Multiplication in finite fields is used in many applications, especially in cryptography. It is a basic and the most computationally intensive operation from among all such operations. Several systolic multipliers are proposed in the literature that offer low hardware complexity or high speed. In this paper, a bit‐parallel polynomial basis systolic multiplier for generic irreducible polynomials is proposed based on a modified interleaved multiplication method. The hardware complexity and delay of the proposed multiplier are estimated, and a comparison with the corresponding multipliers available in the literature is presented. Of the corresponding multipliers, the proposed multiplier achieves a reduction in the hardware complexity of up to ...
This paper describes an efficient architecture of a reconfigurable bit-serial polynomial basis multi...
Systolic all-one-polynomial (AOP) multipliers usually suffer from the problem of high register compl...
Systolic all-one-polynomial (AOP) multipliers usually suffer from the problem of high register compl...
Abstract — Novel systolic and super-systolic architectures are presented for polynomial basis multip...
Fast multiplication in a finite field GF(2m) is a basis step in communications engineering applicati...
Cryptographic and coding theory algorithms use arithmetic operations over finite fields. Finite fiel...
Cryptographic and coding theory algorithms use arithmetic operations over finite fields. Finite fiel...
Efficient hardware implementations of arithmetic operations in the Galois field GF(2^m) are highly d...
Finite field multiplier is mainly used in error-correcting codes and signal processing. Finite field...
We present an architecture for digit-serial multiplication in finite fields GF(2^m) with application...
Finite field multiplication over GF(2^m) is a critical component for elliptic curve cryptography (EC...
Finite field multiplication over GF(2^m) is a critical component for elliptic curve cryptography (EC...
Arithmetic operations over binary extension fields GF(2^m) have many important applications in domai...
[[abstract]]©2000 IEICE-This study presents two new bit-parallel cellular multipliers based on an ir...
[[abstract]]© 1991 Institute of Electrical and Electronics Engineers - A parallel-in-parallel-out sy...
This paper describes an efficient architecture of a reconfigurable bit-serial polynomial basis multi...
Systolic all-one-polynomial (AOP) multipliers usually suffer from the problem of high register compl...
Systolic all-one-polynomial (AOP) multipliers usually suffer from the problem of high register compl...
Abstract — Novel systolic and super-systolic architectures are presented for polynomial basis multip...
Fast multiplication in a finite field GF(2m) is a basis step in communications engineering applicati...
Cryptographic and coding theory algorithms use arithmetic operations over finite fields. Finite fiel...
Cryptographic and coding theory algorithms use arithmetic operations over finite fields. Finite fiel...
Efficient hardware implementations of arithmetic operations in the Galois field GF(2^m) are highly d...
Finite field multiplier is mainly used in error-correcting codes and signal processing. Finite field...
We present an architecture for digit-serial multiplication in finite fields GF(2^m) with application...
Finite field multiplication over GF(2^m) is a critical component for elliptic curve cryptography (EC...
Finite field multiplication over GF(2^m) is a critical component for elliptic curve cryptography (EC...
Arithmetic operations over binary extension fields GF(2^m) have many important applications in domai...
[[abstract]]©2000 IEICE-This study presents two new bit-parallel cellular multipliers based on an ir...
[[abstract]]© 1991 Institute of Electrical and Electronics Engineers - A parallel-in-parallel-out sy...
This paper describes an efficient architecture of a reconfigurable bit-serial polynomial basis multi...
Systolic all-one-polynomial (AOP) multipliers usually suffer from the problem of high register compl...
Systolic all-one-polynomial (AOP) multipliers usually suffer from the problem of high register compl...