1) three primes theorem
三素数定理
2) Prime Theorem
素数定理
1.
In this dissertation, we study the generation of Dirichlet divisor problem on the condition of Pjateckii-Sapiro prime theorem.
本文研究了Dirichlet除数问题在Pjateckiǐ-(?)apiro素数定理条件下和无k次因子数集合中的推广。
3) prime number theorem
素数定理
1.
In this paper, we proved the following prime number theorem, ■where logq x is an logarithmic which bases on q, this result improved the one of M.
在这篇文章中我们证明了下面的素数定理,■其中logqx以q为底的对数,这一结果改进了M。
4) three series theorem
三级数定理
1.
Based on the extended three series theorem,some new results about the convergence of pairwise NQD random sequences are obtained.
在推广的三级数定理的基础上,获得了判别两两NQD列收敛的一些新的结果。
2.
By separately fortifying of three series theorem and conditional three series theorem to one series, we get a sufficient condition for S n=∑n1X i convergence and discuss strong steadiness of martingale difference sequence.
对三级数定理、条件三级数定理中的三个级数分别加强为一个级数，得到Ｓｎ＝∑ｎ１Ｘｉ收敛的一个充分条件，以此讨论了鞅差序列的强稳定性。
3.
We obtain the mainstream and some corresponding conclusions by use of truncation methods and the three series theorem of(?)-mixing.
关于(?)混合序列的强极限理论已经取得了许多成果,本文进一步研究了(?)混合序列的强收敛性,主要应用截尾的方法和三级数定理推广了吴群英的关于(?)混合序列的强收敛性结论,得到了两个(?)混合序列的强大数定律。
5) three series
三级数定理
1.
On the other hand,the properties of ρ~-mixing sequence,such as the law of large strong number,three series and almost sure convergence are discussed.
利用q阶M-Z型序列的一个不等式,获得ρ-混合序列的Rosenthal不等式,利用该不等式,讨论了ρ-混合序列的强大数律,三级数定理,完全收敛性等性质。
6) abstract prime number theorem
抽象素数定理
1.
In 1970s, John Knopfmacher[1]-[8] developed the abstract analytic number theory, and established the so-called abstract prime number theorem.
1970年,John Knopfmacher[1]-[8]发展了抽象解析数论并建立了所谓的抽象素数定理。
补充资料：三素
1.道教指三元君。 2.即三素云。亦泛指各色云烟。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条