The Gibbard-Satterthwaite theorem implies the existence of voters, called manipulators, who can change the election outcome in their favour by voting strategically. When a given preference profile admits several such manipulators, voting becomes a game played by these voters, who have to reason strategically about each others’ actions. To complicate the game even further, counter-manipulators m...

Traditional rigid serial manipulators have a natural representation associated with them – namely the angles of all the joints in the robot arm. A complete framework that is built around this representation allows engineers to write down simple kinematic and dynamic equations for the robot. These equations enable robust control of rigid robot arms. In contrast, for flexible manipulators such as...

The freedom of choice in designating a base{body for free{ ying manipulators gives these manipulators a base{invariance symmetry that is not encountered in terrestrial manipulators. This paper analyzes the relationship between this natural symmetry and the dynamical equations for freeying manipulators. The base-invariance symmetry is used to develop a new formulation of the manipulator dynamics...

Cable-based robots build upon mechanisms that not only use rigid links in their structures but also utilize unilateral force elements such as cables to deliver the desired motion. Cables may be either connected to active winches to provide a variable length and hence to actuate the mechanism or may be only to provide a kinematic constraint to eliminate an undesired motion of the endeffector. Ma...

The aim of this paper is to classify one family of 3R serial positioning manipulators. This categorization is based on the number of cusp points of quaternary, binary, generic and non-generic manipulators. It was found three subsets of manipulators with 0, 2 or 4 cusp points and one homotopy class for generic quaternary manipulators. This classification allows us to define the design parameters...

Abstract: This paper presents a performance metric for the manipulability of constrained serial manipulators. The manipulability measure and manipulability ellipsoid are found from the manipulability Jacobian, which is easily found for serial manipulators as the standard Jacobian matrix, or for parallel manipulators as the Jacobian that gives the mapping from the active joint velocities to the ...

This article synthezises the most important results on the kinematics of cuspidal manipulators i.e. nonredundant manipulators that can change posture without meeting a singularity. The characteristic surfaces, the uniqueness domains and the regions of feasible paths in the workspace are defined. Then, several sufficient geometric conditions for a manipulator to be noncuspidal are enumerated and...

c 1996 IEEE Minneapolis, MN, 1996 Motion Planning for Multiple Mobile Manipulators Jaydev Desai, Chau-Chang Wang, Milo s Zefran and Vijay Kumar General Robotics and Active Sensory Perception (GRASP) Laboratory, University of Pennsylvania 3401 Walnut Street, Room 301C, Philadelphia, PA 19104-6228 Abstract We address the motion planning for \ xtureless" material-handling with multiple manipulator...

This paper traces the development of teleoperators and associated control technology leading to the development of remote manipulators for medical application . The implications of various design approaches are elaborated in a general review of the UCLA Biotechnology Laboratory's preliminary evaluation of medical manipulators. The manipulators were made available through the auspices of the Vet...

The traditional methods for representing forward kinematics of manipulators have been the homogeneous matrix in line with the D-H algorithm. In this paper a new method known as quaternion algebra is described and it is used for three dimensional representation and orientation in robot kinematics. This method is compared with homogeneous transform in terms of easiness of representation, computat...