2015Unpublished venueRequires access

Automated Proofs of Pairing-Based Cryptography

Gilles Barthe, Benjamin Grégoire, Benedikt Schmidt

Open publisher page 22 citations

Abstract

Analyzing cryptographic constructions in the computational model, or simply verifying the correctness of security proofs, are complex and error-prone tasks. Although computer tools have significant potential to increase confidence in security proofs and to reduce the time for building these proofs, existing tools are either limited in scope, or can only be used by formal methods experts, and have a significant overhead. In effect, it has remained a challenge to design usable and intuitive tools for building and verifying cryptographic proofs, especially for more advanced fields such as pairing-based or lattice-based cryptography.

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What this paper is about

Analyzing cryptographic constructions in the computational model, or simply verifying the correctness of security proofs, are complex and error-prone tasks. Although computer tools have significant potential to increase confidence in security proofs and to reduce the time for building these proofs, existing tools are either limited in scope, or can only be used by formal methods experts, and have a significant overhead. In effect, it has remained a challenge to design usable and intuitive tools for building and verifying cryptographic proofs, especially for more advanced fields such as pairing-based or lattice-based cryptography.

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Available abstract

Analyzing cryptographic constructions in the computational model, or simply verifying the correctness of security proofs, are complex and error-prone tasks. Although computer tools have significant potential to increase confidence in security proofs and to reduce the time for building these proofs, existing tools are either limited in scope, or can only be used by formal methods experts, and have a significant overhead. In effect, it has remained a challenge to design usable and intuitive tools for building and verifying cryptographic proofs, especially for more advanced fields such as pairing-based or lattice-based cryptography.

Key concepts: Mathematical proof, Correctness, Computer science, USable, Cryptography, Cryptographic primitive, Theoretical computer science, Cryptographic protocol

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