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A Novel Algorithm for Robust Calibration of Kinematic Manipulators and its Experimental Validation
IEEE Access, Volume: 7, Pages: 90487 - 90496
Swansea University Author: Shuai Li
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DOI (Published version): 10.1109/access.2019.2926801
Abstract
Kinematic calibration of manipulators is an efficient and fundamental way to ensure reliability and high performance of robots. Research on kinematic calibration has a long tradition, and a common strategy used for calibration is to guarantee the least errors in the sense of root-mean-square deviati...
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ISSN: | 2169-3536 2169-3536 |
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2021-01-15T10:24:06.6040523 v2 52004 2019-09-23 A Novel Algorithm for Robust Calibration of Kinematic Manipulators and its Experimental Validation 42ff9eed09bcd109fbbe484a0f99a8a8 0000-0001-8316-5289 Shuai Li Shuai Li true false 2019-09-23 MECH Kinematic calibration of manipulators is an efficient and fundamental way to ensure reliability and high performance of robots. Research on kinematic calibration has a long tradition, and a common strategy used for calibration is to guarantee the least errors in the sense of root-mean-square deviation. However, the absolute positioning accuracy is determined by the maximum error of manipulators, and it is a key indicator for evaluating performance. For example, using manipulators to print machine elements, obviously where the error is the most, may likely cause inaccurate fit. Hence, it is crucial to study a robust calibration strategy. Considering the calibration problem, both positioning and orientation accuracy are ensured by minimizing the maximum positioning errors of three spherical mounted retro-reflectors (SMRs) on the end effector of manipulators. Unfortunately, traditional optimization methods based on gradient cannot be directly employed to solve the minimax problem. Due to the recent progress on optimization, researchers found that the minimax can be transformed into sequence quadratic programming problems under inequality conditions, thus providing solutions for solving the robust calibration. This paper applied this method to convert the calibration problem into constrained quadratic subproblems, and the subproblems can be solved through the primal-dual subgradient method. Then, convexity and robustness analysis is given to prove that these subproblems can quickly converge to a local minimum. Finally, to verify the validity of the proposed algorithm, the experiments are conducted on an IRB 2600 manipulator, and the results show that, with the minimax search algorithm, both the positioning and orientation accuracy is enhanced by 67.34% and 73.14%, respectively, which is significantly higher than the performance of the single-SMR calibration algorithm widely used in the field of industry. Journal Article IEEE Access 7 90487 90496 2169-3536 2169-3536 24 7 2019 2019-07-24 10.1109/access.2019.2926801 COLLEGE NANME Mechanical Engineering COLLEGE CODE MECH Swansea University 2021-01-15T10:24:06.6040523 2019-09-23T11:49:08.9092901 Faculty of Science and Engineering School of Aerospace, Civil, Electrical, General and Mechanical Engineering - Mechanical Engineering Chentao Mao 1 Shuai Li 0000-0001-8316-5289 2 Zhangwei Chen 3 Hongfei Zu 4 Zhirong Wang 5 Yuxiang Wang 6 0052004-10102019114833.pdf mao2019.pdf 2019-10-10T11:48:33.8370000 Output 1640711 application/pdf Version of Record true This work is licensed under a Creative Commons Attribution 4.0 License. true eng http://creativecommons.org/licenses/by/4.0/ |
title |
A Novel Algorithm for Robust Calibration of Kinematic Manipulators and its Experimental Validation |
spellingShingle |
A Novel Algorithm for Robust Calibration of Kinematic Manipulators and its Experimental Validation Shuai Li |
title_short |
A Novel Algorithm for Robust Calibration of Kinematic Manipulators and its Experimental Validation |
title_full |
A Novel Algorithm for Robust Calibration of Kinematic Manipulators and its Experimental Validation |
title_fullStr |
A Novel Algorithm for Robust Calibration of Kinematic Manipulators and its Experimental Validation |
title_full_unstemmed |
A Novel Algorithm for Robust Calibration of Kinematic Manipulators and its Experimental Validation |
title_sort |
A Novel Algorithm for Robust Calibration of Kinematic Manipulators and its Experimental Validation |
author_id_str_mv |
42ff9eed09bcd109fbbe484a0f99a8a8 |
author_id_fullname_str_mv |
42ff9eed09bcd109fbbe484a0f99a8a8_***_Shuai Li |
author |
Shuai Li |
author2 |
Chentao Mao Shuai Li Zhangwei Chen Hongfei Zu Zhirong Wang Yuxiang Wang |
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Journal article |
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IEEE Access |
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7 |
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Swansea University |
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2169-3536 2169-3536 |
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10.1109/access.2019.2926801 |
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Faculty of Science and Engineering |
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description |
Kinematic calibration of manipulators is an efficient and fundamental way to ensure reliability and high performance of robots. Research on kinematic calibration has a long tradition, and a common strategy used for calibration is to guarantee the least errors in the sense of root-mean-square deviation. However, the absolute positioning accuracy is determined by the maximum error of manipulators, and it is a key indicator for evaluating performance. For example, using manipulators to print machine elements, obviously where the error is the most, may likely cause inaccurate fit. Hence, it is crucial to study a robust calibration strategy. Considering the calibration problem, both positioning and orientation accuracy are ensured by minimizing the maximum positioning errors of three spherical mounted retro-reflectors (SMRs) on the end effector of manipulators. Unfortunately, traditional optimization methods based on gradient cannot be directly employed to solve the minimax problem. Due to the recent progress on optimization, researchers found that the minimax can be transformed into sequence quadratic programming problems under inequality conditions, thus providing solutions for solving the robust calibration. This paper applied this method to convert the calibration problem into constrained quadratic subproblems, and the subproblems can be solved through the primal-dual subgradient method. Then, convexity and robustness analysis is given to prove that these subproblems can quickly converge to a local minimum. Finally, to verify the validity of the proposed algorithm, the experiments are conducted on an IRB 2600 manipulator, and the results show that, with the minimax search algorithm, both the positioning and orientation accuracy is enhanced by 67.34% and 73.14%, respectively, which is significantly higher than the performance of the single-SMR calibration algorithm widely used in the field of industry. |
published_date |
2019-07-24T04:04:07Z |
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1763753326336278528 |
score |
11.037603 |