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David H. Marimont

Researcher at PARC

Publications -  16
Citations -  2099

David H. Marimont is an academic researcher from PARC. The author has contributed to research in topics: Piecewise & Anisotropic diffusion. The author has an hindex of 10, co-authored 16 publications receiving 2050 citations. Previous affiliations of David H. Marimont include Xerox & Stanford University.

Papers
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Journal ArticleDOI

Robust anisotropic diffusion

TL;DR: It is shown that anisotropic diffusion can be seen as a robust estimation procedure that estimates a piecewise smooth image from a noisy input image and the connection to the error norm and influence function in the robust estimation framework leads to a new "edge-stopping" function based on Tukey's biweight robust estimator that preserves sharper boundaries than previous formulations and improves the automatic stopping of the diffusion.
Journal ArticleDOI

Linear models of surface and illuminant spectra

TL;DR: Low-dimensional linear models used for creating efficient spectral representations for color offer some conceptual simplifications for applications such as printer calibration; they also perform substantially better than principal-components approximations for computer-graphics applications.
Journal ArticleDOI

Matching color images: the effects of axial chromatic aberration

TL;DR: In this paper, the wavelength-dependent optical transfer function (OTF) was used to create color matches between spatially patterned images, where the human OTF was modeled as a defocused optical system with a circular aperture.
Patent

Method of rendering a color image for an output medium from symbolic image data

TL;DR: In this paper, a method of rendering a color image on a designated output medium is disclosed, which maps colors to the gamut of the designated image while preserving the semantic consistency of the object color and illumination information in the image.
Proceedings ArticleDOI

Rounding arrangements dynamically

TL;DR: This work describes a robust, dynamic algorithm to compute the arrangement of a set of line segments in the plane, and its implementation that marries the robustness of the Greene and Hobby algorithms with Mulmuley’s dynamic algorithm in a way that preserves the desirable properties of each.