An upper bound on binomial coefficients in the de Moivre – Laplace form

An upper bound on binomial coefficients in the de Moivre – Laplace form

We provide an upper bound on binomial coefficients that holds over the entire parameter range an whose form repeats the form of the de Moivre – Laplace approximation of the symmetric binomial distribution. Using the bound, we estimate the number of continuations of a given Boolean function to bent f...

Full description

Bibliographic Details
Main Author: Sergey V. Agievich
Format: Article
Language:Belarusian
Published: Belarusian State University 2022-04-01
Series:Журнал Белорусского государственного университета: Математика, информатика
Subjects:
binomial coefficient
de moivre – laplace theorem
walsh – hadamard spectrum
bent function
sum of squares representation
Online Access:https://journals.bsu.by/index.php/mathematics/article/view/4525

Internet

https://journals.bsu.by/index.php/mathematics/article/view/4525

Similar Items