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SECTION A

Permutation equivalence of cubic rotation symmetric Boolean functions

Pages 1568-1573 | Received 06 Jan 2014, Accepted 29 Aug 2014, Published online: 08 Oct 2014

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Elizabeth M. Reid & Thomas W. Cusick. (2018) Affine equivalence classes of 2-rotation symmetric cubic Boolean functions. International Journal of Computer Mathematics: Computer Systems Theory 3:3, pages 145-159.
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Articles from other publishers (6)

Alexandru Chirvasitu & Thomas W. Cusick. (2020) Affine equivalence for quadratic rotation symmetric Boolean functions. Designs, Codes and Cryptography 88:7, pages 1301-1329.
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Thomas W. Cusick, Younhwan Cheon & Kelly Dougan. (2020) Equivalence of 2-rotation symmetric quartic Boolean functions. Information Sciences 508, pages 358-379.
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Jinglian Huang & Xiujuan Yuan. (2019) Relations of the E-Derivative, Derivative, Algebraic Immunity, and Algebraic Degree of Balanced H Boolean Functions. Relations of the E-Derivative, Derivative, Algebraic Immunity, and Algebraic Degree of Balanced H Boolean Functions.
. 2017. Cryptographic Boolean Functions and Applications. Cryptographic Boolean Functions and Applications 239 270 .
Thomas W. Cusick & Pantelimon Stanica. 2017. Cryptographic Boolean Functions and Applications. Cryptographic Boolean Functions and Applications 109 142 .
Thomas W. Cusick, K. V. Lakshmy & M. Sethumadhavan. (2016) Affine equivalence of monomial rotation symmetric Boolean functions: A Pólya’s theorem approach. Journal of Mathematical Cryptology 10:3-4.
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