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- W2968231685 endingPage "81" @default.
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- W2968231685 abstract "A set S of integers is said to be multiplicative if for every pair m and n of coprime integers we have that mn is in S iff both m and n are in S. Both Landau and Ramanujan gave approximations to S(x), the number of n ≤ x that are in S, for specific choices of S. The asymptotical precision of their respective approaches are being compared and related to Euler-Kronecker constants, a generalization of Euler’s constant γ = 0.57721566 . . . . This paper claims little originality, its aim is to give a survey on the literature related to this theme with an emphasis on the contributions of the author (and his coauthors). 2000 Mathematics Subject Classification. 11N37; 11Y60" @default.
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- W2968231685 date "2011-10-01" @default.
- W2968231685 modified "2023-09-27" @default.
- W2968231685 title "Counting numbers in multiplicative sets: Landau versus Ramanujan" @default.
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