2014
DOI: 10.1121/1.4896465
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The focal index as a singular metric for beamforming effectiveness

Abstract: Hearing-impaired individuals frequently cite intelligibility problems in multi-talker environments. Microphone arrays performing time-delay beamforming address conditions of poor signal-to-noise ratio by spatially filtering incoming sound. Existing beam pattern metrics including peak side lobe level, integrated side lobe level, beamwidth, and planar directivity index fail to quantitatively capture all elements essential for improving speech intelligibility in multi-talker situations. The focal index (FI) was d… Show more

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Cited by 2 publications
(4 citation statements)
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“…At the opposite extreme, a map with a single high pixel has an area under the map equal to the area of one pixel; for example, a 0.5mm 2 pixel in a 500mm 2 mapping region gives a focal index value of 1000. A similar metric has been described before in the beamforming literature, using a ratio of areas of a beam pattern (Kelly et al 2014). Similarly, from the temperature maps we extracted the maximum pixel value as an indication of heating amplitude.…”
Section: Methodsmentioning
confidence: 99%
“…At the opposite extreme, a map with a single high pixel has an area under the map equal to the area of one pixel; for example, a 0.5mm 2 pixel in a 500mm 2 mapping region gives a focal index value of 1000. A similar metric has been described before in the beamforming literature, using a ratio of areas of a beam pattern (Kelly et al 2014). Similarly, from the temperature maps we extracted the maximum pixel value as an indication of heating amplitude.…”
Section: Methodsmentioning
confidence: 99%
“…A first metric described by Kelly et al [37] is the BeamWidth (BW) of the main lobe. The beamwidth of the main lobe is strongly related to the acoustic frequency and decreases with increasing frequency.…”
Section: Performance Metricsmentioning
confidence: 99%
“…The Integrated Side Lobe Level (ISLL) is another metric proposed by Kelly et al [37] and allows to compute the ratio between the area outside the main lobe between α and β and the area of the response of the array over the complete area of interest for a 2D response. Here, this principle is extended to 3D by:ISLL=αβPα,β(ufalse→,S,z)dΩabPa,b(ufalse→,S,z)dΩ×100%…”
Section: Performance Metricsmentioning
confidence: 99%
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