On Cryptographic Parameters of Permutation Polynomials of the form <i>x<sup>r</sup>h</i>(<i>x</i><sup>(2<i><sup>n</sup></i>-1)/<i>d</i></sup>)
Author:
Affiliation:
1. Applied Algebra and Optimization Research Center (AORC), Sungkyunkwan University
2. Institute of Mathematical Sciences, Ewha Womans University
Publisher
Institute of Electronics, Information and Communications Engineers (IEICE)
Subject
Applied Mathematics,Electrical and Electronic Engineering,Computer Graphics and Computer-Aided Design,Signal Processing
Link
https://www.jstage.jst.go.jp/article/transfun/E105.A/8/E105.A_2021EAP1167/_pdf
Reference26 articles.
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2. [2] S. Bhattacharya and S. Sarkar, “On some permutation binomials and trinomials over 𝔽2n,” Des. Codes Cryptogr., vol.82, pp.149-160, 2017. https://doi.org/10.1007/s10623-016-0229-0 10.1007/s10623-016-0229-0
3. [3] C. Boura and A. Canteaut, “On the boomerang uniformity of cryptographic Sboxes,” IACR Trans. Symmetric Cryptology, vol.2018, no.3, pp.290-310, 2018. https://doi.org/10.13154/tosc.v2018.i3.290-310 10.13154/tosc.v2018.i3.290-310
4. [4] C. Boura, A. Canteaut, J. Jean, and V. Suder, “Two notions of differential equivalence on Sboxes,” Des. Codes Cryptogr., vol.87, pp.185-202, 2019. https://doi.org/10.1007/s10623-018-0496-z 10.1007/s10623-018-0496-z
5. [5] K.A. Browning, J.F. Dillon, M.T. McQuistan, and A.J. Wolfe, “An APN permutation in dimension six,” 9th, International conference on finite fields and applications; Finite fields: theory and applications, Dublin, in Comtemporary Mathematics, vol.518, pp.33-42, 2010. http://doi.org/10.1090/conm/518
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1. New classes of permutation quadrinomials over <sub><i>q</i><sup>3</sup></sub>;IEICE Transactions on Fundamentals of Electronics, Communications and Computer Sciences;2023
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