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Efficient Sound Field Reconstruction with Conditional Invertible Neural Networks

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abstract

In this study, we introduce a method for estimating sound fields in reverberant environments using a conditional invertible neural network (CINN). Sound field reconstruction can be hindered by experimental errors, limited spatial data, model mismatches, and long inference times, leading to potentially flawed and prolonged characterizations. Further, the complexity of managing inherent uncertainties often escalates computational demands or is neglected in models. Our approach seeks to balance accuracy and computational efficiency, while incorporating uncertainty estimates to tailor reconstructions to specific needs. By training a CINN with Monte Carlo simulations of random wave fields, our method reduces the dependency on extensive datasets and enables inference from sparse experimental data. The CINN proves versatile at reconstructing Room Impulse Responses (RIRs), by acting either as a likelihood model for maximum a posteriori estimation or as an approximate posterior distribution through amortized Bayesian inference. Compared to traditional Bayesian methods, the CINN achieves similar accuracy with greater efficiency and without requiring its adaptation to distinct sound field conditions.

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cs.LG 1

years

2024 1

verdicts

CONDITIONAL 1

representative citing papers

A survey of probabilistic generative frameworks for molecular simulations

cs.LG · 2024-11-14 · conditional · novelty 5.0

Neural spline flows, conditional flow matching, and diffusion models each win on different molecular benchmarks: flows handle asymmetric low-dimensional distributions, flow matching handles high-dimensional simple data, and diffusion handles complex low-dimensional data.

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  • A survey of probabilistic generative frameworks for molecular simulations cs.LG · 2024-11-14 · conditional · none · ref 20 · internal anchor

    Neural spline flows, conditional flow matching, and diffusion models each win on different molecular benchmarks: flows handle asymmetric low-dimensional distributions, flow matching handles high-dimensional simple data, and diffusion handles complex low-dimensional data.