Abstract Residue number system is a carry free and non-weighted number system. This system is appropriate for applications that require fast arithmetic computation. Residue Number System is defined by a moduli set. Selecting the moduli set is an important issue in this number system. Each number in this system is represented by its remainders in moduli set, so it introduces smaller numbers than conventional systems, which results in fast calculation and low power consumption. Multi Valued Logic increases the dynamic range by using same positions rather than binary logic. One Hot Residue Number System is a method, which reduces the delay of arithmetic computations such as addition and multiplication to just one transistor delay. In this pape...
Efficient modular adders and subtractors for arbitrary moduli are key booster of computational speed...
Residue Number System (RNS) is a very old number system which was proposed in 1500 AD. Parallel natu...
It is shown that a diminished-1 adder, with minor modi¯cations, can be also used for the modulo 2n þ...
Residue Number System (RNS) is a modular representation and is proved to be an instrumental tool in ...
Modulo arithmetic circuits are ubiquitous in Residue Number System (RNS) architectures. The basic ar...
Abstract—Multi-moduli architectures, that is, architectures that can deal with more than one modulo ...
Reversible logic is a computing paradigm that has attracted significant attention in recent years du...
Residue Number System (RNS), which originates from the Chinese Remainder Theorem, offers a promising...
Modulo 2n + 1 arithmetic has a variety of applications in several fields like cryptography, pseudora...
Abstract—Multi-moduli architectures are very useful for reconfigurable digital processors and fault-...
Efficient modulo 2n+1 adders are important for several applications including residue number system,...
In the residue number system, a set of moduli which are independent of each other is given. An integ...
Long word-length integer multiplication is widely acknowledged as the bottleneck operation in public...
Abstract- Residue generator is an essential building block of encoding/decoding circuitry for arithm...
This paper presents fast hardware algorithms for channel operations in the Residue Number System (RN...
Efficient modular adders and subtractors for arbitrary moduli are key booster of computational speed...
Residue Number System (RNS) is a very old number system which was proposed in 1500 AD. Parallel natu...
It is shown that a diminished-1 adder, with minor modi¯cations, can be also used for the modulo 2n þ...
Residue Number System (RNS) is a modular representation and is proved to be an instrumental tool in ...
Modulo arithmetic circuits are ubiquitous in Residue Number System (RNS) architectures. The basic ar...
Abstract—Multi-moduli architectures, that is, architectures that can deal with more than one modulo ...
Reversible logic is a computing paradigm that has attracted significant attention in recent years du...
Residue Number System (RNS), which originates from the Chinese Remainder Theorem, offers a promising...
Modulo 2n + 1 arithmetic has a variety of applications in several fields like cryptography, pseudora...
Abstract—Multi-moduli architectures are very useful for reconfigurable digital processors and fault-...
Efficient modulo 2n+1 adders are important for several applications including residue number system,...
In the residue number system, a set of moduli which are independent of each other is given. An integ...
Long word-length integer multiplication is widely acknowledged as the bottleneck operation in public...
Abstract- Residue generator is an essential building block of encoding/decoding circuitry for arithm...
This paper presents fast hardware algorithms for channel operations in the Residue Number System (RN...
Efficient modular adders and subtractors for arbitrary moduli are key booster of computational speed...
Residue Number System (RNS) is a very old number system which was proposed in 1500 AD. Parallel natu...
It is shown that a diminished-1 adder, with minor modi¯cations, can be also used for the modulo 2n þ...