Error-compensation model for simultaneous measurement of five degrees of freedom motion errors of a rotary axis. (24th May 2018)

• Record Type: Journal Article
• Authors: Bao, Chuanchen; Li, Jiakun; Feng, Qibo; Zhang, Bin
• Is Part Of: Measurement science & technology. Volume 29:Number 7(2018:Jul.)
• Publication Date: 2018-05-24
• Subjects: simultaneous measurement of multi-DOF -- error-compensation model -- rotary axis; Physical measurements -- Periodicals; Scientific apparatus and instruments -- Periodicals; Equipment and Supplies -- Periodicals; Science -- instrumentation -- Periodicals; Technology -- instrumentation -- Periodicals; Mesures physiques -- Périodiques; Physical measurements; Scientific apparatus and instruments; Periodicals; 502.87
• DOI: 10.1088/1361-6501/aac119
• Languages: English
• ISSNs: 0957-0233

Abstract

Abstract: This paper introduces an error-compensation model for our measurement method to measure five motion errors of a rotary axis based on fibre laser collimation. The error-compensation model is established in a matrix form using the homogeneous coordinate transformation theory. The influences of the installation errors, error crosstalk, and manufacturing errors are analysed. The model is verified by both ZEMAX simulation and measurement experiments. The repeatability values of the radial and axial motion errors are significantly suppressed by more than 50% after compensation. The repeatability experiments of five degrees of freedom motion errors and the comparison experiments of two degrees of freedom motion errors of an indexing table were performed by our measuring device and a standard instrument. The results show that the repeatability values of the angular positioning error ε z and tilt motion error around the Y axis ε y are 1.2″ and 4.4″, and the comparison deviations of the two motion errors are 4.0″ and 4.4″, respectively. The repeatability values of the radial and axial motion errors, δ y and δ z, are 1.3 and 0.6 µ m, respectively. The repeatability value of the tilt motion error around the X axis ε x is 3.8″.