2017Unpublished venueRequires access

Kinematic analysis of 3-RPS parallel mechanism

Xiang‐Guo Li, Denglin Zhu, Zhi-qian Mei, Dexin Jiang

Open publisher page 2 citations

Abstract

This paper analyses the kinematics characteristics of 3-revolute-prismatic-spherical (3-RPS) parallel mechanism. Firstly, the reference coordinate system is established, and the position of each branch is obtained by combining the coordinate transformation and the space distance theory of the vector. The velocity and acceleration are obtained by deriving the position of the branch. Finally, the kinematics of the 3-RPS parallel mechanism is solved by MATLAB programming and the simulation results verity the correctness of the calculation.

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What this paper is about

This paper analyses the kinematics characteristics of 3-revolute-prismatic-spherical (3-RPS) parallel mechanism. Firstly, the reference coordinate system is established, and the position of each branch is obtained by combining the coordinate transformation and the space distance theory of the vector. The velocity and acceleration are obtained by deriving the position of the branch. Finally, the kinematics of the 3-RPS parallel mechanism is solved by MATLAB programming and the simulation results verity the correctness of the calculation.

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Available abstract

This paper analyses the kinematics characteristics of 3-revolute-prismatic-spherical (3-RPS) parallel mechanism. Firstly, the reference coordinate system is established, and the position of each branch is obtained by combining the coordinate transformation and the space distance theory of the vector. The velocity and acceleration are obtained by deriving the position of the branch. Finally, the kinematics of the 3-RPS parallel mechanism is solved by MATLAB programming and the simulation results verity the correctness of the calculation.

Key concepts: Kinematics, Revolute joint, Correctness, Position (finance), Mechanism (biology), Coordinate system, Acceleration, MATLAB

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