Open AccessCorrection of 2D-telecentric scan systems with freeform surfaces
Author(s) -
Yi Zhong,
Ziyao Tang,
Herbert Groß
Publication year - 2020
Publication title -
optics express
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 1.394
H-Index - 271
ISSN - 1094-4087
DOI - 10.1364/oe.381290
Subject(s) - optics , distortion (music) , rotational symmetry , resolution (logic) , aperture (computer memory) , dimension (graph theory) , transverse plane , symmetry (geometry) , surface (topology) , computer science , physics , geometry , acoustics , engineering , artificial intelligence , mathematics , amplifier , structural engineering , mechanics , pure mathematics , computer network , bandwidth (computing)
For scanning systems the resolution, distortion as well as the telecentricity are important performance criteria. For two-dimensional scanning systems, scan mirrors deflecting in only one transverse direction are not allowing for telecentricity in x and y simultaneously in case of an axisymmetric system. It is possible to achieve two-dimensional telecentricity by splitting the pupils in x- and y-direction and shifting the principal planes in one dimension by changing the focal power using an anamorphic setup. However, for higher specifications concerning a large aperture and wide scanning angle, using cylindrical lenses are not enough to achieve a good system quality. It has been proved in many researches that freeform surfaces are effective to improve the resolution of systems without rotational symmetry. In this work, a systematic case study is presented to investigate the potential of freeform surfaces to improve the resolution, telecentricity, and distortion simultaneously. It is shown as a result that freeform surfaces offer large correction ability in all the three aspects concerning high specifications of 2D-telecentric anamorphic scan systems. This contribution provides the insight into the application of freeform surfaces in non-rotationally symmetric optical systems with refractive components.