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On the ratio between two factorization functions

Noah Lebowitz-Lockard Acta Arithmetica MSC: Primary 11A51; Secondary 11N37 DOI: 10.4064/aa230613-31-12 Opublikowany online: 5 February 2024

Streszczenie

Let $f(n)$ be the number of factorizations of $n$, i.e., representations of $n$ as an unordered product of integers greater than $1$. In addition, let $F(n)$ be the number of factorizations of $n$ into distinct parts. In this note, we provide a new upper bound for the ratio $f(n)/F(n)$.

Autorzy

  • Noah Lebowitz-LockardDepartment of Mathematics
    University of Texas at Tyler
    Tyler, TX 75799, USA
    e-mail

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