VLSI Architectures for Computing Multiplications and Inverses in GF(2m)
IEEE Transactions on Computers
Normal basis of finite GF(2:OSm:OE)
IEEE Transactions on Information Theory
New Low-Complexity Bit-Parallel Finite Field Multipliers Using Weakly Dual Bases
IEEE Transactions on Computers
Low Complexity Bit-Parallel Finite Field Arithmetic Using Polynomial Basis
CHES '99 Proceedings of the First International Workshop on Cryptographic Hardware and Embedded Systems
Hardware architectures for public key cryptography
Integration, the VLSI Journal
Efficient Algorithms and Architectures for Field Multiplication Using Gaussian Normal Bases
IEEE Transactions on Computers
Unified parallel systolic multiplier over GF(2m)
Journal of Computer Science and Technology
Low-complexity bit-parallel multiplier over GF(2m) using dual basis representation
Journal of Computer Science and Technology
Low-complexity bit-parallel dual basis multipliers using the modified Booth's algorithm
Computers and Electrical Engineering
Hi-index | 14.99 |
The concept of using a self-dual normal basis to design the Massey-Omura finite-field multiplier is presented. An algorithm is given to locate a self-dual normal basis for GF(2/sup m/) for odd m. A method to construct the product function for designing the Massey-Omura multiplier is developed. It is shown that the construction of the product function based on a self-dual basis is simpler than that based on an arbitrary normal basis.