Counting r-tuples of positive integers with k-wise relatively prime components
Author:
Publisher
Elsevier BV
Subject
Algebra and Number Theory
Reference13 articles.
1. On testing for zero polynomials by a set of points with bounded precision;Cai;Theoret. Comput. Sci.,2003
2. Counting tuples restricted by pairwise coprimality conditions;de Reyna;J. Integer Seq.,2015
3. Asymptotic normality and greatest common divisors;Fernández;Int. J. Number Theory,2015
4. Natural density of relative coprime polynomials in Fq[x];Guo;Miskolc Math. Notes,2014
5. The probability that random positive integers are k-wise relatively prime;Hu;Int. J. Number Theory,2013
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1. The density of tuples restricted by relatively r-prime conditions;Miskolc Mathematical Notes;2024
2. On the number of $$k$$-compositions $$n$$ satisfying certain coprimality conditions;Acta Mathematica Hungarica;2021-05-06
3. Divisibility properties of random samples of integers;Revista de la Real Academia de Ciencias Exactas, Físicas y Naturales. Serie A. Matemáticas;2020-11-23
4. The probability that ideals in a number ring are k-wise relatively r-prime;International Journal of Number Theory;2020-07-02
5. On the least common multiple of several random integers;Journal of Number Theory;2019-11
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