mlsanityData to 14 Oct 2026

Sound propagation in realistic interactive 3D scenes with parameterized sources using deep neural operators

arXiv 2308.05141 ↗First posted 9 Aug 2023cs.SD cs.LG eess.AScited by 12

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Abstract (arXiv)

We address the challenge of sound propagation simulations in 3D virtual rooms with moving sources, which have applications in virtual/augmented reality, game audio, and spatial computing. Solutions to the wave equation can describe wave phenomena such as diffraction and interference. However, simulating them using conventional numerical discretization methods with hundreds of source and receiver positions is intractable, making stimulating a sound field with moving sources impractical. To overcome this limitation, we propose using deep operator networks to approximate linear wave-equation operators. This enables the rapid prediction of sound propagation in realistic 3D acoustic scenes with moving sources, achieving millisecond-scale computations. By learning a compact surrogate model, we avoid the offline calculation and storage of impulse responses for all relevant source/listener pairs. Our experiments, including various complex scene geometries, show good agreement with reference solutions, with root mean squared errors ranging from 0.02 Pa to 0.10 Pa. Notably, our method signifies a paradigm shift as no prior machine learning approach has achieved precise predictions of complete wave fields within realistic domains. We anticipate that our findings will drive further exploration of deep neural operator methods, advancing research in immersive user experiences within virtual environments.

Key facts. Cited by 12 papers in the map (data through 14 Oct 2026). Builds on 21 of its 66 references that are in the map. First posted on arXiv 9 Aug 2023.

Builds on

21 of 66 references.

References · 21

  1. 2020Fourier Neural Operator for Parametric Partial Differential Equationscited by 2,908
  2. 2020Implicit Neural Representations with Periodic Activation Functionscited by 2,238
  3. 2019DeepONet: Learning nonlinear operators for identifying differential equations based on the universal approximation theorem of operatorscited by 2,018
  4. 2018On the Spectral Bias of Neural Networkscited by 1,341
  5. 2021Learning the solution operator of parametric partial differential equations with physics-informed DeepOnetscited by 540
  6. 2020Self-Adaptive Physics-Informed Neural Networks using a Soft Attention Mechanismcited by 233
  7. 2020Frequency Bias in Neural Networks for Input of Non-Uniform Densitycited by 140
  8. 2021A physics-informed variational DeepONet for predicting the crack path in brittle materialscited by 98
  9. 2021Improved architectures and training algorithms for deep operator networkscited by 86
  10. 2022Deep transfer operator learning for partial differential equations under conditional shiftcited by 83
  11. 2022Learning two-phase microstructure evolution using neural operators and autoencoder architecturescited by 72
  12. 2022Multifidelity Deep Operator Networks For Data-Driven and Physics-Informed Problemscited by 58
9 more
  1. 2023LNO: Laplace Neural Operator for Solving Differential Equationscited by 47
  2. 2022On the influence of over-parameterization in manifold based surrogates and deep neural operatorscited by 29
  3. 2022MESH2IR: Neural Acoustic Impulse Response Generator for Complex 3D Scenescited by 23
  4. 2023Deep neural operators can serve as accurate surrogates for shape optimization: A case study for airfoilscited by 19
  5. 2022Neural operator learning of heterogeneous mechanobiological insults contributing to aortic aneurysmscited by 14
  6. 2021Physics-informed neural networks for one-dimensional sound field predictions with parameterized sources and impedance boundariescited by 7
  7. 2023Real-Time Prediction of Gas Flow Dynamics in Diesel Engines using a Deep Neural Operator Frameworkcited by 5
  8. 2021Dynamic Portal Occlusion for Precomputed Interactive Sound Propagationcited by 2
  9. 2021Reduced basis methods for numerical room acoustic simulations with parametrized boundariescited by 1

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Cited by year (2026 to 14 Oct)

Citing papers per year: 2024: 4; 2025: 5; 2026: 3.

12 papers.