The principal purpose of this paper is to consider the bounds of solutions of the cubic equationwith the prime variables in arithmetic progressions modulo k > 1.
本文的主要目的是估计三次素变数方程的解在模k≥1算术数列中的上界。
参考来源 - 三次素变数方程在算术数列中解的上界估计·2,447,543篇论文数据，部分数据来源于NoteExpress
以上来源于: WordNet
It has been proved that the primes contain arbitrarily long arithmetic progressions.
已有结论表明：素数集中存在任意长的算术级数。
Arithmetic progressions, any one in which consists of 3 primes and 1 almost prime, are investigated.
考察了由3个素数和1个殆素数构成的等差数列。
In this paper, we generalize Hua's five primes squares theorem, and prove that one of the primes can be taken in arithmetic progressions with large moduli.
本文给出了华罗庚五素数平方定理的算术级数形式，证明了其中一个素数可 以取在大模的算术级数中。
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