Volume 35, Issue 2 (2-2017)                   JCME 2017, 35(2): 113-129 | Back to browse issues page



DOI: 10.18869/acadpub.jcme.35.2.113

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Kalani H, Akbarzadeh A, Moghimi S, Khoshraftar N. Forward Kinematics Solution of Stewart-Gough using Improved Hybrid Strategy (Neural Network and 3rd-order Newton-Raphson). JCME. 2017; 35 (2) :113-129
URL: http://jcme.iut.ac.ir/article-1-645-en.html

1- Mechanical Engineering Department, Ferdowsi University of Mashhad
2- Electircal Engineering Department, Ferdowsi University of Mashhad , ali_akbarzadeh@um.ac.ir
3- Faculty of Sports and Physical Education, Ferdowsi University of Mashhad
4- Center of Excellence on Soft Computing and Intelligent Information Processing
Abstract:   (682 Views)

Many efforts have been done in recent years to decrease the required time for analysis of FKP (Forward Kinematics
Problem) of parallel robots.This paper starts with developing kinematics of a parallel robot and finishes with a suggested
algorithm to solve forward kinematics of robots. In this paper, by combining the artificial neural networks and a 3rd-order
numerical algorithm, an improved hybrid strategy is proposed in order to increase the accuracy and speed of forward kinematics
analysis of parallel manipulators. First, an approximate solution of the forward kinematics problem is produced by the neural
network. This approximate solution is then considered as the initial guess for the 3rd-order Newton-Raphson numerical
technique. By applying Stewart-Gough parallel manipulator, the efficiency of the proposed method is evaluated. It is shown that
replacing the Newton-Raphson algorithm by the 3rd-order one leads to a reduction of the iterations required to reach the desired
accuracy level and thus a reduction of the FKP analysis time. Finally, Stewart robot is used to simulate the movement of jaw.
This novel algorithm can be applied to any forward kinematics of serial or parallel robots.

Full-Text [PDF 741 kb]   (222 Downloads)    
Type of Study: Research | Subject: General
Received: 2017/02/18 | Accepted: 2017/02/18 | Published: 2017/02/18

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