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Acoustic source localization in the spherical harmonics domain exploiting low-rank approximations

Maximo Cobos, Mirco Pezzoli, Fabio Antonacci, Augusto Sarti

Abstract

Acoustic signal processing in the spherical harmonics domain (SHD) is an active research area that exploits the signals acquired by higher order microphone arrays. A very important task is that concerning the localization of active sound sources. In this paper, we propose a simple yet effective method to localize prominent acoustic sources in adverse acoustic scenarios. By using a proper normalization and arrangement of the estimated spherical harmonic coefficients, we exploit low-rank approximations to estimate the far field modal directional pattern of the dominant source at each time-frame. The experiments confirm the validity of the proposed approach, with superior performance compared to other recent SHD-based approaches.

Acoustic source localization in the spherical harmonics domain exploiting low-rank approximations

Abstract

Acoustic signal processing in the spherical harmonics domain (SHD) is an active research area that exploits the signals acquired by higher order microphone arrays. A very important task is that concerning the localization of active sound sources. In this paper, we propose a simple yet effective method to localize prominent acoustic sources in adverse acoustic scenarios. By using a proper normalization and arrangement of the estimated spherical harmonic coefficients, we exploit low-rank approximations to estimate the far field modal directional pattern of the dominant source at each time-frame. The experiments confirm the validity of the proposed approach, with superior performance compared to other recent SHD-based approaches.
Paper Structure (11 sections, 24 equations, 2 figures)

This paper contains 11 sections, 24 equations, 2 figures.

Figures (2)

  • Figure 1: Reference geometry for the proposed method.
  • Figure 2: Probability of detection ($\operatorname{PD}$) and DOA $\operatorname{RMSE}$ for different simulated conditions. Left column (a, d): $T_{60}=0.0s$. Middle column (b, e): $T_{60}=0.5s$. Right column (c, f): $T_{60}=1s$.