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Theory of 3-rotation symmetric cubic Boolean functions
Thomas W. Cusick
, Younhwan Cheon
Mathematics
University at Buffalo
Korea Army Academy at Young-Cheon
Research output
:
Contribution to journal
›
Article
›
peer-review
5
Scopus citations
Overview
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Dive into the research topics of 'Theory of 3-rotation symmetric cubic Boolean functions'. Together they form a unique fingerprint.
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Keyphrases
Rotational Symmetry
100%
Nonlinearity
100%
Coding Theory
100%
Boolean Functions
100%
Monomial
100%
Affine Equivalence
100%
Cubic Function
100%
Rotation Symmetric
100%
Cryptography Theory
100%
Computation Time
50%
Equivalence Class
50%
Affine
50%
Quadratic Function
50%
Affine-invariant
50%
Covering Radius
50%
Rotation Symmetric Function
50%
Rotation Symmetric Boolean Function
50%
Hamming Weight
50%
Bent Functions
50%
Useful Properties
50%
Complicated Cases
50%
Mathematics
Rotation Symmetric
100%
Cubic Boolean Function
100%
Coding Theory
66%
Nonlinearity
66%
Cubic Function
66%
Cryptography
66%
Permutation
33%
Monomials
33%
Equivalence Class
33%
Quadratic Function
33%
Symmetric Boolean Function
33%
Boolean Function
33%
Hamming Weight
33%
Rotation Symmetric Function
33%
Monomial Rotation Symmetric
33%
Affine Equivalent
33%
Bent Function
33%
Covering Radius
33%