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AN ALGORITHM OF MOTION ESTIMATION BASED ON UNIT QUATERNION DECOMPOSITION OF THE ROTATION MATRIX
作者姓名:Huang  Yu  Yuan  Baozong
作者单位:institute of Information Science,Northern Jiaotong University,Beijing 100044
基金项目:“863”High Technology Research and Development Program of China under Grant 863-306-03-01
摘    要:Based on the unit quaternion decomposition of rotation matrix, this paper puts forward an algorithm to estimate motion parameters from the space position vectors of 3D feature points. Rotation matrix's representation with the unit quaternion has no singular points, so the unit quaternion-based estimation method is of more practical importance, and the algorithm in this paper does not need iteration computation compared to those unit quaternion-based methods proposed by Horn(1987) and Su, et al.(1989). Solution's uniqueness analysis of the algorithm and simulation experiment results are also presented, it can be seen that performance of our method is satisfactory.


An algorithm of motion estimation based on unit quaternion decomposition of the rotation matrix
Huang Yu Yuan Baozong.AN ALGORITHM OF MOTION ESTIMATION BASED ON UNIT QUATERNION DECOMPOSITION OF THE ROTATION MATRIX[J].Journal of Electronics,1996,13(4):289-295.
Authors:Huang Yu  Yuan Baozong
Affiliation:(1) Institute of Information Science, Northern Jiaotong University, 100044 Beijing
Abstract:Based on the unit quaternion decomposition of rotation matrix, this paper puts forward an algorithm to estimate motion parameters from the space position vectors of 3D feature points. Rotation matrix's representation with the unit quaternion has no singular points, so the unit quaternion-based estimation method is of more practical importance, and the algorithm in this paper does not need iteration computation compared to those unit quaternion-based methods proposed by Horn(1987) and Su, et al.(1989). Solution's uniqueness analysis of the algorithm and simulation experiment results are also presented, it can be seen that performance of our method is satisfactory.
Keywords:Unit quaternion decomposition  Space position vectors  Estimation of motion parameters  Singular points
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