2019
DOI: 10.1109/tap.2018.2882629
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Multibeam Digital Array Receiver Using a 16-Point Multiplierless DFT Approximation

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Cited by 19 publications
(12 citation statements)
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“…These computations can be efficiently performed using a spatial Fast Fourier transform (FFT), which can be implemented using both analog as well as digital approaches [88] and reduces the brute force computational complexity of the DFT from O(N 2 ) down to O(N log N ). Moreover, approximate versions of the DFT can be computed with even lower complexity than the FFT, as shown by Cintra, Bayer, and their collaborators [89]- [93]. The Cintra-Bayer approach to approximate-DFT computation allows significantly smaller arithmetic complexity over FFT-based approaches (in some cases, reducing the computation burden by an order of magnitude for large N ) at the cost of only ∼2 dB penalty in worst-case sidelobe level [89]- [93].…”
Section: Novel Wideband Multi-beamformers At Low Size Weight Anmentioning
confidence: 99%
See 1 more Smart Citation
“…These computations can be efficiently performed using a spatial Fast Fourier transform (FFT), which can be implemented using both analog as well as digital approaches [88] and reduces the brute force computational complexity of the DFT from O(N 2 ) down to O(N log N ). Moreover, approximate versions of the DFT can be computed with even lower complexity than the FFT, as shown by Cintra, Bayer, and their collaborators [89]- [93]. The Cintra-Bayer approach to approximate-DFT computation allows significantly smaller arithmetic complexity over FFT-based approaches (in some cases, reducing the computation burden by an order of magnitude for large N ) at the cost of only ∼2 dB penalty in worst-case sidelobe level [89]- [93].…”
Section: Novel Wideband Multi-beamformers At Low Size Weight Anmentioning
confidence: 99%
“…Moreover, approximate versions of the DFT can be computed with even lower complexity than the FFT, as shown by Cintra, Bayer, and their collaborators [89]- [93]. The Cintra-Bayer approach to approximate-DFT computation allows significantly smaller arithmetic complexity over FFT-based approaches (in some cases, reducing the computation burden by an order of magnitude for large N ) at the cost of only ∼2 dB penalty in worst-case sidelobe level [89]- [93]. Note that while today's mobile devices do not concern themselves with the power savings due to FFT computations (because fidelity of the modulation is vital for bit error rate), the same may not be true for future wireless devices at mm-wave and THz.…”
Section: Novel Wideband Multi-beamformers At Low Size Weight Anmentioning
confidence: 99%
“…Our methodology can be directly applied to any DFT for which the block length is a perfect square. Since the current DFT approximations in the literature are restricted to the sizes {8, 16, 32} [8], [35], [48], [50], [51], approximate algorithms can be derived for N ∈ {64, 256, 1024}. In this work, we focused on the 1024-point case.…”
Section: Discussionmentioning
confidence: 99%
“…The required number of multiplications depends on the fast algorithm employed for the particular transform length N in consideration. The computational complexity of the N -point DFT using direct matrix-vector multiplication is O(N 2 ) where O(•) represents the ''big O'' notation for asymptotic complexity [6]- [8].…”
Section: Introductionmentioning
confidence: 99%
“…The paper [30] presents a spatial DFT-based digital multibeam beamforming implementation scheme for satellite communications. The earlier work of authors in [4] describes a low-complexity algorithm using the spatial DFT based approach for generating 16 simultaneous beams using a ULA. The work in [4] uses a 16-point DFT approximation to generate the simultaneous beams and presents the measured beams of its fully digital implementation targetting 5G MIMO applications.…”
Section: Introductionmentioning
confidence: 99%