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BOUNDED GAPS BETWEEN PRIMES IN SPECIAL SEQUENCES

机译:特殊顺序之间的绑定间隙

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摘要

We use Maynard's methods to show that there are bounded gaps between primes in the sequence {[n alpha]}, where a is an irrational number of finite type. In addition, given a superlinear function f satisfying some properties described by Leitmann, we show that for all m there are infinitely many bounded intervals containing m primes and at least one integer of the form [f(q)] with q a positive integer.
机译:我们使用Maynard方法显示序列{[n alpha]}中的质数之间存在有界间隙,其中a是有限类型的无理数。另外,给定一个满足莱特曼描述的某些特性的超线性函数f,我们表明对于所有m,都有无限多个有间隔的区间,其中包含m个素数和至少一个[f(q)]形式的整数,其中q为正整数。

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