法。

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