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- An Additive Problem with Primes in Arithmetic Progressions 认领 引用
- 1
- 《Acta Mathematica Sinica,English Series》 SCIE 2005年第1期155-168,共14页
- In this paper, we extend a classical result of Hua to arithmetic progressionswith large moduli. The result implies the Linnik Theorem on the least prime in an arithmeticprogression.
- 关键词 Additive problem Prime Arithmetic progression Circle method
- SUFFICIENT CONDITIONS FOR THE SOLUBILITY OF ADDITIVE INVERSE EIGENVALUE PROBLEMS 认领 引用
- 2
- 《Numerical Mathematics A Journal of Chinese Universities(English Series)》 2000年第S1期74-77,共4页
- 1 IntroductionLet Rn×n be the set of all n×n real matrices.Rn=Rn×1.Cn×ndenotes the set of all n×n complex matrices.We are interested in solving the following inverse eigenvalue prob-lems:Probl... 展开更多
- 关键词 real SUFFICIENT CONDITIONS FOR THE SOLUBILITY OF ADDITIVE INVERSE EIGENVALUE PROBLEMS
- Some Results Concerning a Singular Intergal 认领 引用
- 3
- 《Chinese Quarterly Journal of Mathematics》 2004年第2期213-217,共5页
- In this note, we present some detail estimates for the integral with general integer k, as well as a singular integral formed from it, which would be useful for some nonlinear additive problems of primes.
- 关键词 singular integral additive prime problem
- Diophantine inequalities over Piatetski-Shapiro primes 认领 引用
- 4
- 《Frontiers of Mathematics in China》 SCIE CSCD 2021年第3期749-770,共22页
- Let c>1 and 0<γ<1.We study the solubility of the Diophantine inequality∣pc1+pc2+…+pcs−N∣<(log N)−1 in Piatetski-Shapiro primes p1,p2,…,ps of the form pj=[m1/γ]for som... 展开更多
- 关键词 Diophantine inequalities Piatetski-Shapiro primes exponential sums additive problems
