Weights of Boolean cubic monomial rotation symmetric functions
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Publication:1947650
DOI10.1007/s12095-011-0060-4zbMath1282.94109OpenAlexW1964834881MaRDI QIDQ1947650
Maxwell L. Bileschi, Daniel Padgett, Thomas W. Cusick
Publication date: 23 April 2013
Published in: Cryptography and Communications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s12095-011-0060-4
Related Items (11)
Generalized Walsh transforms of symmetric and rotation symmetric Boolean functions are linear recurrent ⋮ Finding Hamming weights without looking at truth tables ⋮ Asymptotic behavior of perturbations of symmetric functions ⋮ A recursive formula for weights of Boolean rotation symmetric functions ⋮ Hadamard matrices and the spectrum of quadratic symmetric polynomials over finite fields ⋮ Recursions associated to trapezoid, symmetric and rotation symmetric functions over Galois fields ⋮ Circulant matrices and affine equivalence of monomial rotation symmetric Boolean functions ⋮ Symbolic dynamics and rotation symmetric Boolean functions ⋮ Recursion orders for weights of Boolean cubic rotation symmetric functions ⋮ Permutation equivalence of cubic rotation symmetric Boolean functions ⋮ Theory of 2-rotation symmetric cubic Boolean functions
Cites Work
- Affine equivalence of cubic homogeneous rotation symmetric functions
- Rotation symmetric Boolean functions-count and cryptographic properties
- 9-variable Boolean functions with nonlinearity 242 in the generalized rotation symmetric class
- On the weight and nonlinearity of homogeneous rotation symmetric Boolean functions of degree 2
- Fast evaluation, weights and nonlinearity of rotation-symmetric functions
- Proof of a conjecture about rotation symmetric functions
- Search for Boolean Functions With Excellent Profiles in the Rotation Symmetric Class
- Enumeration of 9-Variable Rotation Symmetric Boolean Functions Having Nonlinearity > 240
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