2011Unpublished venueOpen access

On the Design of Modulo 2^n+1 Multipliers

C. Efstathiou, Kiamal Pekmestzi, Nicholas Axelos

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Abstract

In this work a new efficient modulo 2n+1 modified Booth multiplication algorithm for operands in the weighted representation is proposed. According to our algorithm [n/2]+2 partial products are derived. The resulting partial products are reduced by an inverted end around carry save adder tree to two operands, which are finally added by a diminished-1 modulo 2n+1 adder. Our design compares favorably for both area and delay to the modulo 2n+1 modified Booth multipliers previously proposed.

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What this paper is about

In this work a new efficient modulo 2n+1 modified Booth multiplication algorithm for operands in the weighted representation is proposed. According to our algorithm [n/2]+2 partial products are derived. The resulting partial products are reduced by an inverted end around carry save adder tree to two operands, which are finally added by a diminished-1 modulo 2n+1 adder. Our design compares favorably for both area and delay to the modulo 2n+1 modified Booth multipliers previously proposed.

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Available abstract

In this work a new efficient modulo 2n+1 modified Booth multiplication algorithm for operands in the weighted representation is proposed. According to our algorithm [n/2]+2 partial products are derived. The resulting partial products are reduced by an inverted end around carry save adder tree to two operands, which are finally added by a diminished-1 modulo 2n+1 adder. Our design compares favorably for both area and delay to the modulo 2n+1 modified Booth multipliers previously proposed.

Key concepts: Modulo, Operand, Adder, Arithmetic, Computer science, Tree (set theory), Mathematics, Discrete mathematics

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