Eric Heitz
Unity Technologies
41 Papers
66 Citations
Eric Heitz is an academic researcher from Unity Technologies. The author has contributed to research in topics: Computer science & Rendering (computer graphics). The author has an hindex of 14, co-authored 38 publications. Previous affiliations of Eric Heitz include Université de Montréal & University of Grenoble.
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Papers
Understanding the Masking-Shadowing Function in Microfacet-Based BRDFs
Eric Heitz
- 05 Feb 2014
TL;DR: In this paper, the authors provide a new presentation of the masking-shadowing functions (or geometric attenuation factors) in microfacet-based BRDFs and answer some common questions about their applications.
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A Sliced Wasserstein Loss for Neural Texture Synthesis
TL;DR: This work addresses the problem of computing a textural loss based on the statistics extracted from the feature activations of a convolutional neural network optimized for object recognition and promotes the Sliced Wasserstein Distance as a replacement for the Gram-matrix loss.
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Additional progress towards the unification of microfacet and microflake theories
Jonathan Dupuy,Eric Heitz,Eugene d'Eon +2 more
- 22 Jun 2016
TL;DR: It is argued that the surface profiles that would be consistent with very rough Smith microsurfaces have geometrically implausible shapes and an extension of Smith theory in the volume setting that includes NDFs on the entire sphere is discussed in order to produce a single unified reflectance model.
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Microfacet-based normal mapping for robust Monte Carlo path tracing
TL;DR: This work presents microfacet-based normal mapping, an alternative way of faking geometric details without corrupting the robustness of Monte Carlo path tracing, and shows that it mimics geometric detail in a plausible way, although it does not replicate the appearance of classic normal mapping.
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A spherical cap preserving parameterization for spherical distributions
TL;DR: This work introduces a novel parameterization for spherical distributions that is based on a point located inside the sphere, which is called a pivot, and proves that if the original distribution can be sampled and/or integrated over a spherical cap, then so can the transformed distribution.