Introduction to finite fields and their applications
Introduction to finite fields and their applications
Low-Complexity Bit-Parallel Canonical and Normal Basis Multipliers for a Class of Finite Fields
IEEE Transactions on Computers
Mastrovito Multiplier for All Trinomials
IEEE Transactions on Computers
New Low-Complexity Bit-Parallel Finite Field Multipliers Using Weakly Dual Bases
IEEE Transactions on Computers
A New Construction of Massey-Omura Parallel Multiplier over GF(2^{m})
IEEE Transactions on Computers
Montgomery Multiplier and Squarer for a Class of Finite Fields
IEEE Transactions on Computers
Finite Field Multiplier Using Redundant Representation
IEEE Transactions on Computers
Guide to Elliptic Curve Cryptography
Guide to Elliptic Curve Cryptography
Fast Bit-Parallel GF(2^n) Multiplier for All Trinomials
IEEE Transactions on Computers
IEEE Transactions on Computers
Bit-Parallel Finite Field Multipliers for Irreducible Trinomials
IEEE Transactions on Computers
Speedup of bit-parallel Karatsuba multiplier in GF(2 m) generated by trinomials
Information Processing Letters
New bit parallel multiplier with low space complexity for all irreducible trinomials over GF(2n)
IEEE Transactions on Very Large Scale Integration (VLSI) Systems
New efficient bit-parallel polynomial basis multiplier for special pentanomials
Integration, the VLSI Journal
Hi-index | 0.89 |
Based on the shifted polynomial basis (SPB), a high efficient bit-parallel multiplier for the field GF(2^m) defined by an equally-spaced trinomial (EST) is proposed. The use of SPB significantly reduces time delay of the proposed multiplier and at the same time Karatsuba method is combined with SPB to decrease space complexity. As a result, with the same time complexity, approximately 3/4 gates of previous multipliers are used in the proposed multiplier.