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Iskra: A System for Inverse Geometry Processing

arXiv 2602.12105 ↗First posted 12 Feb 2026cs.GR cs.CV cs.LGcited by 0

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Abstract (arXiv)

We propose a system for differentiating through solutions to geometry processing problems. Our system differentiates a broad class of geometric algorithms, exploiting existing fast problem-specific schemes common to geometry processing, including local-global and ADMM solvers. It is compatible with machine learning frameworks, opening doors to new classes of inverse geometry processing applications. We marry the scatter-gather approach to mesh processing with tensor-based workflows and rely on the adjoint method applied to user-specified imperative code to generate an efficient backward pass behind the scenes. We demonstrate our approach by differentiating through mean curvature flow, spectral conformal parameterization, geodesic distance computation, and as-rigid-as-possible deformation, examining usability and performance on these applications. Our system allows practitioners to differentiate through existing geometry processing algorithms without needing to reformulate them, resulting in low implementation effort, fast runtimes, and lower memory requirements than differentiable optimization tools not tailored to geometry processing.

Key facts. No citing papers in the map yet (data through 7 Oct 2026). Builds on 18 of its 84 references that are in the map. First posted on arXiv 12 Feb 2026.

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18 of 84 references.

References · 18

  1. 2019PyTorch: An Imperative Style, High-Performance Deep Learning Librarycited by 20,160
  2. 2018Neural Ordinary Differential Equationscited by 3,733
  3. 2017OptNet: Differentiable Optimization as a Layer in Neural Networkscited by 588
  4. 2021Neural Fields in Visual Computing and Beyondcited by 539
  5. 2019Differentiable Convex Optimization Layerscited by 458
  6. 2018ChainQueen: A Real-Time Differentiable Physical Simulator for Soft Roboticscited by 98
  7. 2021DiffPD: Differentiable Projective Dynamicscited by 62
  8. 2018Isospectralization, or how to hear shape, style, and correspondencecited by 18
  9. 2019Cubic Stylizationcited by 14
  10. 2021Differentiable Surface Triangulationcited by 14
  11. 2021HodgeNet: Learning Spectral Geometry on Triangle Meshescited by 13
  12. 2022Differentiable solver for time-dependent deformation problems with contactcited by 12
6 more
  1. 2024BPQP: A Differentiable Convex Optimization Framework for Efficient End-to-End Learningcited by 10
  2. 2018Anderson Acceleration for Geometry Optimization and Physics Simulationcited by 6
  3. 2021Sparsity-Specific Code Optimization using Expression Treescited by 1
  4. 2023SymX: Energy-based Simulation from Symbolic Expressionscited by 1
  5. 2023A Convex Optimization Framework for Regularized Geodesic Distancescited by 1
  6. 2024Differentiable Geodesic Distance for Intrinsic Minimization on Triangle Meshescited by 1

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