activity
20172023
most citedIterative -(de)Blending: a Minimalist Deterministic Diffusion Model

14 citations · 35 across the 6 of their papers we have counts for

collaborators

7 papers

cs.GR2023★ 14 cited

Iterative -(de)Blending: a Minimalist Deterministic Diffusion Model

Eric Heitz, Laurent Belcour, Thomas Chambon

We derive a minimalist but powerful deterministic denoising-diffusion model. While denoising diffusion has shown great success in many domains, its underlying theory remains largel…

cs.GR2022★ 7 cited

Bringing Linearly Transformed Cosines to Anisotropic GGX

Aakash KT, Eric Heitz, Jonathan Dupuy +1

Linearly Transformed Cosines (LTCs) are a family of distributions that are used for real-time area-light shading thanks to their analytic integration properties. Modern game engine…

cs.GR2021★ 6 cited

Lessons Learned and Improvements when Building Screen-Space Samplers with Blue-Noise Error Distribution

Laurent Belcour, Eric Heitz

Recent work has shown that the error of Monte-Carlo rendering is visually more acceptable when distributed as blue-noise in screen-space. Despite recent efforts, building a screen-…

cs.GR2021★ 6 cited

Passing Multi-Channel Material Textures to a 3-Channel Loss

Thomas Chambon, Eric Heitz, Laurent Belcour

Our objective is to compute a textural loss that can be used to train texture generators with multiple material channels typically used for physically based rendering such as albed…

cs.CV2020

A Sliced Wasserstein Loss for Neural Texture Synthesis

Eric Heitz, Kenneth Vanhoey, Thomas Chambon +1

We address the problem of computing a textural loss based on the statistics extracted from the feature activations of a convolutional neural network optimized for object recognitio…

math.PR2019

Integration and Simulation of Bivariate Projective-Cauchy Distributions within Arbitrary Polygonal Domains

Jonathan Dupuy, Laurent Belcour, Eric Heitz

Consider a uniform variate on the unit upper-half sphere of dimension . It is known that the straight-line projection through the center of the unit sphere onto the plane above…