An infinite class of quadratic APN functions which are not equivalent to power mappings - researchr publication related

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Lilya Budaghyan, Claude Carlet, Patrick Felke, Gregor Leander. An infinite class of quadratic APN functions which are not equivalent to power mappings. In Proceedings 2006 IEEE International Symposium on Information Theory, ISIT 2006, The Westin Seattle, Seattle, Washington, USA, July 9-14, 2006. pages 2637-2641, IEEE, 2006. [doi]

The following publications are possibly variants of this publication:

An infinite class of quadratic APN functions which are not equivalent to power mappingsLilya Budaghyan, Claude Carlet, Patrick Felke, Gregor Leander. iacr, 2005:359, 2005. [doi]

A class of quadratic APN binomials inequivalent to power functionsLilya Budaghyan, Claude Carlet, Gregor Leander. iacr, 2006:445, 2006. [doi]

Two Classes of Quadratic APN Binomials Inequivalent to Power FunctionsLilya Budaghyan, Claude Carlet, Gregor Leander. TIT, 54(9):4218-4229, 2008. [doi]

Partially APN Boolean functions and classes of functions that are not APN infinitely oftenLilya Budaghyan, Nikolay S. Kaleyski, Soonhak Kwon, Constanza Riera, Pantelimon Stanica. ccds, 12(3):527-545, 2020. [doi]

Some Results on the Known Classes of Quadratic APN FunctionsLilya Budaghyan, Tor Helleseth, Nian Li, Bo Sun. c2si 2017: 3-16 [doi]

Some Results on the Known Classes of Quadratic APN FunctionsLilya Budaghyan, Tor Helleseth, Nian Li, Bo Sun. iacr, 2016:1183, 2016. [doi]

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