1995
DOI: 10.1109/4.400440
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A BiCMOS dynamic multiplier using Wallace tree reduction architecture and 1.5-V full-swing BiCMOS dynamic logic circuit

Abstract: This paper presents a BiCMOS dynamic muftiplier, which is free from race and charge sharing problems, using Wallace tree reduction architectuw and 1.5V full-swing BiCMOS dynamic logic circuit. Based on a l p m BiCMOS technology, a 1.5V 8x8 multiplier designed, shows a 2 . 9 ~ improvement in speed as compared to the CMOS static one.

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Cited by 4 publications
(2 citation statements)
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“…Many different implementations for multipliers and dividers exist, and data integrity and fault detection probability depend on the particular design implementation. In this section, we consider a parallel array multiplier [32], Wallace Tree multiplier [33] and a datapath of SRT divider [34] In a 12-bit array multiplier and 8-bit Wallace Tree multiplier as examples, we randomly selected a node in the multiplier and injected a stuck-at fault into the node. For example, there are 1176 nodes in the 12-bit array multiplier.…”
Section: Multiplier and Dividermentioning
confidence: 99%
“…Many different implementations for multipliers and dividers exist, and data integrity and fault detection probability depend on the particular design implementation. In this section, we consider a parallel array multiplier [32], Wallace Tree multiplier [33] and a datapath of SRT divider [34] In a 12-bit array multiplier and 8-bit Wallace Tree multiplier as examples, we randomly selected a node in the multiplier and injected a stuck-at fault into the node. For example, there are 1176 nodes in the 12-bit array multiplier.…”
Section: Multiplier and Dividermentioning
confidence: 99%
“…[4] provided a closed form design optimization through transistor reordering for minimum expected dynamic power dissipation in the internal nodes of the MOSFET chain of a CMOS NAND gate. In this paper, we have focused on the dynamic BiCMOS logic gates (reported by several authors, [5,7,9]), and, have proposed improved transistor reordered structures based on a deterministic (rather than probabilistic) power dissipation measure. Small reduction in the gate delay-time is also achieved by this transistor reordering.…”
Section: Introductionmentioning
confidence: 99%