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Accelerating IC Thermal Simulation Data Generation via Block Krylov and Operator Action

arXiv 2510.23221 ↗First posted 27 Oct 2025cs.AI physics.comp-phcited by 0

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Abstract (arXiv)

Recent advances in data-driven approaches, such as neural operators (NOs), have shown substantial efficacy in reducing the solution time for integrated circuit (IC) thermal simulations. However, a limitation of these approaches is requiring a large amount of high-fidelity training data, such as chip parameters and temperature distributions, thereby incurring significant computational costs. To address this challenge, we propose a novel algorithm for the generation of IC thermal simulation data, named block Krylov and operator action (BlocKOA), which simultaneously accelerates the data generation process and enhances the precision of generated data. BlocKOA is specifically designed for IC applications. Initially, we use the block Krylov algorithm based on the structure of the heat equation to quickly obtain a few basic solutions. Then we combine them to get numerous temperature distributions that satisfy the physical constraints. Finally, we apply heat operators on these functions to determine the heat source distributions, efficiently generating precise data points. Theoretical analysis shows that the time complexity of BlocKOA is one order lower than the existing method. Experimental results further validate its efficiency, showing that BlocKOA achieves a 420-fold speedup in generating thermal simulation data for 5000 chips with varying physical parameters and IC structures. Even with just 4% of the generation time, data-driven approaches trained on the data generated by BlocKOA exhibits comparable performance to that using the existing method.

Key facts. No citing papers in the map yet (data through 7 Oct 2026). Builds on 7 of its 30 references that are in the map. First posted on arXiv 27 Oct 2025.

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References · 7

  1. 2020Fourier Neural Operator for Parametric Partial Differential Equationscited by 2,806
  2. 2022Clifford Neural Layers for PDE Modelingcited by 91
  3. 2022Physics-Informed Machine Learning: A Survey on Problems, Methods and Applicationscited by 88
  4. 2022INO: Invariant Neural Operators for Learning Complex Physical Systems with Momentum Conservationcited by 28
  5. 2024Accelerating PDE Data Generation via Differential Operator Action in Solution Spacecited by 15
  6. 2023DeepOHeat: Operator Learning-based Ultra-fast Thermal Simulation in 3D-IC Designcited by 13
  7. 2024Accelerating Data Generation for Neural Operators via Krylov Subspace Recyclingcited by 12

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