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Tania Richmond

Researcher at University of Rennes

Publications -  16
Citations -  61

Tania Richmond is an academic researcher from University of Rennes. The author has contributed to research in topics: Cryptography & McEliece cryptosystem. The author has an hindex of 5, co-authored 13 publications receiving 41 citations. Previous affiliations of Tania Richmond include University of Lyon & Institut de Recherche en Informatique et Systèmes Aléatoires.

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Proceedings ArticleDOI

Survey on cryptanalysis of code-based cryptography: From theoretical to physical attacks

TL;DR: Some background on coding theory is proposed in order to present some of the main flawless in the protocols and analyze the existing side-channel attacks and give some recommendations on how to securely implement the most suitable variants.
Proceedings ArticleDOI

Differential power analysis attack on the secure bit permutation in the McEliece cryptosystem

TL;DR: It is demonstrated that a part of a private key, permutation matrix, can be recovered using the power analysis of a differential power analysis attack on the McEliece public-key cryptosystem.
Proceedings ArticleDOI

Countermeasure against the SPA attack on an embedded McEliece cryptosystem

TL;DR: This paper attacks a straightforward C implementation of the Goppa codes based McEliece decryption running on an ARM Cortex-M3 microprocessor, and demonstrates on a realistic example that using a “chosen ciphertext attack” method, it is possible to recover the complete secret permutation matrix.
Journal ArticleDOI

Improved Timing Attacks against the Secret Permutation in the McEliece PKC

TL;DR: Two side-channel attacks against the McEliece public-key cryptosystem are exploiting timing differences on the Patterson decoding algorithm in order to reveal one part of the secret key: the support permutation.
Book ChapterDOI

Polynomial Structures in Code-Based Cryptography

TL;DR: A probability problem applied in the code based cryptography related to the shape of the polynomials with exactly t different roots, it is shown that the structure is very dense and the probability that this type of polynomial has at least one coefficient equal to zero is extremelly low.