Abstract. In this paper, we study the security of the Micali-Schnorr pseudorandom number generator. The security of this cryptographic scheme is based on two computational problems which are variants of the RSA problem. The RSA problem essentially aims at recovering the plaintext from a random ciphertext. In the analysis of the Micali-Schnorr pseudorandom generator, we are interested in instances of this problem where the plaintext is small and where the ciphertext is not entirely known. We will describe time / memory tradeoff techniques to solve these hard problems which provides the first analysis of this pseudoran-dom generator 25 years after its publication
Abstract—.RSA cryptosystem is the most commonly used public key cryptosystem. It is the first public...
In this work we are analyzing the RSA cryptosystem and three different variants of RSA - CRT-RSA, Mu...
Applications of extended and combined formant analysis of modern number theory are considered to pro...
International audienceIn this paper, we study the security of the Micali-Schnorr pseudorandom number...
Pseudorandom Generators (PRGs) based on the RSA inversion (one-wayness) problem have been extensivel...
Pseudorandom Generators (PRGs) based on the RSA inversion (one-wayness) problem have been extensivel...
Pseudorandom Generators (PRGs) based on the RSA inversion (one-wayness) problem have been extensive...
International audienceIn this paper, we study some computational security assump-tions involve in tw...
In this thesis, we are interested in the security of pseudorandom number generators and of implement...
This work presents mathematical properties of the RSA cryptosystem. The topics of backdoors and padd...
Abstract: The security of the Rivest-Shamir-Adelman (RSA) public key algorithm depends on the diffic...
The book introduces new ways of using analytic number theory in cryptography and related areas, such...
RSA encryption and digital signature algorithm is con-sidered secure if keys are 1024 − 4096 bits lo...
The seminal work of Heninger and Shacham (Crypto 2009) demonstrated a method for reconstructing secr...
Abstract: RSA cryptosystem is the most commonly used public key cryptosystem. It is the first public...
Abstract—.RSA cryptosystem is the most commonly used public key cryptosystem. It is the first public...
In this work we are analyzing the RSA cryptosystem and three different variants of RSA - CRT-RSA, Mu...
Applications of extended and combined formant analysis of modern number theory are considered to pro...
International audienceIn this paper, we study the security of the Micali-Schnorr pseudorandom number...
Pseudorandom Generators (PRGs) based on the RSA inversion (one-wayness) problem have been extensivel...
Pseudorandom Generators (PRGs) based on the RSA inversion (one-wayness) problem have been extensivel...
Pseudorandom Generators (PRGs) based on the RSA inversion (one-wayness) problem have been extensive...
International audienceIn this paper, we study some computational security assump-tions involve in tw...
In this thesis, we are interested in the security of pseudorandom number generators and of implement...
This work presents mathematical properties of the RSA cryptosystem. The topics of backdoors and padd...
Abstract: The security of the Rivest-Shamir-Adelman (RSA) public key algorithm depends on the diffic...
The book introduces new ways of using analytic number theory in cryptography and related areas, such...
RSA encryption and digital signature algorithm is con-sidered secure if keys are 1024 − 4096 bits lo...
The seminal work of Heninger and Shacham (Crypto 2009) demonstrated a method for reconstructing secr...
Abstract: RSA cryptosystem is the most commonly used public key cryptosystem. It is the first public...
Abstract—.RSA cryptosystem is the most commonly used public key cryptosystem. It is the first public...
In this work we are analyzing the RSA cryptosystem and three different variants of RSA - CRT-RSA, Mu...
Applications of extended and combined formant analysis of modern number theory are considered to pro...