E
Eik List
Researcher at Bauhaus University, Weimar
Publications - 52
Citations - 699
Eik List is an academic researcher from Bauhaus University, Weimar. The author has contributed to research in topics: Block cipher & Encryption. The author has an hindex of 13, co-authored 47 publications receiving 549 citations. Previous affiliations of Eik List include Weimar Institute.
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Differential Cryptanalysis of Round-Reduced Sparx-64/128.
Ralph Ankele,Eik List +1 more
TL;DR: Sparx is a family of ARX-based block ciphers designed according to the long-trail strategy (LTS) that were both introduced by Dinu et al. at ASIACRYPT’16 and presented at AFRICACRYpt’17, where the only third-party cryptanalysis on Sparx-64/128 to date was given.
Book ChapterDOI
Overview of the Candidates for the Password Hashing Competition
TL;DR: In this paper, an overview of the candidates of the Password Hashing Competition (PHC) regarding to their functionality, client-independent update and server relief, their security, e.g., memory-hardness and side-channel resistance, and its general properties, such as memory usage and flexibility of the underlying primitives.
Book ChapterDOI
Cryptanalysis of ForkAES
Subhadeep Banik,Jannis Bossert,Amit Jana,Eik List,Stefan Lucks,Willi Meier,Mostafizar Rahman,Dhiman Saha,Yu Sasaki +8 more
TL;DR: Forkciphers are a primitive proposed by Andreeva et al. as mentioned in this paper for efficient encryption and authentication of small messages, which can produce two output blocks in one primitive call.
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Parallelizable MACs Based on the Sum of PRPs with Security Beyond the Birthday Bound.
Alexander Moch,Eik List +1 more
TL;DR: The Wegman-Cavazza-Davies-Meyer (EWCDM) construction as mentioned in this paper provides only birthday-bound security if instantiated with a permutation.
Book ChapterDOI
XHX – A Framework for Optimally Secure Tweakable Block Ciphers from Classical Block Ciphers and Universal Hashing
TL;DR: In this article, the XHX family of tweakable block ciphers from a classical block cipher and a family of universal hash functions was proposed, which generalizes the constructions by Wang et al.