Efficient RNS Scalers for the Extended Three-Moduli Set(2n -1; 2n+p; 2n + 1) - 2017


The scaling drawback in Residue Range System was addressed in many publications. A significant focus was given to scale the 3 moduli set (2n-1,2n,2n+one) by 2n , where n could be a positive integer. This paper presents a scaling structure design for the moduli sets (2n-one,2n+p,2n+one) scaled by 2n , where0=p=n . The new design has the delay of a full-adder and a modular adder. The proposed structure is smaller, faster and additional power-economical than the most recent printed work for the identical moduli set and the identical scaling issue. VLSI synthesis results showed a median space reduction of (nine.eight-27.nine) percent, a mean time reduction of (13.9-twenty.8) percent and a mean power reduction of (fifteen.nine-twenty two.3) %. The paper conjointly presents a time-efficient scaling structure for the extended 3 moduli set(2n-one,2n+p,2n+1) scaled by 2n+p , where one=p=n . The delay of this structure is one [*fr1]-adder a lot of than the delay of the aforementioned structure.

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