2003Unpublished venueRequires access

Optimal group distribution in carry-skip adders

S. Turrini

Open publisher page 74 citations

Abstract

The carry-skip adder, because of its greater topological regularity and layout simplicity, is considered a good compromise in terms of area and performance. Some general rules have been suggested for its design, but they tend to overlook many important implementation details and cannot be applied to carry-skip adders with more than two levels of carry-skip or with different delays in the carry paths. The result is a nonoptimal distribution of groups and subgroups of the carry-skip circuits, degrading the worst-case delay of the adder. A new algorithm for determining the optimal distribution with no restriction on the number of skip levels is presented. Some results and conclusions are presented regularly in the realization of such an adder in bipolar ECL technology.>

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What this paper is about

The carry-skip adder, because of its greater topological regularity and layout simplicity, is considered a good compromise in terms of area and performance. Some general rules have been suggested for its design, but they tend to overlook many important implementation details and cannot be applied to carry-skip adders with more than two levels of carry-skip or with different delays in the carry paths. The result is a nonoptimal distribution of groups and subgroups of the carry-skip circuits, degrading the worst-case delay of the adder. A new algorithm for determining the optimal distribution with no restriction on the number of skip levels is presented. Some results and conclusions are presented regularly in the realization of such an adder in bipolar ECL technology.>

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OpenAlex reports 74 citations for this work. Citation counts describe recorded attention and do not establish research quality.

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Available abstract

The carry-skip adder, because of its greater topological regularity and layout simplicity, is considered a good compromise in terms of area and performance. Some general rules have been suggested for its design, but they tend to overlook many important implementation details and cannot be applied to carry-skip adders with more than two levels of carry-skip or with different delays in the carry paths. The result is a nonoptimal distribution of groups and subgroups of the carry-skip circuits, degrading the worst-case delay of the adder. A new algorithm for determining the optimal distribution with no restriction on the number of skip levels is presented. Some results and conclusions are presented regularly in the realization of such an adder in bipolar ECL technology.>

Key concepts: Adder, Carry (investment), Arithmetic, Computer science, Realization (probability), Carry-save adder, Distribution (mathematics), Electronic circuit

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