We provide evidence that breaking low-exponent rsa cannot be equivalent to factoring integers. We show that an algebraic reduction from factoring to breaking low-exponent rsa can be converted into an e cient factoring algorithm. Thus, in e ect an oracle for breaking rsa does not help in factoring integers. Our result suggests an explanation for the lack of progress in proving that breaking rsa is equivalent to factoring. We emphasize that our results do not expose any speci c weakness in the rsa system
In their paper [9], P. Paillier and J. Villar make a conjectur e about the malleability of an RSA mo...
This paper follows up the factorization of integers. Factorization is the most popular and used meth...
RSA is a commonly used asymmetric key cryptosystem that is used in encrypting and signing messages. ...
If factoring is hard, this paper shows that straight line programs cannot efficiently solve the low ...
Abstract. We show that a generic ring algorithm for breaking RSA in ZN can be converted into an algo...
Factorization is notoriously difficult. Though the problem is not known to be NP-hard, neither effic...
The task of factorizing a given integer is notoriously difficult, to the extent of rendering computa...
This thesis aimed to explore how sequential boolean satisability solvers can be used on the integer ...
We review the representation problem based on factoring and show that this problem gives rise to alt...
The RSA public-key cryptosystem has a major role in information security even today, after more than...
Abstract. We address the problem of polynomial time factoring RSA moduli N1 = p1q1 with the help of ...
Factoring large integers is a fundamental problem in algebraic number theory and modern cryptography...
On August 22, 1999, we completed the factorization of the 512--bit 155--digit number RSA--155 with t...
Colloque avec actes et comité de lecture. internationale.International audienceOn August 22, 1999, w...
Two of our three possibilities, to factorize large integers, crashing RSA codesTom Tietken, three wa...
In their paper [9], P. Paillier and J. Villar make a conjectur e about the malleability of an RSA mo...
This paper follows up the factorization of integers. Factorization is the most popular and used meth...
RSA is a commonly used asymmetric key cryptosystem that is used in encrypting and signing messages. ...
If factoring is hard, this paper shows that straight line programs cannot efficiently solve the low ...
Abstract. We show that a generic ring algorithm for breaking RSA in ZN can be converted into an algo...
Factorization is notoriously difficult. Though the problem is not known to be NP-hard, neither effic...
The task of factorizing a given integer is notoriously difficult, to the extent of rendering computa...
This thesis aimed to explore how sequential boolean satisability solvers can be used on the integer ...
We review the representation problem based on factoring and show that this problem gives rise to alt...
The RSA public-key cryptosystem has a major role in information security even today, after more than...
Abstract. We address the problem of polynomial time factoring RSA moduli N1 = p1q1 with the help of ...
Factoring large integers is a fundamental problem in algebraic number theory and modern cryptography...
On August 22, 1999, we completed the factorization of the 512--bit 155--digit number RSA--155 with t...
Colloque avec actes et comité de lecture. internationale.International audienceOn August 22, 1999, w...
Two of our three possibilities, to factorize large integers, crashing RSA codesTom Tietken, three wa...
In their paper [9], P. Paillier and J. Villar make a conjectur e about the malleability of an RSA mo...
This paper follows up the factorization of integers. Factorization is the most popular and used meth...
RSA is a commonly used asymmetric key cryptosystem that is used in encrypting and signing messages. ...