1994
DOI: 10.1109/78.285650
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A projection approach for robust adaptive beamforming

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Cited by 435 publications
(275 citation statements)
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“…And we estimate steering vector error in section B just by making use of orthogonality between real steering vector and noise subspace. To mitigate the effect of the residual error as much as possible, we may project the steering vector to signal subspace [25]. The projected vector can be formulated as:…”
Section: A Robust Methods To Mitigate the Effect Of Residual Errormentioning
confidence: 99%
“…And we estimate steering vector error in section B just by making use of orthogonality between real steering vector and noise subspace. To mitigate the effect of the residual error as much as possible, we may project the steering vector to signal subspace [25]. The projected vector can be formulated as:…”
Section: A Robust Methods To Mitigate the Effect Of Residual Errormentioning
confidence: 99%
“…We note that (22) is the solution of the eigenspace-based beamformer (ESB) [7,23]. Hence, the proposed method of (19) is similar to the ESB whenλ i , i = 1, .…”
Section: General Formulation Of Fully Data-dependent Loadingmentioning
confidence: 99%
“…, K, are significantly large. The ESB has been widely realized as one of the most powerful robust methods against arbitrary steering vector error [7]. Nevertheless, the proposed method dose not require any information regarding the signal subspace or noise subspace of R xx .…”
Section: General Formulation Of Fully Data-dependent Loadingmentioning
confidence: 99%
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“…(For simplicity, we assume here that the sample covariance matrix is invertible.) If the signal is present in the training data, then it is well known that the performance of the MVDR beamformer with R replaced by R sm of (1.7) degrades considerably [11].…”
Section: Rmentioning
confidence: 99%