Residue number systems (RNS) represent numbers by their remainders modulo a set of relatively prime numbers. This paper proposes an efficient hardware implementation of modular multiplication and of the modulo function (X(mod P)), based on Boolean minimization. We report experiments showing a performance advantage up to 30 times for our approach vs. the results obtained by state-of-the-art industrial tools
Designing an optimal Residue Number System (RNS) processor in terms of area and speed depends on the...
Abs t rac t In this paper, we investigate residue number system (RNS) to deci-lnnl number system con...
AbstractArithmetic units based on a Residue Number System (RNS) are fast and simple, and therefore a...
Residue number systems (RNS) represent numbers by their remainders modulo a set of relatively prime ...
This paper presents fast hardware algorithms for channel operations in the Residue Number System (RN...
Residue Number System (RNS), which originates from the Chinese Remainder Theorem, offers a promising...
Residue Number System (RNS) is a very old number system which was proposed in 1500 AD. Parallel natu...
Public-key cryptography is a mechanism for secret communication between parties who have never befor...
A θ(log n) algorithm for large moduli multiplication for Residue Number System (RNS) based architect...
A new algorithm for modular multiplication in the residue number system (RNS) is presented. Modular ...
In the residue number system, a set of moduli which are independent of each other is given. An integ...
Using modular exponentiation as an application, we engineered on FPGA fabric and analyzed the first ...
Using modular exponentiation as an application, we engineered on FPGA fabric and analyzed the first ...
With the current advances in VLSI technology, traditional algorithms for Residue Number System (RNS)...
Modulo 2n + 1 arithmetic has a variety of applications in several fields like cryptography, pseudora...
Designing an optimal Residue Number System (RNS) processor in terms of area and speed depends on the...
Abs t rac t In this paper, we investigate residue number system (RNS) to deci-lnnl number system con...
AbstractArithmetic units based on a Residue Number System (RNS) are fast and simple, and therefore a...
Residue number systems (RNS) represent numbers by their remainders modulo a set of relatively prime ...
This paper presents fast hardware algorithms for channel operations in the Residue Number System (RN...
Residue Number System (RNS), which originates from the Chinese Remainder Theorem, offers a promising...
Residue Number System (RNS) is a very old number system which was proposed in 1500 AD. Parallel natu...
Public-key cryptography is a mechanism for secret communication between parties who have never befor...
A θ(log n) algorithm for large moduli multiplication for Residue Number System (RNS) based architect...
A new algorithm for modular multiplication in the residue number system (RNS) is presented. Modular ...
In the residue number system, a set of moduli which are independent of each other is given. An integ...
Using modular exponentiation as an application, we engineered on FPGA fabric and analyzed the first ...
Using modular exponentiation as an application, we engineered on FPGA fabric and analyzed the first ...
With the current advances in VLSI technology, traditional algorithms for Residue Number System (RNS)...
Modulo 2n + 1 arithmetic has a variety of applications in several fields like cryptography, pseudora...
Designing an optimal Residue Number System (RNS) processor in terms of area and speed depends on the...
Abs t rac t In this paper, we investigate residue number system (RNS) to deci-lnnl number system con...
AbstractArithmetic units based on a Residue Number System (RNS) are fast and simple, and therefore a...