Abstract
Abstract
We refine local limit theorems for the distribution of a part of the weight vector of subfunctions and for the distribution of a part of the vector of spectral coefficients of linear combinations of coordinate functions of a random binary mapping. These theorems are used to derive improved asymptotic estimates for the numbers of correlation-immune and k-resilient vectorial Boolean functions.
Subject
Applied Mathematics,Discrete Mathematics and Combinatorics
Reference44 articles.
1. “On the distribution of the spectral complexity of Boolean functions”;DiscreteMath. Appl.,1994
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