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Florian Legendre

Researcher at University of Reims Champagne-Ardenne

Publications -  6
Citations -  35

Florian Legendre is an academic researcher from University of Reims Champagne-Ardenne. The author has contributed to research in topics: Cryptanalysis & Security of cryptographic hash functions. The author has an hindex of 3, co-authored 6 publications receiving 29 citations.

Papers
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Proceedings ArticleDOI

Encoding Hash Functions as a SAT Problem

TL;DR: This paper deals with an original application of the SAT problem to encode the well-known MD?
Proceedings Article

Inverting Thanks to SAT Solving - An Application on Reduced-step MD*

TL;DR: A principle is presented, based on a propositional modeling and solving, and details on logical inferences, simplifications, learning and pruning techniques used as a preprocessor with the aim of reducing the computational complexity of the SAT solving and hence weakening the associated cryptanalysis.
Posted Content

Logical Reasoning to Detect Weaknesses About SHA-1 and MD4/5

TL;DR: The logical cryptanalysis principle is presented, a weakness based on the use of round constants to detect probabilistic relations as implications or equivalences between certain variables is presented and a practical framework to exploit these weaknesses through the inversions of reduced-step versions of MD4, MD5, SHA-0 and SHA-1 is presented.
Proceedings Article

From a logical approach to internal states of Hash functions how SAT problem can help to understand SHA-⋆ and MD⋆

TL;DR: This work defines an experimental framework, that allows, thanks to the propositional formalism, to study cryptosystems at the bit level through corresponding instances of the SAT problem, and shows equivalences, and quasi-equivalences between digits and explains how to inverse reduced-step versions of MD5 and SHA-1.
Dissertation

Exploitation de la logique propositionnelle pour la résolution parallèle des problèmes cryptographiques

TL;DR: Logical cryptanalysis is a specific algebraic cryptanalysis where the expression of the cryptographic problem is done through the satisfiabilty problem, fluently called sat problem, which consists in a combinatorial problem of decision which is central in complexity theory.