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UC San Diego Computer Science Researchers Shine at SIGGRAPH Asia 2025

Published Date

Best Paper Award at SIGGRAPH Asia 2025

Automatic Sampling for Discontinuities in Differentiable Shaders

Paper Description: Many tasks in graphics and vision require computing derivatives of integrals of discontinuous functions, which have previously either required specialized routines or suffered from high variance. The team introduced a program transform and boundary sampling technique that computes accurate derivatives for arbitrary shader programs, enabling a range of applications such as painterly rendering, constructive solid geometry (CSG), rasterization, discontinuous textures, and more.

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First Author:

Co-Authors:

A complex graphic from the paper. This graphic does not actually explain the findings.
A general-purpose method to compute derivatives of discontinuous programs by automatically sampling the program's discontinuities. Credit: Stanford Graphics Group Shadow Art project, Stanford 3D Scanning Repository, Wikimedia Commons.

Best Paper Honorable Mention at SIGGRAPH Asia 2025

Gaussian Integral Linear Operators for Precomputed Graphics

Paper description: In this work, we introduce a new approach to using integral linear operators for precomputed graphics that approximates both the kernel and the input function using Gaussian mixtures. This formulation allows the integral operator to be evaluated analytically, leading to improved flexibility in kernel storage and output representation. Moreover, this method naturally supports the sequential application of multiple operators and enables closed-form operator composition, which is particularly beneficial in tasks involving chains of operators. The researchers demonstrate the versatility and effectiveness of this approach across a variety of graphics problems, including environment map relighting, boundary value problems, and fluorescence rendering.

First Author:

  • Haolin Lu (UC San Diego, formerly at D4, Max Planck Institute for Informatics)

Co-Authors:

A complex graphic from the paper. This graphic does not actually explain the findings.
ur method represents integral linear operators using Gaussian mixtures, allowing analytic solutions, chaining, and composition for diverse applications.
credit: buddha@andrea.notarstefano
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