caramel.loria.fr

Project-team CARAMEL

Fast integer multiplication using generalized Fermat primes. S Covanov, E. Thomé. Recent progress on the elliptic curve discrete logarithm problem. S Galbraith, P. Gaudry. Better polynomials for GNFS. S Bai, C. Bouvier, A. Kruppa, P. Zimmermann. The Tower Number Field Sieve. R Barbulescu, P. Gaudry, T. Kleinjung. Computing Jacobi's $ theta$ in quasi-linear time. Sparse Polynomial Systems with many Positive Solutions from Bipartite Simplicial Complexes. F Bihan, P.-J. Spaenlehauer. Crack me, I'm famous!

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Project-team CARAMEL | caramel.loria.fr Reviews

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Fast integer multiplication using generalized Fermat primes. S Covanov, E. Thomé. Recent progress on the elliptic curve discrete logarithm problem. S Galbraith, P. Gaudry. Better polynomials for GNFS. S Bai, C. Bouvier, A. Kruppa, P. Zimmermann. The Tower Number Field Sieve. R Barbulescu, P. Gaudry, T. Kleinjung. Computing Jacobi's $ theta$ in quasi-linear time. Sparse Polynomial Systems with many Positive Solutions from Bipartite Simplicial Complexes. F Bihan, P.-J. Spaenlehauer. Crack me, I'm famous!

<META> KEYWORDS

1 research themes

2 members

3 publications

4 software

5 seminars

6 latest publication updates

7 h jeljeli

8 c bouvier

9 h labrande

10 r barbulescu

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Project-team CARAMEL | caramel.loria.fr Reviews

https://caramel.loria.fr

Fast integer multiplication using generalized Fermat primes. S Covanov, E. Thomé. Recent progress on the elliptic curve discrete logarithm problem. S Galbraith, P. Gaudry. Better polynomials for GNFS. S Bai, C. Bouvier, A. Kruppa, P. Zimmermann. The Tower Number Field Sieve. R Barbulescu, P. Gaudry, T. Kleinjung. Computing Jacobi's $ theta$ in quasi-linear time. Sparse Polynomial Systems with many Positive Solutions from Bipartite Simplicial Complexes. F Bihan, P.-J. Spaenlehauer. Crack me, I'm famous!

INTERNAL PAGES

caramel.loria.fr

1

Project-team CARAMEL

http://caramel.loria.fr/themes.en.html

LORIA joint project-team with INRIA, CNRS, University Henri Poincaré, University Nancy 2 and INPL. The CARAMEL project-team has three main research themes:. The number field sieve algorithm and its siblings, for integer factorization and discrete logarithm in finite fields,. Algebraic curves for cryptography, in particular genus 2 curves and pairings,. Arithmetic in general, from integers to floating-point numbers, in software and hardware. Consult the founding document. Pierrick Gaudry [personal page].

2

Project-team CARAMEL

http://caramel.loria.fr/seminars.en.html

Monday November 23, 2015. Chenqi Mou (School of Mathematics and Systems Science, Beihang University, China). Sparse FGLM algorithms for solving polynomial systems. Given a zero-dimensional ideal I ⊂ 𝕂[x. The transformation of the ordering of its Groebner basis from DRL to LEX turns out to be the bottleneck of the whole solving process. Thus it is of crucial importance to design efficient algorithms to perform the change of ordering. Is the number of nonzero entries of a multiplication matrix; the other ...

3

Project-team CARAMEL

http://caramel.loria.fr/c7.en.html

CARAMEL Curve Cardinality Computation C Coding Contest. This contest was first presented at the Rump session of ANTS-IX. In Nancy. Check out the slides. Antoine Joux (105 bytes). P,a,b,X,Y;main(C){for(scanf("%d%d%d",&p,&a,&b);(X=Y /p) p;)(X*X*X a*X b-Y%p*Y)%p? C ;printf("%d n",C);}. Mehdi Tibouchi (205 bytes). A[3],r,x,u,v,s,t=3;main(){for(;t- ;scanf("%d",a t) ;for(;x *a! Printf ("%d n",1 r *a);r =s*v)for(v=*a,s=1,u=(x*x a[2])%v*x s[a];v 1;u =v =u =v ,s=(u&v t t&(u/2 u) &2? U&1);u/=2)t ;}.

