Hua's theorem on five almost equal prime squares

DOI10.1007/s10114-005-0750-yzbMath1102.11054OpenAlexW2154238080MaRDI QIDQ2508613

Guangshi Lü

Publication date: 13 October 2006

Published in: Acta Mathematica Sinica. English Series (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s10114-005-0750-y

zbMATH Keywords

circle methodadditive theory of prime numbers

Mathematics Subject Classification ID

Waring's problem and variants (11P05) Goldbach-type theorems; other additive questions involving primes (11P32) Applications of the Hardy-Littlewood method (11P55)

Related Items (9)

Hua's theorem with \(s\) almost equal prime variables ⋮ A note on some results of Hua in short intervals ⋮ On some results of Hua in short intervals ⋮ Sums of almost equal prime cubes ⋮ On sums of powers of almost equal primes ⋮ Hua's theorem with nine almost equal prime variables ⋮ On sums of a prime and four prime squares in short intervals ⋮ Sums of almost equal squares of primes ⋮ On a generalization of Hua's theorem with five squares of primes

Cites Work

• On estimations of trigonometric sums over primes in short intervals. III
• On estimations of trigonometric sums over primes in short intervals. I
• Sums of five almost equal prime squares. II
• A note on sums of five almost equal prime squares
• On estimations of trigonometric sums over primes in short intervals. II
• The quadratic Waring-Goldbach problem
• The exceptional set in the four prime squares problem
• Hua's theorem with five amost equal prime variables
• The exceptional set in Hua's theorem for three squares of primes
• Sums of five almost equal prime squares
• On the representation of large odd integer as a sum of three almost equal primes
• The three primes theorem with almost equal summands
• On sums of five almost equal prime squares
• Hua's theorem on prime squares in short intervals
• On a sum of three prime squares

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