Dynamic Performance and Modular Design of Redundant Macro-/Minimanipulators

This paper presents methodologies for the analysis and design of redundant manipulators, especially macro-/ministructures, for improved dynamic performance. Herein, the dynamic performance of a redundant manipulator is characterized by the end-effector inertial and acceleration properties. The belted inertia ellipsoid is used to characterize inertial properties, and the recently developed dynamic capability equations are used to analyze acceleration capability. The approach followed here is to design the ministructure to achieve the task performance and then to design the macrostructure to support and complement the ministructure, referred to here as modular design. The methodology is illustrated in the design of a six-degree-of-freedom planar manipulator.

[1]  Christopher D. Rahn,et al.  Design of Continuous Backbone, Cable-Driven Robots , 2002 .

[2]  H. Lipkin,et al.  Mobility of Overconstrained Parallel Mechanisms , 2006 .

[3]  Sunil K. Agrawal,et al.  A Dual-Stage Planar Cable Robot: Dynamic Modeling and Design of A Robust Controller with Positive Inputs , 2005 .

[4]  Bruce H. Krogh,et al.  The acceleration radius: a global performance measure for robotic manipulators , 1988, IEEE J. Robotics Autom..

[5]  C. Melchiorri,et al.  Robot manipulability , 1995, IEEE Trans. Robotics Autom..

[6]  Pasquale Chiacchio,et al.  A new dynamic manipulability ellipsoid for redundant manipulators , 2000, Robotica.

[7]  Steven Dubowsky,et al.  Design of a Lightweight Hyper-Redundant Deployable Binary Manipulator , 2004 .

[8]  Shugen Ma,et al.  Local torque minimization for redundant manipulators: a correct formulation , 1996, Robotica.

[9]  J. Rastegar,et al.  Optimal Synthesis of Robot Manipulators Based on Global Dynamic Parameters , 1992 .

[10]  Joseph Duffy,et al.  Hybrid Twist and Wrench Control for a Robotic Manipulator , 1988 .

[11]  Joseph Duffy,et al.  The fallacy of modern hybrid control theory that is based on "orthogonal complements" of twist and wrench spaces , 1990, J. Field Robotics.

[12]  Oussama Khatib,et al.  Actuator selection for desired dynamic performance , 2002, IEEE/RSJ International Conference on Intelligent Robots and Systems.

[13]  Oussama Khatib,et al.  The dynamic capability equations: a new tool for analyzing robotic manipulator performance , 2005, IEEE Transactions on Robotics.

[14]  Yoshihiko Nakamura,et al.  Advanced robotics - redundancy and optimization , 1990 .

[15]  Oussama Khatib,et al.  Dynamic loading criteria in actuator selection for desired dynamic performance , 2003, Adv. Robotics.

[16]  Jihong Lee A structured algorithm for minimum l[infty infinity]-norm solutions and its application to a robot velocity workspace analysis , 2001, Robotica.

[17]  Tarcisio A. Hess-Coelho A Redundant Parallel Spherical Mechanism for Robotic Wrist Applications , 2007 .

[18]  Oussama Khatib,et al.  Inertial Properties in Robotic Manipulation: An Object-Level Framework , 1995, Int. J. Robotics Res..

[19]  J Vertut,et al.  General design criteria for manipulators , 1981 .

[20]  Alan Bowling,et al.  Velocity Effects on Robotic Manipulator Dynamic Performance , 2006 .

[21]  H. Asada,et al.  A Geometrical Representation of Manipulator Dynamics and Its Application to Arm Design , 1983 .

[22]  Tsuneo Yoshikawa,et al.  Dynamic manipulability of robot manipulators , 1985, Proceedings. 1985 IEEE International Conference on Robotics and Automation.

[23]  F. Pierrot,et al.  Force polytope and force ellipsoid for redundant manipulators , 1997 .

[24]  Jorge Angeles,et al.  The concept of dynamic isotropy and its applications to inverse kinematics and trajectory planning , 1990, Proceedings., IEEE International Conference on Robotics and Automation.