4

Équipe-projet CARAMEL

http://caramel.loria.fr/index.fr.html

Dernières publications mises à jour. Fast integer multiplication using generalized Fermat primes. S Covanov, E. Thomé. Recent progress on the elliptic curve discrete logarithm problem. S Galbraith, P. Gaudry. Better polynomials for GNFS. S Bai, C. Bouvier, A. Kruppa, P. Zimmermann. The Tower Number Field Sieve. R Barbulescu, P. Gaudry, T. Kleinjung. Computing Jacobi's $ theta$ in quasi-linear time. Sparse Polynomial Systems with many Positive Solutions from Bipartite Simplicial Complexes. É Schost, P&#46...

5

Project-team CARAMEL

http://caramel.loria.fr/software.en.html

Software developed within the CARAMEL project-team. MPFR is a library for computing with arbitrary precision floating-point numbers, together with well-defined semantics In particular, all arithmetic operations are performed according to a rounding mode provided by the user, and all results are guaranteed correct to the last bit, according to the given rounding mode. MPFR is distributed under the LGPL license. MPFQ is a software library, or more exactly a set of Perl programs aimed at generating fast C c...

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mpfr.org

The GNU MPFR Library: Credit

http://www.mpfr.org/credit.html

The main developers of. Are Guillaume Hanrot, Vincent Lefèvre, Patrick Pélissier, Philippe Théveny and Paul Zimmermann. France, contributed the functions. Emmanuel Jeandel, from. Too, contributed the generic hypergeometric code in. As well as the. A first implementation of the sine and cosine, and improved versions of. Mathieu Dutour contributed the functions. And a previous version of. File, and helped to the Microsoft Windows porting. Jean-Luc Rémy contributed the. Code Damien Stehlé contributed the.

hlabrande.fr

Homepage of Hugo Labrande

http://www.hlabrande.fr/index_en.html

For the Interactive Fiction webpage, look here. Hugo[at]hlabrande[dot]fr (my GPG key is here. Mathematics teacher in classes préparatoires ("prep school") at the Lycée Georges de la Tour in Metz (BCPST class, 1st year). Cryptography, algebraic structures, number theory, computer security. Mathematics teacher in classes préparatoires ("prep school") at the Lycée Georges de la Tour in Metz (BCPST class, 1st year). Septembre 2013 - Septembre 2016. Team in Nancy with Emmanuel Thomé. September 2012 - July 2013.

mpfr.loria.fr

The GNU MPFR Library: Credit

http://mpfr.loria.fr/credit.html

The main developers of. Are Guillaume Hanrot, Vincent Lefèvre, Patrick Pélissier, Philippe Théveny and Paul Zimmermann. France, contributed the functions. Emmanuel Jeandel, from. Too, contributed the generic hypergeometric code in. As well as the. A first implementation of the sine and cosine, and improved versions of. Mathieu Dutour contributed the functions. And a previous version of. File, and helped to the Microsoft Windows porting. Jean-Luc Rémy contributed the. Code Damien Stehlé contributed the.

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caramel.loria.fr

Project-team CARAMEL

Fast integer multiplication using generalized Fermat primes. S Covanov, E. Thomé. Recent progress on the elliptic curve discrete logarithm problem. S Galbraith, P. Gaudry. Better polynomials for GNFS. S Bai, C. Bouvier, A. Kruppa, P. Zimmermann. The Tower Number Field Sieve. R Barbulescu, P. Gaudry, T. Kleinjung. Computing Jacobi's $ theta$ in quasi-linear time. Sparse Polynomial Systems with many Positive Solutions from Bipartite Simplicial Complexes. F Bihan, P.-J. Spaenlehauer. Crack me, I'm famous!

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