Design of multipliers for moduli$({2^{4k}} + {2^{2k + 1}} - {2^{3k + 1}} - {2^k} + 1)$ and $({2^{4k}} - {2^{3k + 1}} + {2^k}

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Design of multipliers for moduli$({2^{4k}} + {2^{2k + 1}} - {2^{3k + 1}} - {2^k} + 1)$ and $({2^{4k}} - {2^{3k + 1}} + {2^k} - 1)$

Published:2021-12-23 Issue: Volume: Page:
ISSN:
Container-title:2021 International Conference on Circuits, Controls and Communications (CCUBE)
language:
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Author:

Phalguna P. S.¹,Kamath Dattaguru V.²,Mohan P. V. Ananda³

Affiliation:

1. St.Joseph Engineering College,Department of Electronics and Communication Engineering,Mangaluru,India,575028

2. Manipal Institute of Technology, Manipal Academy of Higher Education,Department of Electronics and Communication Engineering,Manipal,India,576104

3. IEEE,Bangalore,India,560092

Publisher

IEEE

Link

http://xplorestaging.ieee.org/ielx7/9702710/9702711/09702727.pdf?arnumber=9702727

Reference21 articles.

1. Efficient VLSI implementation of Modulo (2n±1) Addition and multiplication;zimmermann;Proc IEEE Symposium on Computer Arithmetic,0

2. Modified booth modulo 2/sup n/ - 1 multipliers

3. Radix-8 Booth Encoded Modulo $2 ^{n} -1$ Multipliers With Adaptive Delay for High Dynamic Range Residue Number System

4. Configurable Booth-encoded modulo 2n±1 multipliers;vassalos;IEEE PRIME 2012,0

5. Area-Power Efficient Modulo $2^{n}-1$ and Modulo $2^{n}+1$ Multipliers for $\{2^{n}-1, 2^{n}, 2^{n}+1\}$ Based RNS

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