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


ABSTRACT: We address the challenge of acoustic simulations in three-dimensional (3D) virtual rooms with parametric source positions, which have applications in virtual/augmented reality, game audio, and spatial computing. The wave equation can fully describe wave phenomena such as diffraction and interference. However, conventional numerical discretization methods are computationally expensive when simulating hundreds of source and receiver positions, making simulations with parametric source positions 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 parametric source positions, 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 to 0.10 Pa. Notably, our method signifies a paradigm shift as-to our knowledge-no prior machine learning approach has achieved precise predictions of complete wave fields within realistic domains.

SUBMITTER: Borrel-Jensen N 

PROVIDER: S-EPMC10786273 | biostudies-literature | 2024 Jan

REPOSITORIES: biostudies-literature

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

Borrel-Jensen Nikolas N   Goswami Somdatta S   Engsig-Karup Allan P AP   Karniadakis George Em GE   Jeong Cheol-Ho CH  

Proceedings of the National Academy of Sciences of the United States of America 20240104 2


We address the challenge of acoustic simulations in three-dimensional (3D) virtual rooms with parametric source positions, which have applications in virtual/augmented reality, game audio, and spatial computing. The wave equation can fully describe wave phenomena such as diffraction and interference. However, conventional numerical discretization methods are computationally expensive when simulating hundreds of source and receiver positions, making simulations with parametric source positions im  ...[more]

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