Journal of South China University of Technology (Natural Science Edition) ›› 2017, Vol. 45 ›› Issue (2): 99-107.doi: 10.3969/j.issn.1000-565X.2017.02.014

• Mechanical Engineering • Previous Articles     Next Articles

Image Moment-Based Visual Servoing Method with Learning Features

YE Guo-qiang LI Wei-guang WAN Hao   

  1. School of Mechanical and Automotive Engineering,South China University of Technology,Guangzhou 510640,Guangdong,China
  • Received:2016-05-16 Revised:2016-09-02 Online:2017-02-25 Published:2016-12-31
  • Contact: 叶国强( 1987-) ,男,博士生,主要从事机器人技术和视觉控制研究. E-mail:megqye@163.com
  • About author:叶国强( 1987-) ,男,博士生,主要从事机器人技术和视觉控制研究.
  • Supported by:

    Supported by the National High-tech R&D Program of China( 863 Program) ( 2015AA043005)

Abstract:

Proposed in this paper is an improved image moment-based visual servoing method with learning features for planar target,which helps to overcome the singularity of interaction matrix for classical invariant moment features.In the investigation,first,based on the TRS ( 2D translation,2D rotation and scale transformation) -invariant properties of invariant moment features,the nonlinear support vector machine regression algorithm is used to reveal and model the relationship between a set of specific invariant moment features and the rotational angles around the X-axis and Y-axis of the camera.Then,the estimators of regression models,namely the learning features,are used to control the rotational motions around X-axis and Y-axis.The interaction matrix of learning features possess total decoupling and linear properties and has no singularity for any shape of planar objects.Finally,in combination with the normalized centre of gravity features,the normalized area feature and the object orientation feature,a visual servoing controller is designed to conduct the 6-DOF motion control of a camera.Simulated results show that the proposed method is effective.

Key words: visual servoing, image moment, nonlinear support vector machine regression algorithm, interaction matrix

CLC Number: