arXiv:1906.09947 [math.NT]AbstractReferencesReviewsResources
On Deficient Perfect Numbers with Four Distinct Prime Factors
Parama Dutta, Manjil P. Saikia
Published 2019-06-18Version 1
For a positive integer $n$, if $\sigma(n)$ denotes the sum of the positive divisors of $n$, then $n$ is called a deficient perfect number if $\sigma(n)=2n-d$ for some positive divisor $d$ of $n$. In this paper, we prove some results about odd deficient perfect numbers with four distinct prime factors.
Comments: 11 pages, preprint version (journal version may differ). To appear in Asian-European Journal of Mathematics
Categories: math.NT
Tags: journal article
Related articles: Most relevant | Search more
arXiv:1311.5646 [math.NT] (Published 2013-11-22)
On the Products $(1^\ell+1)(2^\ell+1)\cdots (n^\ell +1)$, II
arXiv:1803.00324 [math.NT] (Published 2018-03-01)
Primitive weird numbers having more than three distinct prime factors
On representations of positive integers by $(a+c)^{1/3}x + (b+d)y$, $(a+c)x + \bigl(k(b+d) \bigr)^{1/3} y$, and $\bigl(k(a+c) \bigr)^{1/3} x + l(b+d) y$