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Xing Zhao

Researcher at Nankai University

Publications -  46
Citations -  329

Xing Zhao is an academic researcher from Nankai University. The author has contributed to research in topics: Integral imaging & Image processing. The author has an hindex of 11, co-authored 39 publications receiving 259 citations. Previous affiliations of Xing Zhao include Hong Kong Polytechnic University.

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A theoretical and experimental investigation of material removal characteristics and surface generation in bonnet polishing

TL;DR: In this article, a multi-scale material removal model and a surface generation model have been built based on the contact mechanics, kinematics theory, abrasive wear mechanism, as well as the relative and cumulative removal process of surface generation in bonnet polishing.
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Illumination system using LED sources for pocket-size projectors

TL;DR: The illumination system can be used for personal pocket-size projectors providing a 15-20 in.
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Autostereoscopy-based three-dimensional on-machine measuring system for micro-structured surfaces

TL;DR: An autostereoscopy-based three-dimensional measuring method and develops an innovative measuring system for the 3D on-machine measurement of the micro-structured surfaces, an Autostereoscopic-based Three-Dimensional On-machine Measuring (ATDOM) system.
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Enhancement of depth-of-field in a direct projection-type integral imaging system by a negative lens array

TL;DR: This method for enhancing depth-of-field, in which the spot size on a marginal depth plane is reduced, is implemented in a projection-type integral imaging system using a negative lens array without a diffuser to confirm good agreement between the results and numerical predictions.
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Generalized approach to modifying optical vortices with suppressed sidelobes using Bessel-like functions

TL;DR: This work proposes a generalized approach to producing optical vortices with suppressed sidelobes using a variable Bessel-like function added to the conventional spiral phase plate and demonstrates that the method is valid for optical vortex beams with arbitrary topological charges.