2014
DOI: 10.3813/aaa.918746
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Spherical Harmonics Based HRTF Datasets: Implementation and Evaluation for Real-Time Auralization

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Cited by 10 publications
(9 citation statements)
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“…2 shows the accuracy of each pipeline as a function of the number of kernels, K. For each metric, when a relatively small number of kernels (K < 20) is used, the time-aligned methods outperform their conventional counterparts. This is consistent with previously reported results [18,20]. As more components are used the conventional methods perform better whereas the worst case error for GDA VBAP and GDA SH plateaus.…”
Section: Discussionsupporting
confidence: 93%
See 1 more Smart Citation
“…2 shows the accuracy of each pipeline as a function of the number of kernels, K. For each metric, when a relatively small number of kernels (K < 20) is used, the time-aligned methods outperform their conventional counterparts. This is consistent with previously reported results [18,20]. As more components are used the conventional methods perform better whereas the worst case error for GDA VBAP and GDA SH plateaus.…”
Section: Discussionsupporting
confidence: 93%
“…This is a time-aligned version of vector base amplitude panning (VBAP) [17] and we present a more efficient structure below in which delays are introduced before the convolution step. In [18] spherical harmonic (SH) interpolation of HRIRs was used to obtain time varying filters for dynamic spatialization. It was shown that more of the energy in the SH representation is concentrated at lower orders if the SH expansion is performed around microphonecentred co-ordinates.…”
Section: Introductionmentioning
confidence: 99%
“…As shown by Duraiswaini and colleagues as well as Richter and colleagues [23], [24], the spherical harmonic decomposition could be used to interpolate HRTF datasets. To this end, each frequency bin from all measured directions could be regarded as a frequency dependent directivity, measured on a spherical surface.…”
Section: Interpolationmentioning
confidence: 99%
“…Future work will look at adapting the AIO algorithm to implement frequency-dependent gains for each loudspeaker instead of a single gain as is the current case. Planned subsequent work will also look at integrating the presented AIO method with other pre-processing techniques for improving high-frequency reproduction of binaural Ambisonic rendering using virtual loudspeakers, such as diffuse-field equalization [59], direction-bias equalization [58] and time-alignment [25][26][27]. Preliminary tests have shown that combining AIO with these equalization methods can produce even greater improvements to high-frequency reproduction, and possibly allow for the perceptual experience of a higher Ambisonic order without an increase in convolutions.…”
Section: Discussionmentioning
confidence: 99%
“…Some recent methods for binaural Ambisonic rendering have moved away from the virtual loudspeaker approach and instead focused on order truncation of an approximately spatially continuous spherical harmonic (SH) represented HRIR dataset [21,22]. However, this causes severe high-frequency roll-off at low truncation orders, which requires compensation through pre-processing techniques [23] such as equalization [24], time-alignment [25][26][27] and more recently magnitude least squares [28]. As this also requires a highly dense dataset of HRIRs measured at points on the sphere distributed by a regular (or at least semi-regular) quadrature such as the Lebedev grid [29], it is, therefore, considered infeasible for individualization at present, despite techniques such as reciprocity [30] and multiple swept sine [31] offering faster measurement times.…”
Section: Introductionmentioning
confidence: 99%