2008
DOI: 10.1243/09596518jsce335
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Automatic reconfiguration of a robotic arm using a multi-agent approach

Abstract: There are numerous methods for solving the inverse kinematic equations for a robotic arm. This paper proposes a novel, adaptive approach based on multiagent systems (MASs). An MAS employs a distributed, decentralized approach to problem solving that is not commonly employed in conventional robotic arm control. The MAS uses patterns abstracted from various configurations of the robotic arm to provide a means of solving inverse kinematic equations where there is a changing kinematic model. Such an approach is be… Show more

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Cited by 5 publications
(4 citation statements)
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References 14 publications
(11 reference statements)
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“…Inverse kinematics is an analysis method that joint angles can be solved with known position and orientation of the end-effector. Suppose the position and orientation vector of the end-effector is q = ½n x , n y , n z , o x , o y , o z , a x , a y , a z , p x , p y , p z T 2 R 12 3 1 , where p x , p y , p z are the position parameters along X, Y, and Z axis, then n x , n y , n z , o x , o y , o z , a x , a y , a z are the orientation parameters respectively 28 q is determined by the six variables p x , p y , p z, a, b, g. Suppose the measured position and orientation vector in the robot system (or converted in the robot system) is q m , target position and orientation vector in the robot system (or converted in the robot system) is q t . The actual and theoretical forward kinematic operators are respectively…”
Section: Modeling Of the Position Error And Compensated Joint Angle I...mentioning
confidence: 99%
“…Inverse kinematics is an analysis method that joint angles can be solved with known position and orientation of the end-effector. Suppose the position and orientation vector of the end-effector is q = ½n x , n y , n z , o x , o y , o z , a x , a y , a z , p x , p y , p z T 2 R 12 3 1 , where p x , p y , p z are the position parameters along X, Y, and Z axis, then n x , n y , n z , o x , o y , o z , a x , a y , a z are the orientation parameters respectively 28 q is determined by the six variables p x , p y , p z, a, b, g. Suppose the measured position and orientation vector in the robot system (or converted in the robot system) is q m , target position and orientation vector in the robot system (or converted in the robot system) is q t . The actual and theoretical forward kinematic operators are respectively…”
Section: Modeling Of the Position Error And Compensated Joint Angle I...mentioning
confidence: 99%
“…we discard assumption A.7. The resulting transition probability function is presented in Equation (13). Note that although the probabilities of each transition type are shown separately, any combination of the transitions can happen in any state.…”
Section: Mdp Formulationmentioning
confidence: 99%
“…This is a methodology that is applicable to any robotic configuration with a serial, parallel, or hybrid structure, but a unique model formulation must be developed and solved for each configuration. A novel, adaptive approach based on multiagent systems was developed by [4] for solving inverse kinematic equations using a collaborative agent based approach to reduce the problem complexity, but no distinct formulation is presented that can be extended to develop a dynamic model and a control strategy. Symbolic computation of manipulator inverse kinematics using the homogeneous transformation matrices and the product of the exponential formulas are presented by [24], but this model is not comprehensive.…”
Section: Dof Planar Robotmentioning
confidence: 99%
“…Combining Eqs (3)(4)(5)(6)(7)(8)(9)(10)(11)(12)(13)(14)(15)(16)(17)(18), the solution for the inverse kinematics is expressed in the following two equations: …”
Section: Inverse Kinematic Solution For the Planar 2 Dof Reconfigurabmentioning
confidence: 99%