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Goldbach numbers in short interval (Ⅱ)

机译:短期内的哥德巴赫数(Ⅱ)

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摘要

Suppose that B is a sufficiently large positive constant, ε is a sufficiently small positive constant and N is sufficiently large. In this paper, it has been mainly proved that (ⅰ) if A = N~(7/78+ ε), then the even numbers in (N, N+A), except for O (Alog ~(-B)N) values, are all Goldbach numbers; (ⅱ) there is at least one Goldbach number, in (N, N+N~(23/546+ε)).
机译:假设B是足够大的正常数,ε是足够小的正常数,N是足够大。本文主要证明(ⅰ)如果A = N〜(7/78 +ε),那么(N,N + A)中的偶数除O(Alog〜(-B)N )的值,都是哥德巴赫数; (ⅱ)在(N,N + N〜(23/546 +ε))中至少有一个哥德巴赫数。

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