Abstract. Recently, it has been proved that computational security can be automatically verified using the Dolev-Yao abstraction. We extend these results by adding a widely used component for cryptographic protocols: Diffie-Hellman exponentiation. Thus our main result is: if the Decisional Diffie-Hellman assumption is verified and the cryptographic primitives used to implement the protocol are secure, then safety in the symbolic world implies safety in the computational world. Therefore, it is possible to prove automatically safety in the computational world
Abstract. We extend symbolic protocol analysis to apply to protocols using Diffie-Hellman operations...
The Decision Diffie-Hellman assumption (ddh) is a gold mine. It enables one to construct ecffiient c...
International audienceWe show that the insecurity problem for protocols with modular exponentiation ...
We present a general approach for the symbolic analysis of security protocols that use Diffie-Hellma...
[[abstract]]The Diffie-Hellman (DH) problem is an important security assumption in modern cryptograp...
We present a framework for reasoning about secrecy in a class of Diffie-Hellman protocols. The techn...
The Diffie-Hellman key exchange scheme is a standard component of cryptographic protocols. In this p...
A security protocol is a distributed program that might be executed on a network controlled by an ad...
We present a framework for reasoning about secrecy in a class of Diffie-Hellman protocols. The techn...
In this paper, we study the Dynamic Decisional Diffie-Hellman (3DH) problem, a powerful generalizati...
Automatic methods developed so far for analysis of security protocols only model a limited set of cr...
Abstract. Automatic methods developed so far for analysis of security protocols only model a limited...
In this paper, we study the Dynamic Decisional Diffie-Hellman (3DH) problem, a powerful generalizati...
authenticated key agreement construct a shared secret with a peer using a minimum of communication a...
Abstract. We present axioms and inference rules for reasoning about Diffie-Hellman-based key exchang...
Abstract. We extend symbolic protocol analysis to apply to protocols using Diffie-Hellman operations...
The Decision Diffie-Hellman assumption (ddh) is a gold mine. It enables one to construct ecffiient c...
International audienceWe show that the insecurity problem for protocols with modular exponentiation ...
We present a general approach for the symbolic analysis of security protocols that use Diffie-Hellma...
[[abstract]]The Diffie-Hellman (DH) problem is an important security assumption in modern cryptograp...
We present a framework for reasoning about secrecy in a class of Diffie-Hellman protocols. The techn...
The Diffie-Hellman key exchange scheme is a standard component of cryptographic protocols. In this p...
A security protocol is a distributed program that might be executed on a network controlled by an ad...
We present a framework for reasoning about secrecy in a class of Diffie-Hellman protocols. The techn...
In this paper, we study the Dynamic Decisional Diffie-Hellman (3DH) problem, a powerful generalizati...
Automatic methods developed so far for analysis of security protocols only model a limited set of cr...
Abstract. Automatic methods developed so far for analysis of security protocols only model a limited...
In this paper, we study the Dynamic Decisional Diffie-Hellman (3DH) problem, a powerful generalizati...
authenticated key agreement construct a shared secret with a peer using a minimum of communication a...
Abstract. We present axioms and inference rules for reasoning about Diffie-Hellman-based key exchang...
Abstract. We extend symbolic protocol analysis to apply to protocols using Diffie-Hellman operations...
The Decision Diffie-Hellman assumption (ddh) is a gold mine. It enables one to construct ecffiient c...
International audienceWe show that the insecurity problem for protocols with modular exponentiation ...