计算机视觉
相似性(几何)
三维超声
计算机科学
人工智能
校准
公制(单位)
直线(几何图形)
线段
点(几何)
摄像机切除
比例因子(宇宙学)
比例(比率)
跟踪(教育)
姿势
集合(抽象数据类型)
算法
数学
图像(数学)
几何学
超声波
地理
物理
统计
声学
经济
运营管理
暗能量
空间的度量展开
宇宙学
教育学
心理学
程序设计语言
量子力学
地图学
作者
Francisco Vasconcelos,Donald Peebles,Sébastien Ourselin,Danail Stoyanov
标识
DOI:10.1007/978-3-319-46466-4_11
摘要
We propose a minimal solution for the similarity registration (rigid pose and scale) between two sets of 3D lines, and also between a set of co-planar points and a set of 3D lines. The first problem is solved up to 8 discrete solutions with a minimum of 2 line-line correspondences, while the second is solved up to 4 discrete solutions using 4 point-line correspondences. We use these algorithms to perform the extrinsic calibration between a pose tracking sensor and a 2D/3D ultrasound (US) curvilinear probe using a tracked needle as calibration target. The needle is tracked as a 3D line, and is scanned by the ultrasound as either a 3D line (3D US) or as a 2D point (2D US). Since the scale factor that converts US scan units to metric coordinates is unknown, the calibration is formulated as a similarity registration problem. We present results with both synthetic and real data and show that the minimum solutions outperform the correspondent non-minimal linear formulations.
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