2021 IEEE Workshop on Applications of Signal Processing to Audio and Acoustics (WASPAA) 2021
DOI: 10.1109/waspaa52581.2021.9632764
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Spatial Subtraction of Reflections from Room Impulse Responses Measured with a Spherical Microphone Array

Abstract: We propose a method for the decomposition of measured directional room impulse responses (DRIRs) into prominent reflections and a residual. The method comprises obtaining a fingerprint of the timefrequency signal that a given reflection carries, imposing this timefrequency fingerprint on a plane-wave prototype that exhibits the same propagation direction as the reflection, and finally subtracting this plane-wave prototype from the DRIR. Our main contributions are the formulation of the problem as a spatial sub… Show more

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Cited by 3 publications
(9 citation statements)
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“…Further, for a sufficiently large SH order L, instead of using Q microphones, a lower dimension of L eigenbeams can be used to represent the sound field. In terms of compaction, particularly for sound sources arriving at the spherical microphone array from well-defined directions, the SHT outputs can be linearly combined via beamforming to further compact the source's power, and is therefore widely regarded as a tool for dimensionality reduction of spherical microphone array data [25], [51], [52]. This compaction is difficult to assess via the coding gain, since the SHT is not a unitary transform or otherwise norm-preserving.…”
Section: A Motivation For Proposed Approachmentioning
confidence: 99%
“…Further, for a sufficiently large SH order L, instead of using Q microphones, a lower dimension of L eigenbeams can be used to represent the sound field. In terms of compaction, particularly for sound sources arriving at the spherical microphone array from well-defined directions, the SHT outputs can be linearly combined via beamforming to further compact the source's power, and is therefore widely regarded as a tool for dimensionality reduction of spherical microphone array data [25], [51], [52]. This compaction is difficult to assess via the coding gain, since the SHT is not a unitary transform or otherwise norm-preserving.…”
Section: A Motivation For Proposed Approachmentioning
confidence: 99%
“…This leads to the typical assumption that spherical arrays in SH-domain processing have frequency-independent steering vectors so that, as with narrow-band signals, a multiplicative signal model is sufficient. However, the necessary regularization of the radial filters and spatial aliasing in practice limit this property to a narrow frequency region [27]. Thus, these assumptions are not made in the proposed broadband algorithm so that it can either be directly applied to the microphone signals or to an SH decomposition thereof.…”
Section: A Signal Modelmentioning
confidence: 99%
“…In this section, the norms of the spectra χ s (f ) of two of the ground truth reflections from Fig. 4 (a) are compared to extracted spectra from the direct part x s (t) obtained either via the spatial subtraction method [27] or the subspace decomposition. The frequency-domain vector χ s (f ) contains the spectrum of all SH-domain signal channels during the presence of a reflection.…”
Section: B Analysis Of Extracted Reflection Spectramentioning
confidence: 99%
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