Abstract

To reduce the environmental errors, a snapshot phase-shifting interference microscope (SPSIM) has been developed for surface roughness measurement. However, fringe-print-through (FPT) error widely exists in the phase-shifting interferometry (PSI). To ensure the measurement accuracy, we analyze the sources which introduce the FPT error in the SPSIM. We also develop a FPT error correction algorithm which can be used in the different intensity distribution conditions. The simulation and experiment verify the correctness and feasibility of the FPT error correction algorithm.

Highlights

  • Interferometry is the industry standard metrology method for optical surface [1] and roughness measurement [2]

  • The phase-shifting interferometer (PSI) was introduced by Brunning [3] to achieve accurate metrology in 1974, PSI and its variations have been widely used in optical measurement [1, 4, 5]

  • The simultaneous PSI based on polarization camera can avoid the instability error of the light source and environmental errors, the fringe-print-through (FPT) error [15] can be introduced by the defects in polarized components, such as polarization beam splitter (PBS), quarter-wave plate (QWP), and polarizer array (PA) in front of the pixels

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Summary

Introduction

Interferometry is the industry standard metrology method for optical surface [1] and roughness measurement [2]. Since the phase-shifted interferograms are collected sequentially, the instabilities of light source intensity and frequency, vibration, and air turbulence in the working environment [8,9,10] will lead to the unavoidable and unknown phase error. To overcome these problems, two simultaneous PSIs were developed [11]. Liu et al [22] proposed a general algorithm to correct the phase error in PSI, where the points of a circle on the interferograms are used to create the Lissajous ellipse. The algorithms of correcting FPT error and generating Lissajous ellipse are introduced as well.

Principle of snapshot phase-shifting interference microscope
Error analysis
Method of generating Lissajous ellipse
Simulation
Findings
Conclusion
Full Text
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