Interpolating Industrial Robot Orientation with Hermite Spline Curve Based on Logarithmic Quaternion

Author:

Pu Yasong,Shi Yaoyao,Lin Xiaojun,Guo Jian

Abstract

Smooth orientation planning has an important influence on the working quality and service life as for industrial robot. Based on the logarithmic quaternion, a compact method to map a spline curve from Cartesian space to quaternion space is proposed, and consequently the multi-orientation smooth interpolation of quaternion is realized. Combining with the relevant example case, the detailed method and steps of multi-orientation interpolation are introduced for mapping Hermite spline curve into quaternion space, and the validity of the principle is verified by using the example case. The present multi-orientation smooth interpolation of quaternion has the characteristics of simple construction, easy implementation and intuitive understanding. The method is not only applicable to multi-orientation interpolation of quaternion with Hermite spline curve, but also can extended to the spline curves such as Bezier spline and B-spline.

Publisher

EDP Sciences

Subject

General Engineering

Reference12 articles.

1. Saeed B N. Introduction to Robotics:Analysis, Control, Application[M]. (2nd Edition) Hoboken, New Jersey, John Wiley & Sons Inc 2010

2. Smooth orientation interpolation using parametric quintic-polynomial-based quaternion spline curve

3. Ji Chen. Research on Orientation Interpolation and Optimal Trajectory of Industrial Robot[D]. Harbin, Harbin Institute of Technology, 2013 (in Chinese)

4. Xu Renzheng. Research on the Orientation Spline Curves of the Rigid Body Orientation Trajectory[D]. Hefei, Hefei University of Technology, 2016 (in Chinese)

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