We report the factorization of a 135-digit integer by the three-large-prime variation of the multiple polynomial quadratic sieve, the largest factorization ever ...

Abstract. We report the factorization of a 135-digit integer by the triple-large-prime variation of the multiple polynomial quadratic sieve. Previous workers ...

Abstract. We report the factorization of a 135-digit integer by the triple-large-prime variation of the multiple polynomial quadratic sieve.

We provide evidence that, for this number and our implementation, using three large primes is approximately 1.7 times as fast as using only two. The gain in ...

This work reports the factorization of a 135-digit integer by the triple-large-prime variation of the multiple polynomial quadratic sieve, and characterize ...

We provide evidence that, for this number and our implementation, using three large primes is approximately 1.7 times as fast as using only two. The gain in ...

We report the factorization of a 135-digit integer by the triple-large-prime variation of the multiple polynomial quadratic sieve. Previous workers [6][10] ...

PDF | On Jan 1, 2002, Claus Fieker and others published MPQS with three large primes | Find, read and cite all the research you need on ResearchGate.

We report the factorization of a 135-digit integer by the three large prime variation of the multiple polynomial quadratic sieve, the largest factorization ...

We're Hiring! Help Center; less. First page of “MPQS with Three Large Primes” PDF Icon. download. Download Free PDF. Download Free PDF. MPQS with Three Large ...