Abstract—Finite field is mainly used in communications. In those arithmetic operations, modular exponentiation is an important unit for most public-key cryptosystems and some error-correcting codes. In this paper, we propose an algorithm to compute multi-exponentiation on the normal basis. This algorithm, a multiplexer-based design, expands from Chiou and Lee's proposal. The main objective of this algorithm is to reduce the complexity of space and to speed up the performance. We also provide a strategy to design the multi-exponentiation unit when the number of elements in multi-exponentiation is a large and composite number. Due to its regularity and simplicity, the design and expansion to a high-order finite field exponentiation is mu...
Abstract — Modular exponentiation is one of the most important op-erations in public-key cryptosyste...
Modular processing of large numbers requires high speed computing resources. In particular an operat...
Modular arithmetic is fundamental to several public-key cryptography systems such as the RSA encrypt...
A series of algorithms for evaluation of multi-exponentiation are proposed based on the binary great...
In many computation problem, the modular exponentiation is a common operation for scrambling secret ...
Modular exponentiation lies at the core of many cryptographic schemes and its efficient implementati...
Modular exponentiation is a time-consuming operation widely used in cryptography. Modular multi-expo...
International audienceThe main operation in RSA encryption/decryption is the modular exponentiation,...
Modular exponentiation is an important operation in public-key cryptography. The Common-Multiplicand...
© Springer-Verlag Berlin Heidelberg 1994. Three modular reduction algorithms for large integers are ...
. A modular exponentiation is one of the most important operations in public-key cryptography. Howev...
Computing ax mod n and axby mod n for very large x, y, and n are fundamental to the efficiency of al...
AbstractGauss periods yield (self-dual) normal bases in finite fields, and these normal bases can be...
High performance implementation of single exponentiation in finite field is crucial for cryptographi...
Abstract. This paper describes methods of recoding exponents to allow for regular implementations of...
Abstract — Modular exponentiation is one of the most important op-erations in public-key cryptosyste...
Modular processing of large numbers requires high speed computing resources. In particular an operat...
Modular arithmetic is fundamental to several public-key cryptography systems such as the RSA encrypt...
A series of algorithms for evaluation of multi-exponentiation are proposed based on the binary great...
In many computation problem, the modular exponentiation is a common operation for scrambling secret ...
Modular exponentiation lies at the core of many cryptographic schemes and its efficient implementati...
Modular exponentiation is a time-consuming operation widely used in cryptography. Modular multi-expo...
International audienceThe main operation in RSA encryption/decryption is the modular exponentiation,...
Modular exponentiation is an important operation in public-key cryptography. The Common-Multiplicand...
© Springer-Verlag Berlin Heidelberg 1994. Three modular reduction algorithms for large integers are ...
. A modular exponentiation is one of the most important operations in public-key cryptography. Howev...
Computing ax mod n and axby mod n for very large x, y, and n are fundamental to the efficiency of al...
AbstractGauss periods yield (self-dual) normal bases in finite fields, and these normal bases can be...
High performance implementation of single exponentiation in finite field is crucial for cryptographi...
Abstract. This paper describes methods of recoding exponents to allow for regular implementations of...
Abstract — Modular exponentiation is one of the most important op-erations in public-key cryptosyste...
Modular processing of large numbers requires high speed computing resources. In particular an operat...
Modular arithmetic is fundamental to several public-key cryptography systems such as the RSA encrypt...