D. Boneh and R. Venkatesan have recently proposed an approachto proving that a reasonably small portions of most significant bits of the Diffie-Hellman key modulo a prime are as secure the the whole key. Some further improvements and generalizations have been obtained by I. M. Gonzales Vasco and I. E. Shparlinski. E. R. Verheul has obtained certain analogies of these results in the case of Diffie--Hellman keys in extensions of finite fields, when an oracle is given to compute a certain polynomial function of the key, for example, the trace in the background field. Here we obtain some new results in this direction concerning the case of so-called unreliable oracles
We present a polynomial-time algorithm that provably recovers the signer's secret DSA key when a few...
This paper describes a Diffie-Hellman based encryption scheme, DHIES (formerly named DHES and DHAES...
We propose the first tight security proof for the ordinary two-message signed Diffie-Hellman key exc...
AbstractBoneh and Venkatesan have recently proposed an approach to proving that a reasonably small p...
Boneh and Venkatesan have recently proposed an approach to proving that a reasonably small portions ...
Boneh and Venkatesan have recently proposed a polynomial time algorithm for recovering a 'hidden' el...
Abstract. Boneh and Venkatesan have recently proposed a polynomial time algorithm for recovering a “...
Boneh and Venkatesan have recently proposed a polynomial time algorithm for recovering a "hidden" el...
Let Fp be a finite field of p elements, where p is prime. The bit security of the Diffie-Hellman fun...
Abstract. We study the security of elliptic curve Diffie-Hellman secret keys in the presence of orac...
This is a preprint of a book chapter published in Lecture Notes in Computer Science,1751, Springer-V...
This is a preprint of a book chapter published in Lecture Notes in Computer Science, 2015, Springer-...
This thesis is concerned with the design and analysis of practical provably-secure encryption scheme...
We describe an attack on the family of Diffie-Hellman and El-Gamal like cryptosystems recently prese...
Abstract. Let g be an element of prime order p in an abelian group and α ∈ Zp. We show that if g, gα...
We present a polynomial-time algorithm that provably recovers the signer's secret DSA key when a few...
This paper describes a Diffie-Hellman based encryption scheme, DHIES (formerly named DHES and DHAES...
We propose the first tight security proof for the ordinary two-message signed Diffie-Hellman key exc...
AbstractBoneh and Venkatesan have recently proposed an approach to proving that a reasonably small p...
Boneh and Venkatesan have recently proposed an approach to proving that a reasonably small portions ...
Boneh and Venkatesan have recently proposed a polynomial time algorithm for recovering a 'hidden' el...
Abstract. Boneh and Venkatesan have recently proposed a polynomial time algorithm for recovering a “...
Boneh and Venkatesan have recently proposed a polynomial time algorithm for recovering a "hidden" el...
Let Fp be a finite field of p elements, where p is prime. The bit security of the Diffie-Hellman fun...
Abstract. We study the security of elliptic curve Diffie-Hellman secret keys in the presence of orac...
This is a preprint of a book chapter published in Lecture Notes in Computer Science,1751, Springer-V...
This is a preprint of a book chapter published in Lecture Notes in Computer Science, 2015, Springer-...
This thesis is concerned with the design and analysis of practical provably-secure encryption scheme...
We describe an attack on the family of Diffie-Hellman and El-Gamal like cryptosystems recently prese...
Abstract. Let g be an element of prime order p in an abelian group and α ∈ Zp. We show that if g, gα...
We present a polynomial-time algorithm that provably recovers the signer's secret DSA key when a few...
This paper describes a Diffie-Hellman based encryption scheme, DHIES (formerly named DHES and DHAES...
We propose the first tight security proof for the ordinary two-message signed Diffie-Hellman key exc...