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Frequency invariant beamforming for two-dimensional and three-dimensional arrays.

, , , and . Signal Process., 87 (11): 2535-2543 (2007)

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Efficient Implementation of Iterative Polynomial Matrix EVD Algorithms Exploiting Structural Redundancy and Parallelisation., , and . IEEE Trans. Circuits Syst. I Regul. Pap., 66-I (12): 4753-4766 (2019)MVDR broadband beamforming using polynomial matrix techniques., , , , , and . EUSIPCO, page 839-843. IEEE, (2015)Iterative Approximation of Analytic Eigenvalues of a Parahermitian Matrix EVD., , , and . ICASSP, page 8038-8042. IEEE, (2019)Performance trade-offs in sequential matrix diagonalisation search strategies., , , , and . CAMSAP, page 25-28. IEEE, (2015)Corrections to Ön the Existence and Uniqueness of the Eigenvalue Decomposition of a Parahermitian Matrix"., , , and . IEEE Trans. Signal Process., 66 (23): 6325-6327 (2018)Polynomial Eigenvalue Decomposition for Multichannel Broadband Signal Processing: A mathematical technique offering new insights and solutions., , , , , , and . IEEE Signal Process. Mag., 40 (7): 18-37 (November 2023)Eigenvalue Decomposition of a Parahermitian Matrix: Extraction of Analytic Eigenvectors., , , and . IEEE Trans. Signal Process., (2023)Comparing efficient broadband beamforming architectures and their performance trade-offs., and . DSP, page 417-423. IEEE, (2002)Low-Rank Para-Hermitian Matrix EVD via Polynomial Power Method with Deflation., , and . CAMSAP, page 101-105. IEEE, (2023)Using a lattice algorithm to estimate the Kalman gain vector in fast Newton-type adaptive filtering., and . ICASSP, page 2265-2268. IEEE Computer Society, (1997)