1994
DOI: 10.1109/cjece.1994.6591122
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High-speed area-efficient inner-product processor

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Cited by 9 publications
(10 citation statements)
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“…where s out , c out are the high-order sum and carry word output from the CS-MAC, respectively, l out is the low-order word output from the CS-MAC, s in , c in are the high-order sum and carry word input to the CS-MAC, respectively, and l in is the low-order word input to the CS-MAC. A reduction in the computation time ranging from 20 to 50% compared with other schemes has been achieved using the CS-MAC, without a significant increase in the required area [19]. Table 2 shows the activity for PE 0 (grey (light grey) circles) and PE 1 (blue (dark blue) circles) in Fig.…”
Section: Systolic Array Design Space Explorationmentioning
confidence: 96%
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“…where s out , c out are the high-order sum and carry word output from the CS-MAC, respectively, l out is the low-order word output from the CS-MAC, s in , c in are the high-order sum and carry word input to the CS-MAC, respectively, and l in is the low-order word input to the CS-MAC. A reduction in the computation time ranging from 20 to 50% compared with other schemes has been achieved using the CS-MAC, without a significant increase in the required area [19]. Table 2 shows the activity for PE 0 (grey (light grey) circles) and PE 1 (blue (dark blue) circles) in Fig.…”
Section: Systolic Array Design Space Explorationmentioning
confidence: 96%
“…In the proposed design (Fig. 6b), a high-speed, double-precision carry-save multiplier/accumulator (CS-MAC) developed in [19] is used as…”
Section: Systolic Array Design Space Explorationmentioning
confidence: 99%
“…6b, and later in Fig. 7b, a highspeed, double-precision carry-save MAC (CS-MAC) developed in [33] is used as…”
Section: Systolic Array Design Space Explorationmentioning
confidence: 99%
“…The proposed scheme first makes pre-computations in parallel, and then merges all partial results for a faster solution. The implementation in [9] is an example of a 3-step solution. The principle is to perform concurrently addition with the saved carries and multiplication between the two new numbers, which is called "multiply-accumulate" .…”
Section: Choice Of Techniquementioning
confidence: 99%
“…The techniques to realize such designs are explained in [5, 6, 71. Examples given in [5, 71 explain the CSIPP(Carry-Save Inner Product Processor) used in [8] and described in [9].…”
Section: Available Techniquesmentioning
confidence: 99%