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Alkan, E.; Ledoan, A. H.; Zaharescu, A.
{
"@context": "https://schema.org/",
"@id": 39203,
"@type": "ScholarlyArticle",
"creator": [
{
"@type": "Person",
"affiliation": "Koc Univ, Dept Math, TR-34450 Istanbul, Turkey",
"name": "Alkan, E."
},
{
"@type": "Person",
"affiliation": "Univ Rochester, Dept Math, Rochester, NY 14627 USA",
"name": "Ledoan, A. H."
},
{
"@type": "Person",
"affiliation": "Univ Illinois, Dept Math, Urbana, IL 61801 USA",
"name": "Zaharescu, A."
}
],
"datePublished": "2008-01-01",
"description": "We study the irrational factor function I(n) introduced by Atanassov and defined by I(n) = Pi(k)(k=1)p(v)(1/alpha v), where n = Pi(k)(v=1) p(v)(alpha v) is the prime factorization of n. We show that the sequence {G(n)/n}(n >= 1), where G(n) = Pi(n)(v=1) I(v)(1/n), is covergent; this answers a question of Panaitopol. We also establish asymptotic formulas for averages of the function I(n).",
"headline": "ASYMPTOTIC BEHAVIOR OF THE IRRATIONAL FACTOR",
"identifier": 39203,
"image": "https://aperta.ulakbim.gov.tr/static/img/logo/aperta_logo_with_icon.svg",
"license": "http://www.opendefinition.org/licenses/cc-by",
"name": "ASYMPTOTIC BEHAVIOR OF THE IRRATIONAL FACTOR",
"url": "https://aperta.ulakbim.gov.tr/record/39203"
}
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