n-tuple coprime sensor arrays

被引:10
作者
Bush, Dane [1 ]
Xiang, Ning [1 ]
机构
[1] Rensselaer Polytech Inst, Sch Architecture, Grad Program Architectural Acoust, Troy, NY 12180 USA
关键词
MICROPHONE ARRAY;
D O I
10.1121/1.5017531
中图分类号
O42 [声学];
学科分类号
070206 ; 082403 ;
摘要
Until now, coprime sensor arrays have used two sparsely spaced subarrays to emulate the performance of a single uniform array with many more sensors (generally on the order of the product of each subarrays' number of sensors). This allows for similar results with fewer sensors, or the observation of higher frequencies (above the Nyquist limit) with a similar number of sensors. The theory rests on the cross-referencing (using directional filter banks) or cancellation (using product processing) of the M grating lobes in one subarray's beampattern and N grating lobes in the other, where M and N are coprime integers. Sets of coprime integers can consist of more than two integers, however, and introducing another coprime factor theoretically multiplies observable frequency (or further decreases the number of array elements needed for the same frequency). Any amount, n, of coprime integers and corresponding subarrays may be used. In this work, "n-tuple coprime sensor array" theory is expounded and implemented. Experimentally measured beampattern results of a triple coprime sensor array (with three subarrays) are shown, using an extension of the authors' previously established product processing. Results also confirm that the usable range of an n-tuple coprime array extends below its design frequency. (C) 2017 Acoustical Society of America
引用
收藏
页码:EL567 / EL572
页数:6
相关论文
共 16 条
  • [1] Extending coprime sensor arrays to achieve the peak side lobe height of a full uniform linear array
    Adhikari, Kaushallya
    Buck, John R.
    Wage, Kathleen E.
    [J]. EURASIP JOURNAL ON ADVANCES IN SIGNAL PROCESSING, 2014, : 1 - 17
  • [2] Ahnert W., 2017, ARCHITECTURAL ACOUST, P75
  • [3] [Anonymous], 1992, Array Signal Processing: Concepts and Techniques
  • [4] [Anonymous], DIG SIGN PROC WORKSH
  • [5] Localization and separation of acoustic sources by using a 2.5-dimensional circular microphone array
    Bai, Mingsian R.
    Lai, Chang-Sheng
    Wu, Po-Chen
    [J]. JOURNAL OF THE ACOUSTICAL SOCIETY OF AMERICA, 2017, 142 (01) : 286 - 297
  • [6] Bai MR, 2013, ACOUSTIC ARRAY SYSTEMS: THEORY, IMPLEMENTATION AND APPLICATION, P1, DOI 10.1002/9780470827253
  • [7] Microphone array geometry optimization for traffic noise analysis (L)
    Bjelic, Milos
    Stanojevic, Miodrag
    Pavlovic, Dragana Sumarac
    Mijic, Miomir
    [J]. JOURNAL OF THE ACOUSTICAL SOCIETY OF AMERICA, 2017, 141 (05) : 3101 - 3104
  • [8] Broadband implementation of coprime linear microphone arrays for direction of arrival estimation
    Bush, Dane
    Xiang, Ning
    [J]. JOURNAL OF THE ACOUSTICAL SOCIETY OF AMERICA, 2015, 138 (01) : 447 - 456
  • [9] Sound field reconstruction using a spherical microphone array
    Fernandez-Grande, Efren
    [J]. JOURNAL OF THE ACOUSTICAL SOCIETY OF AMERICA, 2016, 139 (03) : 1168 - 1178
  • [10] A Fast Robust Chinese Remainder Theorem Based Phase Unwrapping Algorithm
    Li, Xiaowei
    Xia, Xiang-Gen
    [J]. IEEE SIGNAL PROCESSING LETTERS, 2008, 15 : 665 - 668