Broadband Ground Motion Synthesis via Generative Adversarial Neural Operators: Development and Validation
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Abstract (arXiv)
We present a data-driven framework for ground-motion synthesis that generates three-component acceleration time histories conditioned on moment magnitude, rupture distance , time-average shear-wave velocity at the top 30m (VS30), and style of faulting. We use a Generative Adversarial Neural Operator (GANO), a resolution invariant architecture that guarantees model training independent of the data sampling frequency. We first present the conditional ground-motion synthesis algorithm (cGM-GANO) and discuss its advantages compared to previous work. We next train cGM-GANO on simulated ground motions generated by the Southern California Earthquake Center Broadband Platform (BBP) and on recorded KiK-net data and show that the model can learn the overall magnitude, distance, and VS30 scaling of effective amplitude spectra (EAS) ordinates and pseudo-spectral accelerations (PSA). Results specifically show that cGM-GANO produces consistent median scaling with the training data for the corresponding tectonic environments over a wide range of frequencies for scenarios with sufficient data coverage. For the BBP dataset, cGM-GANO cannot learn the ground motion scaling of the stochastic frequency components; for the KiK-net dataset, the largest misfit is observed at short distances and for soft soil conditions due to the scarcity of such data. Except for these conditions, the aleatory variability of EAS and PSA are captured reasonably well. Lastly, cGM-GANO produces similar median scaling to traditional GMMs for frequencies greater than 1Hz for both PSA and EAS but underestimates the aleatory variability of EAS. Discrepancies in the comparisons between the synthetic ground motions and GMMs are attributed to inconsistencies between the training dataset and the datasets used in GMM development. Our pilot study demonstrates GANO's potential for efficient synthesis of broad-band ground motions
Key facts. Cited by 12 papers in the map (data through 7 Oct 2026). Builds on 13 of its 69 references that are in the map. First posted on arXiv 7 Sep 2023.
Builds on
13 of 69 references.
References · 13
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Citing papers per year: 2023: 1; 2024: 5; 2025: 5; 2026: 1.
12 papers.
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- 2024Neural Operators with Localized Integral and Differential Kernelscited by 59
- 2025Guided Diffusion Sampling on Function Spaces with Applications to PDEscited by 33
- 2025Stochastic Process Learning via Operator Flow Matchingcited by 14
- 2025Mesh-Informed Neural Operator : A Transformer Generative Approachcited by 11
- 2024Universal Functional Regression with Neural Operator Flowscited by 9
- 2024Learning Physics for Unveiling Hidden Earthquake Ground Motions via Conditional Generative Modelingcited by 7
- 2024High Resolution Seismic Waveform Generation using Denoising Diffusioncited by 2
- 2024Broadband Ground Motion Synthesis by Diffusion Model with Minimal Conditioncited by 2
- 2025Neural Spline Operators for Risk Quantification in Stochastic Systemscited by 1
- 2025TimesNet-Gen: Deep Learning-based Site Specific Strong Motion Generationcited by 0
- 2026From Complex Dynamics to DynFormer: Rethinking Transformers for PDEscited by 0
- 2026From Complex Dynamics to DynFormer: Rethinking Transformers for PDEs3 Mar 2026
- 2025TimesNet-Gen: Deep Learning-based Site Specific Strong Motion Generation4 Dec 2025
- 2025Neural Spline Operators for Risk Quantification in Stochastic Systems27 Aug 2025
- 2025Mesh-Informed Neural Operator : A Transformer Generative Approach20 Jun 2025
- 2025Guided Diffusion Sampling on Function Spaces with Applications to PDEs22 May 2025
- 2025Stochastic Process Learning via Operator Flow Matching7 Jan 2025
- 2024Broadband Ground Motion Synthesis by Diffusion Model with Minimal Condition23 Dec 2024
- 2024High Resolution Seismic Waveform Generation using Denoising Diffusion25 Oct 2024
- 2024Learning Physics for Unveiling Hidden Earthquake Ground Motions via Conditional Generative Modeling21 Jul 2024
- 2024Universal Functional Regression with Neural Operator Flows3 Apr 2024
- 2024Neural Operators with Localized Integral and Differential Kernels26 Feb 2024
- 2023Neural Operators for Accelerating Scientific Simulations and Design27 Sep 2023