Abstract—Multiplication of three elements over finite fields is used extensively in multivariate public key cryptography and solving system of linear equations over finite fields. This contribution shows the enhancements of multiplication of three elements over finite fields by using specific architecture. We firstly propose a versatile multi-input multiplier over finite fields. The parameters of this multiplier can be changed according to the requirement of the users which makes it reusable in different applications. Our evaluation of this multiplier gives optimum choices for multiplication of three elements over finite fields. Implemented results show that we takes 22.062 ns and 16.354 ns to execute each multiplication of three elements o...
International audienceThe paper presents details on fast and secure GF (2^m) multipliers dedicated t...
The performance of elliptic curve based public key cryptosystems is mainly appointed by the efficien...
The arithmetic operations over GF(2m) have been extensively used in error correcting codes and publi...
Multiplication of three elements over finite fields is used extensively in multivariate public key c...
The groundbreaking idea of public key cryptography and the rapid expansion of the internetin the 80s...
International audienceThe paper presents overview of the most interesting GF (2^m) algorithms and pr...
National audienceIn this work, we present a new arithmetic unit for the multiplication in prime fini...
Cryptographic and coding theory algorithms use arithmetic operations over finite fields. Finite fiel...
Cryptography is one of the most prominent application areas of the finite field arithmetic. Almost a...
144 p.The security strength of Public Key Cryptosystems (PKCs) is attributed to the complex computat...
For many applications from the areas of cryptography and coding, finite field multiplication is the ...
Abstract. In this paper we examine a number of ways of implementing characteristic three arithmetic ...
Abstract Multivariate signature belongs to Multivariate-Quadratic-Equations Public Key Cryptography ...
Cryptography algorithms like the Advanced Encryption Standard, Elliptic Curve Cryptography algorithm...
Finite fields is considered as backbone of many branches in number theory, coding theory, cryptograp...
International audienceThe paper presents details on fast and secure GF (2^m) multipliers dedicated t...
The performance of elliptic curve based public key cryptosystems is mainly appointed by the efficien...
The arithmetic operations over GF(2m) have been extensively used in error correcting codes and publi...
Multiplication of three elements over finite fields is used extensively in multivariate public key c...
The groundbreaking idea of public key cryptography and the rapid expansion of the internetin the 80s...
International audienceThe paper presents overview of the most interesting GF (2^m) algorithms and pr...
National audienceIn this work, we present a new arithmetic unit for the multiplication in prime fini...
Cryptographic and coding theory algorithms use arithmetic operations over finite fields. Finite fiel...
Cryptography is one of the most prominent application areas of the finite field arithmetic. Almost a...
144 p.The security strength of Public Key Cryptosystems (PKCs) is attributed to the complex computat...
For many applications from the areas of cryptography and coding, finite field multiplication is the ...
Abstract. In this paper we examine a number of ways of implementing characteristic three arithmetic ...
Abstract Multivariate signature belongs to Multivariate-Quadratic-Equations Public Key Cryptography ...
Cryptography algorithms like the Advanced Encryption Standard, Elliptic Curve Cryptography algorithm...
Finite fields is considered as backbone of many branches in number theory, coding theory, cryptograp...
International audienceThe paper presents details on fast and secure GF (2^m) multipliers dedicated t...
The performance of elliptic curve based public key cryptosystems is mainly appointed by the efficien...
The arithmetic operations over GF(2m) have been extensively used in error correcting codes and publi...