2-D Deconvolved Conventional Beamforming for a Planar Array
2-D Deconvolved Conventional Beamforming for a Planar Array
复制标题
平面阵列的二维解卷积传统波束形成
DOI:
10.1007/s00034-021-01733-6
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发表时间:
2021-05
影响因子:
2.3
通讯作者:
Du Weidong
中科院分区:
文献类型:
--
作者:
Zhou Tian;Huang Jie;Du Weidong
In order to generate volumetric underwater acoustic images, planar arrays are often used to collect the signals coming from a 3-D scene in underwater environment. These acquired signals are commonly processed using the 2-D conventional beamforming method. The 2-D conventional beamforming is robust and the most commonly used method. However, the 2-D conventional beamforming suffers from fat beams and high-level sidelobes. High-resolution beamforming, based on the inverse of the signal covariance matrix, such as minimum-variance distortionless response, produces narrow beamwidth and low sidelobe levels but is sensitive to signal mismatch and requires many snapshots of data. In order to overcome the above-mentioned limitations, this paper applies a 2-D deconvolution algorithm to the 2-D conventional beamforming result of planar array in order to improve the beamwidth and suppress the high-level sidelobes. The 2-D deconvolved beam power produces narrow beams, and low sidelobe levels without compromising the robustness of 2-D conventional beamforming. The 2-D deconvolution algorithm provides higher output signal-to-noise ratio than the 2-D conventional beamforming for isotropic noise. The vector extrapolation method is improved to make it applicable on two-dimensional data. The detailed implementations of the original 2-D deconvolved beamforming and the efficient 2-D deconvolved beamforming are presented. Simulations and experiments are conducted to validate the performance of the proposed method.
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DOI:
10.1016/j.ics.2004.07.012
发表时间:
2004-10
期刊:
--
影响因子:
--
作者:
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I. Kaiho
DOI:
10.1145/514191.514232
发表时间:
2002-06
期刊:
--
影响因子:
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影响因子:
4
作者:
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通讯作者:
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影响因子:
2.4
作者:
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DOI:
10.1109/oceanse.2005.1511678
发表时间:
2005-06
期刊:
Europe Oceans 2005
影响因子:
--
作者:
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通讯作者:
Y. Takase;T. Anada;T. Tsuchiya;N. Endoh;N. Nakamura;T. Tukioka