In order to design special-purpose digital signal processing, modulo 2^n+1 squarer is the core element that is widely employed in algorithms. Among the 3n dynamic ranges, the {2^n-1, 2^n, 2^n+1} moduli set has received significant attention in residue number systems. Since modulo 2^n+1 is the most critical one, in this paper we present a novel architecture of modulo 2^n+1 squarer for weighted binary representation. Experimental results show power, delay and area improvements compared to the latest 2^n+1 squarer architectures.
Hossein Sajedi,H , Navi,K and Jalali,A . (2017). Implementation of Efficient Modulo 2n+1 Squarer for {2n-1, 2n, 2n+1} Based Residue Number System. (e215897). The CSI Journal on Computer Science and Engineering, 14(2), e215897
MLA
Hossein Sajedi,H , , Navi,K , and Jalali,A . "Implementation of Efficient Modulo 2n+1 Squarer for {2n-1, 2n, 2n+1} Based Residue Number System" .e215897 , The CSI Journal on Computer Science and Engineering, 14, 2, 2017, e215897.
HARVARD
Hossein Sajedi H, Navi K, Jalali A. (2017). 'Implementation of Efficient Modulo 2n+1 Squarer for {2n-1, 2n, 2n+1} Based Residue Number System', The CSI Journal on Computer Science and Engineering, 14(2), e215897.
CHICAGO
H Hossein Sajedi, K Navi and A Jalali, "Implementation of Efficient Modulo 2n+1 Squarer for {2n-1, 2n, 2n+1} Based Residue Number System," The CSI Journal on Computer Science and Engineering, 14 2 (2017): e215897,
VANCOUVER
Hossein Sajedi H, Navi K, Jalali A. Implementation of Efficient Modulo 2n+1 Squarer for {2n-1, 2n, 2n+1} Based Residue Number System. CSIonJCSE. 2017;14(2):e215897.