Add to ORKGThe general context The multiplication of polynomials is a primitive widely used in computer algebra. It appears to contribute to a large panel of mathematical functions. Consequently, the optimization of this primitive is critical in cryptography for instance
Cryptographic and coding theory algorithms use arithmetic operations over finite fields. Finite fiel...
We describe algorithms for polynomial multiplication and polynomial factorization over the binary fi...
This dissertation contains algorithms for solving linear and polynomial systems of equations overGF(...
Polynomial multiplication is as close to any problem comes to being “classical” in the field of comp...
Efficient arithmetic over finite fields has high relevance both in hardware and software implementat...
This thesis studies the secure polynomial multiplication methods related to the article Batch Binary...
The basic arithmetic operations (i.e. addition, multiplication, and inversion) in finite fields, GF ...
The subject of this thesis is the design and implementation of efficient algorithms for some basic o...
Gröbner bases are special sets of polynomials, which are useful to solve problems in many fields suc...
The research presented focuses on optimization of polynomials using algebraic manipulations at the h...
High-degree, low-precision polynomial arithmetic is a fundamental computational primitive underlying...
Efficient polynomial multiplication formulae are required for cryptographic computation. From ellipt...
Smart algorithms are the essential key in making computing faster and more efficient. Different tech...
Polynomial multiplication is the most time-consuming part of cryptographic schemes whose security is...
Abstract. Algebraic cryptanalysis usually requires to find solutions of several similar polynomial s...
Cryptographic and coding theory algorithms use arithmetic operations over finite fields. Finite fiel...
We describe algorithms for polynomial multiplication and polynomial factorization over the binary fi...
This dissertation contains algorithms for solving linear and polynomial systems of equations overGF(...
Polynomial multiplication is as close to any problem comes to being “classical” in the field of comp...
Efficient arithmetic over finite fields has high relevance both in hardware and software implementat...
This thesis studies the secure polynomial multiplication methods related to the article Batch Binary...
The basic arithmetic operations (i.e. addition, multiplication, and inversion) in finite fields, GF ...
The subject of this thesis is the design and implementation of efficient algorithms for some basic o...
Gröbner bases are special sets of polynomials, which are useful to solve problems in many fields suc...
The research presented focuses on optimization of polynomials using algebraic manipulations at the h...
High-degree, low-precision polynomial arithmetic is a fundamental computational primitive underlying...
Efficient polynomial multiplication formulae are required for cryptographic computation. From ellipt...
Smart algorithms are the essential key in making computing faster and more efficient. Different tech...
Polynomial multiplication is the most time-consuming part of cryptographic schemes whose security is...
Abstract. Algebraic cryptanalysis usually requires to find solutions of several similar polynomial s...
Cryptographic and coding theory algorithms use arithmetic operations over finite fields. Finite fiel...
We describe algorithms for polynomial multiplication and polynomial factorization over the binary fi...
This dissertation contains algorithms for solving linear and polynomial systems of equations overGF(...