Large sieve inequality with sparse sets of moduli applied to Goldbach conjecture

Claus Bauer

Type: Article

Publication Date: 2016-06-15

Citations: 4

DOI: https://doi.org/10.1007/s11464-016-0527-x

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Locations

Frontiers of Mathematics in China - View

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+	The Mathematical Modeling and Proof of the Goldbach Conjecture	2018	Yu Wang
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Works Cited by This (12)

Action	Title	Year	Authors
+	A Classical Introduction to Modern Number Theory	1982	Kenneth Ireland Michael Rosen
+	Le grand crible dans la théorie analytique des nombres	1974	Enrico Bombieri
+ PDF Chat	On the Goldbach Conjecture in Arithmetic Progressions	2006	Claus Bauer Yonghui Wang
+	Numbers with small prime factors, and the least 𝑘th power non-residue	1971	Karl K. Norton
+ PDF Chat	Exponential sums over primes in an arithmetic progression	1985	Antal Balog Alberto Perelli
+	The Exceptional Set in Hua’s Theorem for Three Squares of Primes	2005	Jian Ya Liu Tao Zhan
+ PDF Chat	The binary Goldbach conjecture with primes in arithmetic progressions with large modulus	2013	Claus Bauer Yonghui Wang
+	The Goldbach Problem with Primes in Arithmetic Progressions	1997	Ming-Chit Liu Tao Zhan
+	On exponential sums over primes and application in Waring-Goldbach problem	2005	Xiumin Ren
+ PDF Chat	Bombieri–Vinogradov type theorems for sparse sets of moduli	2006	Stephan Baier Liangyi Zhao