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Permutation
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#	Item
1	Innovations in permutation-based crypto Joan Daemen1,2 based on joint work with Guido Bertoni3 , Seth Hoffert, Michaël Peeters1 , Gilles Van Assche1 and Ronny Van Keer1 Add to Reading List Source URL: africacrypt2018.aui.ma Language: English - Date: 2018-05-07 05:47:58
2	A so ware interface for K In this note, we propose an interface to K at the level of the sponge and duplex constructions, and inside K at the level of the K - f permutation. The purpose is twofold. Add to Reading List Source URL: keccak.team Language: English - Date: 2017-08-31 09:41:17
3	Juxtaposing Catalan permutation classes with monotone ones R. Brignall∗ J. Sliaˇcan∗ Add to Reading List Source URL: users.mct.open.ac.uk Language: English - Date: 2017-03-29 10:25:04
4	Exponential Sums and Permutation Polynomials Ramachandra’s birthday Exponential Sums and Add to Reading List Source URL: www.mat.uniroma3.it Language: English - Date: 2005-10-13 06:21:20
5	Farfalle and Kravatte Parallel permutation-based cryptography Guido Bertoni1 Joan Daemen1,2 Michaël Peeters1 Gilles Van Assche1 Ronny Van Keer1 1 STMicroelectronics Add to Reading List Source URL: www.cryptolux.org Language: English - Date: 2017-01-18 08:26:40
6	On a Generalisation of Dillon’s APN Permutation Anne Canteaut Sébastien Duval Add to Reading List Source URL: jc2-2017.inria.fr Language: English - Date: 2017-05-09 09:15:34
7	Transitive permutation groups with trivial four point stabilizers Kay Magaard and Rebecca Waldecker Abstract In this paper we analyze the structure of transitive permutation groups that have trivial four point stabilizer Add to Reading List Source URL: conway1.mathematik.uni-halle.de Language: English - Date: 2015-02-18 11:49:00
8	Permutation-based encryption, authentication and authenticated encryption Guido Bertoni1 , Joan Daemen1 , Michaël Peeters2 , and Gilles Van Assche1 1 2 Add to Reading List Source URL: keccak.team Language: English - Date: 2017-08-22 12:54:45
9	SYMMETRIC POLYNOMIALS KEITH CONRAD Let F be a field. A polynomial f (X1 , . . . , Xn ) ∈ F [X1 , . . . , Xn ] is called symmetric if it is unchanged by any permutation of its variables: f (X1 , . . . , Xn ) = f (Xσ(1) Add to Reading List Source URL: www.math.uconn.edu Language: English - Date: 2017-12-19 15:07:51
10	Comments Received in Response to: Request for Comments on Draft FIPS 202, SHA-3 Standard: Permutation-Based Hash and Extendable-Output Functions Add to Reading List Source URL: csrc.nist.gov - Date: 2017-02-24 15:05:30

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