HRTF Interpolation using a Spherical Neural Process Meta-Learner

• URL: http://arxiv.org/abs/2310.13430v1
• Date: Fri, 20 Oct 2023 11:41:54 GMT
• Title: HRTF Interpolation using a Spherical Neural Process Meta-Learner
• Authors: Etienne Thuillier and Craig Jin and Vesa V\"alim\"aki
• Abstract summary: We introduce a Convolutional Neural Process meta-learner specialized in HRTF error correction. A generic population-mean HRTF forms the initial estimates prior to corrections. The trained model achieves up to 3 dB relative error reduction compared to state-of-the-art methods.
• Score: 1.3505077405741583
• License: http://creativecommons.org/licenses/by/4.0/
• Abstract: Several individualization methods have recently been proposed to estimate a subject's Head-Related Transfer Function (HRTF) using convenient input modalities such as anthropometric measurements or pinnae photographs. There exists a need for adaptively correcting the estimation error committed by such methods using a few data point samples from the subject's HRTF, acquired using acoustic measurements or perceptual feedback. To this end, we introduce a Convolutional Conditional Neural Process meta-learner specialized in HRTF error interpolation. In particular, the model includes a Spherical Convolutional Neural Network component to accommodate the spherical geometry of HRTF data. It also exploits potential symmetries between the HRTF's left and right channels about the median axis. In this work, we evaluate the proposed model's performance purely on time-aligned spectrum interpolation grounds under a simplified setup where a generic population-mean HRTF forms the initial estimates prior to corrections instead of individualized ones. The trained model achieves up to 3 dB relative error reduction compared to state-of-the-art interpolation methods despite being trained using only 85 subjects. This improvement translates up to nearly a halving of the data point count required to achieve comparable accuracy, in particular from 50 to 28 points to reach an average of -20 dB relative error per interpolated feature. Moreover, we show that the trained model provides well-calibrated uncertainty estimates. Accordingly, such estimates can inform the sequential decision problem of acquiring as few correcting HRTF data points as needed to meet a desired level of HRTF individualization accuracy.

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