Maximum payload path planning for redundant manipulator using indirect solution of optimal control problem
The aim of this paper is to determine the maximum load-carrying capacity and the corresponding joint optimal path for kinematically redundant manipulators to track a given end effector path, subject to actuator torque limits. The path-planning problem is solved by using the indirect solution of open...
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Published in | International journal of advanced manufacturing technology Vol. 44; no. 7-8; pp. 725 - 736 |
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Main Authors | , |
Format | Journal Article |
Language | English |
Published |
London
Springer-Verlag
01.10.2009
Springer Nature B.V |
Subjects | |
Online Access | Get full text |
ISSN | 0268-3768 1433-3015 |
DOI | 10.1007/s00170-008-1862-1 |
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Abstract | The aim of this paper is to determine the maximum load-carrying capacity and the corresponding joint optimal path for kinematically redundant manipulators to track a given end effector path, subject to actuator torque limits. The path-planning problem is solved by using the indirect solution of open-loop optimal control problem and the scheme makes full use of redundancy to increase the load-carrying capacity. In this method, after decomposing the joint coordinates into redundant and nonredundant parts, dynamic equations are derived and the inverse kinematic is solved in terms of the redundant terms. Then, the Hamiltonian function is formed and the necessary conditions for optimality are derived from Pontryagin’s minimum principle. The obtained equations establish a two-point boundary value problem (TPBVP) which is solved by numerical techniques. An efficient algorithm based on the TPBVP solution is presented to determine the maximum payload and the corresponding joint optimal path. Simulations are performed for two types of mobile base manipulator in order to show how the proposed method is applied to find the maximum payload of redundant manipulator and how extra degrees of freedom are used to increase the maximum payload value. |
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AbstractList | The aim of this paper is to determine the maximum load-carrying capacity and the corresponding joint optimal path for kinematically redundant manipulators to track a given end effector path, subject to actuator torque limits. The path-planning problem is solved by using the indirect solution of open-loop optimal control problem and the scheme makes full use of redundancy to increase the load-carrying capacity. In this method, after decomposing the joint coordinates into redundant and nonredundant parts, dynamic equations are derived and the inverse kinematic is solved in terms of the redundant terms. Then, the Hamiltonian function is formed and the necessary conditions for optimality are derived from Pontryagin’s minimum principle. The obtained equations establish a two-point boundary value problem (TPBVP) which is solved by numerical techniques. An efficient algorithm based on the TPBVP solution is presented to determine the maximum payload and the corresponding joint optimal path. Simulations are performed for two types of mobile base manipulator in order to show how the proposed method is applied to find the maximum payload of redundant manipulator and how extra degrees of freedom are used to increase the maximum payload value. |
Author | Korayem, M. H. Nikoobin, A. |
Author_xml | – sequence: 1 givenname: M. H. surname: Korayem fullname: Korayem, M. H. email: hkorayem@iust.ac.ir organization: Robotic Research Laboratory, College of Mechanical Engineering, Iran University of Science and Technology – sequence: 2 givenname: A. surname: Nikoobin fullname: Nikoobin, A. organization: Robotic Research Laboratory, College of Mechanical Engineering, Iran University of Science and Technology |
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Cites_doi | 10.1007/s00170-007-1137-2 10.1016/S0921-8890(03)00043-5 10.1016/j.automatica.2006.07.023 10.1016/0736-5845(93)90043-J 10.1109/70.928569 10.1016/S0921-8890(04)00102-2 10.1007/s00170-003-1748-1 10.1007/s00170-003-1868-7 10.1115/1.3152647 10.1007/BF01179408 10.1016/S0094-114X(00)00059-8 10.1017/S0263574705002225 10.2514/2.4619 10.1007/s00170-002-1528-3 |
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Keywords | Two-point boundary value problem Path planning Maximum payload Redundant manipulator Optimal control |
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References | Wang, Timoszyk, Bobrow (CR4) 2001; 17 Korayem, Ghariblu, Basu (CR12) 2005; 25 Korayem, Nikoobin (CR5) 2007; 38 Yue, Tso, Xu (CR6) 2001; 36 Korayem, Gariblu (CR9) 2004; 48 Korayem, Ghariblu (CR11) 2004; 23 CR17 Korayem, Basu (CR3) 1995; 10 Graichen, Treuer, Zeitz (CR15) 2007; 43 Korayem, Gariblu (CR8) 2003; 44 Yao, Korayem, Basu (CR2) 1994; 10 Wang, Ravani (CR1) 1988; 110 Kirk (CR16) 1970 Korayem, Ghariblu (CR7) 2004; 24 Gariblu, Korayem (CR10) 2006; 24 Szyszkowski, Fotouhi (CR14) 2000; 23 Ma, Watanabe (CR13) 2000; 1 W Szyszkowski (1862_CR14) 2000; 23 MH Korayem (1862_CR9) 2004; 48 S Yue (1862_CR6) 2001; 36 MH Korayem (1862_CR7) 2004; 24 C-YE Wang (1862_CR4) 2001; 17 1862_CR17 LT Wang (1862_CR1) 1988; 110 MH Korayem (1862_CR8) 2003; 44 DE Kirk (1862_CR16) 1970 MH Korayem (1862_CR11) 2004; 23 YL Yao (1862_CR2) 1994; 10 MH Korayem (1862_CR12) 2005; 25 K Graichen (1862_CR15) 2007; 43 MH Korayem (1862_CR5) 2007; 38 H Gariblu (1862_CR10) 2006; 24 S Ma (1862_CR13) 2000; 1 MH Korayem (1862_CR3) 1995; 10 |
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SubjectTerms | Actuators Algorithms Bearing strength Boundary value problems CAE) and Design Computer simulation Computer-Aided Engineering (CAD End effectors Engineering Hamiltonian functions Industrial and Production Engineering Load carrying capacity Manipulators Mathematical analysis Mechanical Engineering Media Management Optimal control Optimization Original Article Path planning Product design Redundancy |
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Title | Maximum payload path planning for redundant manipulator using indirect solution of optimal control problem |
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