Abstract :
Using algebraic properties of displacement (or rigid-body motion) subsets, the paper introduces new two-degree-of-freedom (2-DOF) nonoverconstrained orientation mechanisms. The angles of pan and tilt are also referred to as the angles of precession ψ and nutation θ, respectively, employing the standard terminology of Euler angles. A serial array of two revolute pairs provides the kinematic constraint of an end-effector. For instance, the first axis of rotation is fixed vertically, and the second axis rotates around the first axis, remaining parallel to the horizontal plane. Such a 2-DOF wrist is fit for orienting various devices like telescopes, cameras, antennas, etc. The first axis is fixed, and can be actuated by any powerful heavy servomotor. The paper discloses new mechanisms that allow the actuation of the second movable axis by a fixed servomotor. Moreover, the actuation of the movable axis is not a function of the pan ψ. In other words, the pan and the tilt are controlled independently or in a fully uncoupled manner.
Keywords :
algebra; attitude control; end effectors; manipulator kinematics; position control; Euler angles; algebraic displacement subset properties; end effector; heavy servomotor; kinematic constraint; pan-tilt wrists; rigid-body motion; two-degree-of-freedom nonoverconstrained orientation mechanisms; uncoupled actuation; Cameras; Information analysis; Kinematics; Mechanical factors; Servomotors; Telescopes; Terminology; Vectors; Wrist; Orientation manipulators; parallel mechanisms; type synthesis; uncoupled motion; wrists;