2019
DOI: 10.1007/978-3-030-20131-9_137
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Parallel manipulator of a class RoboMech for generation of horizontal trajectories family

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Cited by 4 publications
(3 citation statements)
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“…Parallel manipulators, i. e. manipulators with closed kinematic chains, which possess the property of manipulating robots as the manipulation of moving output objects in accordance with their laws of movements and possess the property of mechanisms as setting the laws of movements of actuators, are called parallel manipulators of a RoboMech class [1][2][3]. In simultaneously setting the laws of movement of end-effectors and actuators, parallel manipulators of a RoboMech class work under certain structural schemes and geometric parameters of the links.…”
Section: у данIй роботI викладенI методи структурно-параметричного сиmentioning
confidence: 99%
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“…Parallel manipulators, i. e. manipulators with closed kinematic chains, which possess the property of manipulating robots as the manipulation of moving output objects in accordance with their laws of movements and possess the property of mechanisms as setting the laws of movements of actuators, are called parallel manipulators of a RoboMech class [1][2][3]. In simultaneously setting the laws of movement of end-effectors and actuators, parallel manipulators of a RoboMech class work under certain structural schemes and geometric parameters of the links.…”
Section: у данIй роботI викладенI методи структурно-параметричного сиmentioning
confidence: 99%
“…Therefore, in the inverse kinematics, the position analysis of the group II (1,2), II (3,4), and II (5,6) are successively solved. To solve the position analysis of the group II (1,2), we derive an ABP vector loop-closure equation…”
mentioning
confidence: 99%
“…In this paper, kinematic synthesis of the PM with two end effectors is carried out on the basis of a modular approach [22,23], according to which PMs, regardless of their complexity, are formed by connecting the output objects (end effectors) with a base using closing kinematic chains (CKCs), which are structural modules. CKCs can be active, passive, and negative, which have positive, zero, and negative DOFs, respectively.…”
Section: Introductionmentioning
confidence: 99%