mlsanityData to 14 Oct 2026

Locally Orderless Images for Optimization in Differentiable Rendering

arXiv 2503.21931 ↗First posted 27 Mar 2025cs.GR cs.CVcited by 1

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Abstract (arXiv)

Problems in differentiable rendering often involve optimizing scene parameters that cause motion in image space. The gradients for such parameters tend to be sparse, leading to poor convergence. While existing methods address this sparsity through proxy gradients such as topological derivatives or lagrangian derivatives, they make simplifying assumptions about rendering. Multi-resolution image pyramids offer an alternative approach but prove unreliable in practice. We introduce a method that uses locally orderless images, where each pixel maps to a histogram of intensities that preserves local variations in appearance. Using an inverse rendering objective that minimizes histogram distance, our method extends support for sparsely defined image gradients and recovers optimal parameters. We validate our method on various inverse problems using both synthetic and real data.

Key facts. Cited by 1 paper in the map (data through 14 Oct 2026). Builds on 15 of its 49 references that are in the map. First posted on arXiv 27 Mar 2025.

Builds on

15 of 49 references.

References · 15

  1. 2018The Unreasonable Effectiveness of Deep Features as a Perceptual Metriccited by 11,177
  2. 2016Variational Inference: A Review for Statisticianscited by 1,472
  3. 2021Volume Rendering of Neural Implicit Surfacescited by 996
  4. 2020Accelerating 3D Deep Learning with PyTorch3Dcited by 784
  5. 2018Computational Optimal Transportcited by 780
  6. 2020Modular Primitives for High-Performance Differentiable Renderingcited by 441
  7. 2019Soft Rasterizer: A Differentiable Renderer for Image-based 3D Reasoningcited by 420
  8. 2022Do Differentiable Simulators Give Better Policy Gradients?cited by 89
  9. 2021Gradients are Not All You Needcited by 86
  10. 2023Factorized Inverse Path Tracing for Efficient and Accurate Material-Lighting Estimationcited by 23
  11. 2022Plateau-reduced Differentiable Path Tracingcited by 10
  12. 2024A Simple Approach to Differentiable Rendering of SDFscited by 7
3 more
  1. 2023A Theory of Topological Derivatives for Inverse Rendering of Geometrycited by 6
  2. 2023Zero Grads: Learning Local Surrogate Losses for Non-Differentiable Graphicscited by 5
  3. 2024Transforming a Non-Differentiable Rasterizer into a Differentiable One with Stochastic Gradient Estimationcited by 5

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1 paper.