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An Additive Problem with Piatetski-Shapiro Primes and Almost-Primes

机译:Piatetski-Shapiro素数和Almost-Prime的加法问题

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摘要

Suppose that (662)/(755) < γ < 1. We prove a theorem of Bombieri-Vinogradov type for the Piatetski-Shapiro primes p = [n~(1/γ)] and show that every sufficiently large even integer can be written as a sum of a Piatetski-Shapiro prime and an almost-prime.
机译:假设(662)/(755)<γ<1。我们证明Piatetski-Shapiro素数p = [n〜(1 /γ)]的Bombieri-Vinogradov型定理,并证明每个足够大的偶数整数都可以是写成Piatetski-Shapiro素数和几乎素数的和。

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