2010
DOI: 10.1016/j.mejo.2010.04.006
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FPGA realization of FIR filters for high-speed and medium-speed by using modified distributed arithmetic architectures

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Cited by 23 publications
(5 citation statements)
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“…Other computer algorithms implemented in FPGAs described in this review includes CORDIC [1645][1646][1647], floating point [831,1648,1649], distributed arithmetic [1650,1651] and so on. Similarly, other implementations techniques for FPGAs found here were PWM [890,1652,1653], finite state machines [1654][1655][1656], scheduling [1657][1658][1659][1660], cellular automata [924,932], PLLs [950,1661,1662], ring oscillators [339, 962,1663], and so forth.…”
Section: Discussionmentioning
confidence: 99%
“…Other computer algorithms implemented in FPGAs described in this review includes CORDIC [1645][1646][1647], floating point [831,1648,1649], distributed arithmetic [1650,1651] and so on. Similarly, other implementations techniques for FPGAs found here were PWM [890,1652,1653], finite state machines [1654][1655][1656], scheduling [1657][1658][1659][1660], cellular automata [924,932], PLLs [950,1661,1662], ring oscillators [339, 962,1663], and so forth.…”
Section: Discussionmentioning
confidence: 99%
“…Similarly for power minimization, the corresponding objective function has been formulated by considering Hamming distance between filter coefficients. Power consumption in FIR filters can be minimized by reducing hardware complexity through filter implementation architecture (Arslan et al, 1996;Azarmehr and Ahmadi, 2012;Su et al, 1994;Mehendale et al, 1998;Hong et al, 2002;Xie et al, 2010) or by reducing switching activities between filter coefficients (Kavitha and Sasikumar, 2014;Najm, 1993;Nemani and Najm, 1996;Rahmeier et al, 2013;Shao et al, 2006) in their binary form, while processing through data buses of FPGA. In existing literature, Hamming distance (HD) between successive coefficients (Aktan et al, 2008;Gustafsson and Wanhammar, 2002;Mehendale et al, 1995;Merakos et al, 1997;Sankarayya et al, 1997) has been considered as a measure of switching activity.…”
Section: Introductionmentioning
confidence: 99%
“…A popular design option is the Carry Save Adder (CSA) [4], where the carry propagation is accelerated at the expense of increasing the number of Full-Adder cells. While recent contributions to Dataflow Graph (DFG) transformation have optimized the use of CSAs [8][9][10][23][24], they also involve some drawbacks. For instance, in order to maximally reuse a CSA-tree, the cluster of operations that it implements must appear several times in different steps of the executed algorithm.…”
Section: Introductionmentioning
confidence: 99%