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Hee-Jin Choi

Researcher at Sejong University

Publications -  68
Citations -  1810

Hee-Jin Choi is an academic researcher from Sejong University. The author has contributed to research in topics: Integral imaging & Liquid-crystal display. The author has an hindex of 23, co-authored 64 publications receiving 1695 citations. Previous affiliations of Hee-Jin Choi include Samsung & Seoul National University.

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Three-dimensional display technologies of recent interest: principles, status, and issues [Invited]

TL;DR: Up-to-date see-through 3D display is a concept close to the ultimate goal of presenting seamless virtual images, although it is still far from practical use, many efforts have been made to resolve issues such as occlusion problems.
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Viewing-angle-enhanced integral imaging system using a curved lens array

TL;DR: It is shown that incorporation of a curved lens array instead of a conventional flat lens array expands the viewing angle remarkably and the flipped images are eliminated effectively by adopting barriers.
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Wide-viewing-angle integral three-dimensional imaging system by curving a screen and a lens array.

TL;DR: A wide-viewing-angle integral three-dimensional imaging system made by curving a screen and a lens array is described, which was able to achieve a viewing angle of 33 degrees (one side) for real integral imaging and 40 degrees for virtual integral imaging, four times wider than that of the currently used conventional techniques.
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Multiple-viewing-zone integral imaging using a dynamic barrier array for three-dimensional displays.

TL;DR: The number of viewing zones can be increased with an increment of the states of the barrier array tilt by fabricating and locating the dynamic barrier array between a lens array and a display panel.
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Point light source integral imaging with improved resolution and viewing angle by the use of electrically movable pinhole array.

TL;DR: With the proposed technique, the resolution and the viewing angle can be improved remarkably, and the upper resolution limit imposed by the Nyquist sampling theorem is overcome.