author_facet Qin, Jian
Guo, Jinyun
Xu, Xiaofei
Qin, Jian
Guo, Jinyun
Xu, Xiaofei
author Qin, Jian
Guo, Jinyun
Xu, Xiaofei
spellingShingle Qin, Jian
Guo, Jinyun
Xu, Xiaofei
IOP Conference Series: Earth and Environmental Science
A total least squares solution to a 3D coordinate transformation parameters of large Euler angles with closure constrain
General Medicine
author_sort qin, jian
spelling Qin, Jian Guo, Jinyun Xu, Xiaofei 1755-1307 1755-1315 IOP Publishing General Medicine http://dx.doi.org/10.1088/1755-1315/513/1/012045 <jats:title>Abstract</jats:title> <jats:p>A new method for calculating three-dimensional (3D) coordinate transformation parameters of large Euler angles with closure constrain is presented. This method obtains the initial value by traditional seven-parameter model. Then we derive the closure constraint condition and linearize it. The constrained total least-squares (CTLS) approach is adopted to obtain corrected values under the closure constraint condition. A practical case study is presented to illustrate the effectiveness of this new model.</jats:p> A total least squares solution to a 3D coordinate transformation parameters of large Euler angles with closure constrain IOP Conference Series: Earth and Environmental Science
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series IOP Conference Series: Earth and Environmental Science
source_id 49
title A total least squares solution to a 3D coordinate transformation parameters of large Euler angles with closure constrain
title_unstemmed A total least squares solution to a 3D coordinate transformation parameters of large Euler angles with closure constrain
title_full A total least squares solution to a 3D coordinate transformation parameters of large Euler angles with closure constrain
title_fullStr A total least squares solution to a 3D coordinate transformation parameters of large Euler angles with closure constrain
title_full_unstemmed A total least squares solution to a 3D coordinate transformation parameters of large Euler angles with closure constrain
title_short A total least squares solution to a 3D coordinate transformation parameters of large Euler angles with closure constrain
title_sort a total least squares solution to a 3d coordinate transformation parameters of large euler angles with closure constrain
topic General Medicine
url http://dx.doi.org/10.1088/1755-1315/513/1/012045
publishDate 2020
physical 012045
description <jats:title>Abstract</jats:title> <jats:p>A new method for calculating three-dimensional (3D) coordinate transformation parameters of large Euler angles with closure constrain is presented. This method obtains the initial value by traditional seven-parameter model. Then we derive the closure constraint condition and linearize it. The constrained total least-squares (CTLS) approach is adopted to obtain corrected values under the closure constraint condition. A practical case study is presented to illustrate the effectiveness of this new model.</jats:p>
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author Qin, Jian, Guo, Jinyun, Xu, Xiaofei
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container_title IOP Conference Series: Earth and Environmental Science
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description <jats:title>Abstract</jats:title> <jats:p>A new method for calculating three-dimensional (3D) coordinate transformation parameters of large Euler angles with closure constrain is presented. This method obtains the initial value by traditional seven-parameter model. Then we derive the closure constraint condition and linearize it. The constrained total least-squares (CTLS) approach is adopted to obtain corrected values under the closure constraint condition. A practical case study is presented to illustrate the effectiveness of this new model.</jats:p>
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spelling Qin, Jian Guo, Jinyun Xu, Xiaofei 1755-1307 1755-1315 IOP Publishing General Medicine http://dx.doi.org/10.1088/1755-1315/513/1/012045 <jats:title>Abstract</jats:title> <jats:p>A new method for calculating three-dimensional (3D) coordinate transformation parameters of large Euler angles with closure constrain is presented. This method obtains the initial value by traditional seven-parameter model. Then we derive the closure constraint condition and linearize it. The constrained total least-squares (CTLS) approach is adopted to obtain corrected values under the closure constraint condition. A practical case study is presented to illustrate the effectiveness of this new model.</jats:p> A total least squares solution to a 3D coordinate transformation parameters of large Euler angles with closure constrain IOP Conference Series: Earth and Environmental Science
spellingShingle Qin, Jian, Guo, Jinyun, Xu, Xiaofei, IOP Conference Series: Earth and Environmental Science, A total least squares solution to a 3D coordinate transformation parameters of large Euler angles with closure constrain, General Medicine
title A total least squares solution to a 3D coordinate transformation parameters of large Euler angles with closure constrain
title_full A total least squares solution to a 3D coordinate transformation parameters of large Euler angles with closure constrain
title_fullStr A total least squares solution to a 3D coordinate transformation parameters of large Euler angles with closure constrain
title_full_unstemmed A total least squares solution to a 3D coordinate transformation parameters of large Euler angles with closure constrain
title_short A total least squares solution to a 3D coordinate transformation parameters of large Euler angles with closure constrain
title_sort a total least squares solution to a 3d coordinate transformation parameters of large euler angles with closure constrain
title_unstemmed A total least squares solution to a 3D coordinate transformation parameters of large Euler angles with closure constrain
topic General Medicine
url http://dx.doi.org/10.1088/1755-1315/513/1/012045