1974
DOI: 10.1109/tassp.1974.1162619
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A new hardware realization of digital filters

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Cited by 450 publications
(101 citation statements)
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“…ASIC based Implementation of FIR Filter provides little costlier and long development time but gives high flexibility. The realization of FIR filter based on FPGA received extensive attention because it gives high flexibility, high performance, low cost and shorter development time [8]. The core of the FIR filter implementation is multiplication and accumulation (MAC) operation.…”
Section: Fpga Implementation Using Various Algorithmsmentioning
confidence: 99%
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“…ASIC based Implementation of FIR Filter provides little costlier and long development time but gives high flexibility. The realization of FIR filter based on FPGA received extensive attention because it gives high flexibility, high performance, low cost and shorter development time [8]. The core of the FIR filter implementation is multiplication and accumulation (MAC) operation.…”
Section: Fpga Implementation Using Various Algorithmsmentioning
confidence: 99%
“…Distributed Arithmetic is a famous method, which converts calculation of MAC to a serial of look up table accesses and summation [8]. It was initially proposed by Croisier in 1973 [7] and further developed by Peled and Lui [8].The principle of DA algorithm is as follows:…”
Section: A Distributed Arithmetic and Da-obcmentioning
confidence: 99%
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“…A few largest singular values of H 2 can be used to approximately represent it as H2 by singular value decomposition(SV D) [7]. Further reduction in complexity can be achieved by LU decomposition on H 2 to realize it as R number of FIR filters, followed by squarers, where R is the rank of H 2 which can be considerably less than N. Also, realizations which distribute multiplications and additions at the bit level are possible for quadratic filters [8], [9 ].…”
Section: Discrete Volterra Seriesmentioning
confidence: 99%
“…Peled and Liu [3] outlined an approach to the implementation of one-dimensional recursive digital filter structures described by distributed arithmetic. This realization requires storing the finite number of possible outcomes of an arithmetic operation, as well as using them to obtain the next output sample through repeated additions and Manuscript received March 22, 1982; revised May 8, 1985.…”
Section: Introductionmentioning
confidence: 99%