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M

Min H. Kim

Researcher at KAIST

Publications -  90
Citations -  2304

Min H. Kim is an academic researcher from KAIST. The author has contributed to research in topics: Hyperspectral imaging & Computer science. The author has an hindex of 24, co-authored 81 publications receiving 1560 citations. Previous affiliations of Min H. Kim include University College London & SK Hynix.

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Imperfect shadow maps for efficient computation of indirect illumination

TL;DR: It is demonstrated that imperfect shadow maps are a valid approximation to visibility, which makes the simulation of global illumination an order of magnitude faster than using accurate visibility.
Proceedings ArticleDOI

Extreme View Synthesis

TL;DR: Extreme View Synthesis as mentioned in this paper estimates a depth probability volume, rather than just a single depth value for each pixel of the novel view, and combines learned image priors and the depth uncertainty to synthesize a refined image with less artifacts.
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High-quality hyperspectral reconstruction using a spectral prior

TL;DR: A novel hyperspectral image reconstruction algorithm, which overcomes the long-standing tradeoff between spectral accuracy and spatial resolution in existing compressive imaging approaches and introduces a novel optimization method, which jointly regularizes the fidelity of the learned nonlinear spectral representations and the sparsity of gradients in the spatial domain.
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3D imaging spectroscopy for measuring hyperspectral patterns on solid objects

TL;DR: This work introduces an end-to-end measurement system for capturing spectral data on 3D objects and demonstrates the use of this measurement system in the study of the interplay between the visual capabilities and appearance of birds.
Proceedings ArticleDOI

Hyperspectral Image Reconstruction Using a Deep Spatial-Spectral Prior

TL;DR: A novel hyperspectral image reconstruction algorithm that substitutes the traditional hand-crafted prior with a data-driven prior, based on an optimization-inspired network to overcome the heavy computation problem in the traditional iterative optimization methods.