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The registration of scattered point clouds with Gauss-Markoff model

机译:高斯-马尔可夫模型对散乱点云的配准。

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For large or complex objects, they have to be scanned many times to recover its entire 3D shape in reverse engineering applications. The object surface can be sampled point by point using a structure light fringe projection. The method of least squares can match overlapping surfaces to estimate rotation matrix and translating vector between a local coordinate system and the template coordinate system. The Gauss-Markoff model can minimize the sum of squares of Euclidean distances between surfaces for matching 3D surface patches. This research uses the least squares method to the Gauss-Markoff model for the registration of point clouds. A vase registration example shows the feasibility of the proposed method. It takes about 4 seconds for the registration of 1531209 points with 0.027mm registration error. The surface profile after the registration is complete and smooth, which can meet the requirement of subsequent surface reconstruction.
机译:对于大型或复杂的对象,必须对其进行多次扫描以在逆向工程应用中恢复其整个3D形状。可以使用结构光条纹投影逐点采样对象表面。最小二乘法可以匹配重叠的表面,以估计旋转矩阵并在局部坐标系和模板坐标系之间转换向量。 Gauss-Markoff模型可以最小化表面之间的欧几里得距离的平方和,以匹配3D表面补丁。这项研究对Gauss-Markoff模型使用最小二乘法进行点云配准。一个花瓶注册的例子说明了该方法的可行性。 1531209点的对位大约需要4秒钟,对位误差为0.027mm。配准后的表面轮廓完整且光滑,可以满足后续表面重建的要求。

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