1989
DOI: 10.1109/29.17497
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Line-array beamforming using linear prediction for aperture interpolation and extrapolation

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Cited by 81 publications
(47 citation statements)
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“…Diverse approaches have been advanced to extend array aperture with a sparse array: 1) Swingler and Walker [7] model impinging signals as ARMA time series, estimate the ARMA coefficients from the data correlation matrix, and then use linear prediction to extrapolate actual data collected at actual array elements for virtual array elements located outside the physical array aperture; 2) Shiue et al [9], Tufts et al [18], and Wong and Zoltowski [24], [25] construct arrays with two or more sizes of intersensor spacing between adjacent array elements; and 3) Dogan and Mendel [19] use higher order statistics, which require long observation times and exceedingly intensive computation. The novel algorithm introduced in this paper embodies a fourth approach, recognizing the vectorfield nature of the impinging underwater acoustical wavefield and thus exploiting the arrival angle information embedded in individual Cartesian components of the impinging particle velocity vector-field.…”
Section: B Summary Of Relevant Literaturementioning
confidence: 99%
“…Diverse approaches have been advanced to extend array aperture with a sparse array: 1) Swingler and Walker [7] model impinging signals as ARMA time series, estimate the ARMA coefficients from the data correlation matrix, and then use linear prediction to extrapolate actual data collected at actual array elements for virtual array elements located outside the physical array aperture; 2) Shiue et al [9], Tufts et al [18], and Wong and Zoltowski [24], [25] construct arrays with two or more sizes of intersensor spacing between adjacent array elements; and 3) Dogan and Mendel [19] use higher order statistics, which require long observation times and exceedingly intensive computation. The novel algorithm introduced in this paper embodies a fourth approach, recognizing the vectorfield nature of the impinging underwater acoustical wavefield and thus exploiting the arrival angle information embedded in individual Cartesian components of the impinging particle velocity vector-field.…”
Section: B Summary Of Relevant Literaturementioning
confidence: 99%
“…However, the rst approach only estimates the power spectrum and ignores the phase spectrum. The second approach, despite being more computationintensive, produces both the power and phase spectra and this is sometimes useful for radar and sonar applications (Swingler andWalker 1989, Wu 1995). Moreover this data extrapolation approach is insensitive to the order of model.…”
Section: Super-resolution Processingmentioning
confidence: 99%
“…12 Investigations have also included extrapolating an array to a larger aperture, allowing greater resolution. 10 These techniques do not attempt to give meaningful results above the spatial Nyquist frequency, f N , as accurate interpolation requires the array element spacing to be less than half a wavelength. 10 The most promising technique to date for increasing the bandwidth of a beamforming array involves carefully designed non-uniform microphone spacing patterns; even this technique only allows beamforming up to about 6 f N of the average spacing, 13 and does so at the cost of a significant decrease in SNR.…”
Section: Introductionmentioning
confidence: 99%
“…10 These techniques do not attempt to give meaningful results above the spatial Nyquist frequency, f N , as accurate interpolation requires the array element spacing to be less than half a wavelength. 10 The most promising technique to date for increasing the bandwidth of a beamforming array involves carefully designed non-uniform microphone spacing patterns; even this technique only allows beamforming up to about 6 f N of the average spacing, 13 and does so at the cost of a significant decrease in SNR. 14 An essential element of our proposed method to extend the bandwidth above f N is phase unwrapping, which is the process of computing the absolute phase difference between signals from the ½Àp; p limited argument of the cross spectrum.…”
Section: Introductionmentioning
confidence: 99%
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