Advances in Robot Kinematics: Analysis and Control 1998
DOI: 10.1007/978-94-015-9064-8_11
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Workspace, Stiffness, Singularities and Classification of Tendon-Driven Stewart Platforms

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Cited by 114 publications
(69 citation statements)
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“…Verhoeven et al addressed almost the same concept named acceptably controllable workspace (ACW) in [42,48]. The ACW is defined as the set of postures where a force and torque equilibrium can be obtained with positive tensions with the constraint that all cable tensions must remain within range of cable tension value for a tendon-based Stewart platform.…”
Section: Wrench Feasible Workpacementioning
confidence: 99%
“…Verhoeven et al addressed almost the same concept named acceptably controllable workspace (ACW) in [42,48]. The ACW is defined as the set of postures where a force and torque equilibrium can be obtained with positive tensions with the constraint that all cable tensions must remain within range of cable tension value for a tendon-based Stewart platform.…”
Section: Wrench Feasible Workpacementioning
confidence: 99%
“…It was assumed that: signals from sensors are disturbed by independent normal random process with zero mean value and constant variance; geometrical errors of the wire-legs are much less than main dimensions of the platform mechanism; linear error propagation theory can be used to solve the problem [9]. A relationship between increments of the wire lengths and changes of the platform position and orientation is written down using the first order kinematics [8,10]:…”
Section: D) Proper Conditioning Of the Measurementsmentioning
confidence: 99%
“…The wire-based sensor consists of a pulley with spiral spring and an encoder. The considered mechanism can be modeled as 6-DOF parallel manipulators, like Stewart platform [8,10], because the wires can be seen as extensible legs connecting the platforms by means of spherical (S) joints, Fig. 1.…”
Section: Introduction -Goal and Scopementioning
confidence: 99%
“…A cable driven parallel manipulator, according to its number of cables (m) and degrees of freedom (DOFs) of end-effector (n), can be classified as follows (Verhoeven et al, 1998;Hiller & Fang, 2005) fixed end of the cable; E the elastic modulus; A 0 the unstrained cross-sectional area. Using the variables and coordinate system above, we will briefly reproduce Irvine's derivation in this paper (Irivne, 1981).…”
Section: Classification Of a Cable Driven Parallel Manipulatormentioning
confidence: 99%