多视角下用通用相机模型实现3D形变物体的高精度重建
Shape-from-Template with Generalised Camera
- 用通用相机模型统一处理多视角透视与正交相机数据
- 三种方法分别基于已知/未知点向量和轮廓信息,提升重建精度
- 适用于医疗影像、手持相机等动态形变物体的三维重建
本文提出一种新的非刚性注册方法,将3D形状与多个摄像机观测到的2D关键点进行匹配。传统形状恢复模板(SfT)多基于单图像,而本工作首次在多视角联合信息下解决该问题,拓展了医学成像、手持设备等应用场景。采用通用相机模型,可统一处理任意组合的透视或正交相机对任意变形物体的观测。提出了三种求解方案:第一种假设对应点位于空间中已知3D点出发的方向向量上;第二种假设对应点位于未知3D点但其相对于局部参考系方向已知;第三种引入物体轮廓信息作为额外约束。前两种方法通过凸优化求解,第三种基于凸解结果进行迭代优化。在大量合成与真实数据上验证了方法的高精度与鲁棒性。
原文摘要 · Abstract (English)
This article presents a new method for non-rigidly registering a 3D shape to 2D keypoints observed by a constellation of multiple cameras. Non-rigid registration of a 3D shape to observed 2D keypoints, i.e., Shape-from-Template (SfT), has been widely studied using single images, but SfT with information from multiple-cameras jointly opens new directions for extending the scope of known use-cases such as 3D shape registration in medical imaging and registration from hand-held cameras, to name a few. We represent such multi-camera setup with the generalised camera model; therefore any collection of perspective or orthographic cameras observing any deforming object can be registered. We propose multiple approaches for such SfT: the first approach where the corresponded keypoints lie on a direction vector from a known 3D point in space, the second approach where the corresponded keypoints lie on a direction vector from an unknown 3D point in space but with known orientation w.r.t some local reference frame, and a third approach where, apart from correspondences, the silhouette of the imaged object is also known. Together, these form the first set of solutions to the SfT problem with generalised cameras. The key idea behind SfT with generalised camera is the improved reconstruction accuracy from estimating deformed shape while utilising the additional information from the mutual constraints between multiple views of a deformed object. The correspondence-based approaches are solved with convex programming while the silhouette-based approach is an iterative refinement of the results from the convex solutions. We demonstrate the accuracy of our proposed methods on many synthetic and real data
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