Add to ORKGThe performance of multiplications in Galois Field arithmetic using the GROUP method is measured, described, and analyzed using the GF Complete open-source library. Galois Field arithmetic is vital for many erasure coding methods, including Reed-Solomon coding, and the GROUP method is a simple and modular technique for increasing computation speed
Multiplication in finite fields (Galois fields) is a basic operation for cryptography applications. ...
Abstract: Problem statement: In this study we propose a group re-keying protocol based on modular po...
Finite fields have been used for numerous applications including error-control coding and cryptograp...
Galois Field arithmetic forms the basis of Reed-Solomon and other erasure coding techniques to prote...
Part 3: Session 3: Parallel ArchitecturesInternational audienceGalois Field arithmetic is the basis ...
called extension fields or Galois Fields denoted as GF(p w ). Operations on extension fields are s...
The basic arithmetic operations (i.e. addition, multiplication, and inversion) in finite fields, GF ...
Finite fields have been used for many types of Public Key Cryptography, such as Elliptic Curve (EC) ...
Graduation date: 1999Today's computer and network communication systems rely on authenticated and\ud...
This paper describes a hardware-software co-design approach for flexible programmable Galois Field P...
The paper aims to suggest algorithms for Extended Galois Field generation and calculation. The algor...
AbstractThis paper develops an enhanced algorithm for the arithmetic division problem in the Residue...
This thesis contains a description of various algorithms for arithmetic in the finite field GF(pm) a...
Abstract: Galois field computations abound in many ap-plications, such as in cryptography, error cor...
Abstmct-A new optimal family of array codes over GF(q) for correcting multiple phased burst errors a...
Multiplication in finite fields (Galois fields) is a basic operation for cryptography applications. ...
Abstract: Problem statement: In this study we propose a group re-keying protocol based on modular po...
Finite fields have been used for numerous applications including error-control coding and cryptograp...
Galois Field arithmetic forms the basis of Reed-Solomon and other erasure coding techniques to prote...
Part 3: Session 3: Parallel ArchitecturesInternational audienceGalois Field arithmetic is the basis ...
called extension fields or Galois Fields denoted as GF(p w ). Operations on extension fields are s...
The basic arithmetic operations (i.e. addition, multiplication, and inversion) in finite fields, GF ...
Finite fields have been used for many types of Public Key Cryptography, such as Elliptic Curve (EC) ...
Graduation date: 1999Today's computer and network communication systems rely on authenticated and\ud...
This paper describes a hardware-software co-design approach for flexible programmable Galois Field P...
The paper aims to suggest algorithms for Extended Galois Field generation and calculation. The algor...
AbstractThis paper develops an enhanced algorithm for the arithmetic division problem in the Residue...
This thesis contains a description of various algorithms for arithmetic in the finite field GF(pm) a...
Abstract: Galois field computations abound in many ap-plications, such as in cryptography, error cor...
Abstmct-A new optimal family of array codes over GF(q) for correcting multiple phased burst errors a...
Multiplication in finite fields (Galois fields) is a basic operation for cryptography applications. ...
Abstract: Problem statement: In this study we propose a group re-keying protocol based on modular po...
Finite fields have been used for numerous applications including error-control coding and cryptograp...