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2002•Unpublished venueRequires access

On the primitive numbers of power p and its asymptotic property

WenPengZHANG, DuansenLiu

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Abstract

Let p be a prime, n be any positive integer, Sp(n) denotes the smallest integer such that Sp(n)! is divisible by pn. In this paper, we study the asymptotic properties of Sp(n), and give an interest...

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Let p be a prime, n be any positive integer, Sp(n) denotes the smallest integer such that Sp(n)! is divisible by pn. In this paper, we study the asymptotic properties of Sp(n), and give an interest...

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Available abstract

Let p be a prime, n be any positive integer, Sp(n) denotes the smallest integer such that Sp(n)! is divisible by pn. In this paper, we study the asymptotic properties of Sp(n), and give an interest...

Key concepts: Integer (computer science), Mathematics, Combinatorics, Property (philosophy), Radical of an integer, Prime (order theory), Asymptotic formula, Power (physics)

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