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The Planning & Control of Robot Dexterous Manipulation Li Han, Zexiang Li, Jeff Trinkle, Zhiqiang Qin, Shilong Jiang Dept. of Computer Science Texas A&M University Dept. of Electrical and Electronic Engineering Hong Kong Univ. of Science and Technology Rodin
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Dexterous Manipulation Tasks: a robotic hand –grasps an object, and –moves the object from a start configuration to a goal configuration. Assumptions –Quasi-Static Systems –Rigid Body Motions preserve distances and orientations –Known System and Environment Parameters
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SAMM (O. Khatib, USA) Katharina (Germany) Dexterous Manipulation Systems Japan
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Fixture (K. Goldberg) Digital Actor (J.-C. Latombe) Cellular Man. (Sci. American) AerCam (NASA) Applications
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Overview Problem Statement Force and Motion Feasibility Issues Manipulation Planning and Control Experimental Result Summary HKUST Hand (Z. Li)
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Dexterous Manipulation start goal Feasible States –Closure: Variety or Manifold Feasible Velocities: Tangent Vectors Feasible Forces: Co-Tangent Vectors –Collision-Free
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Dexterous Manipulation Manipulation Planner Manipulation Controller Feasible States –Grasp Statics: Force –Manipulation Kinematics: Motion start goal
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Grasp Statics Grasp Force Feasibility and Optimization Problem
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Grasp Statics and Friction Cones Linear Matrix Inequality (LMI)
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Numerical Results Convex Programming Involving LMIs (S. Boyd’s Convex Programming Group at Stanford) Feasibility and Optimization: < 7.82ms (HP/Convex)
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Manipulation Kinematics Grasp Kinematics Manipulation Kinematics: Plan an object trajectory Use generalized inverse method to find a “best”possible joint trajectory Infeasible Object Trajectory? Contact Motion?
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Unreliable Manipulation Plan
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Modular Control System Architecture
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Manipulation Objectives –Move the object –Improve the grasp Experimental System & Result
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Future Work Large Scale Object Manipulation in a Crowded Environment –Regrasping and Dexterous Manipulation Planning Dynamic Constraints Uncertainty and Robustness Applications …
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Conclusion Grasp Statics –Linear Matrix Inequalities for Nonlinear Friction Cones –Convex Programming Manipulation Kinematics –Tangent Space (Feasibility Constraints) –Inclusion of all kinematic variables A Modular Control System Architecture Manipulation Planning –“Local” Motion in a Clear Environment
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