Linked from

The 11 pages that link to Additive number theory, each with the reason it gives.

• Integer partitionNarrower topic: Integer partitions are a fundamental problem in representing integers as sums.

• Additive combinatoricsNarrower topic: Many additive-combinatorial tools were developed to address classical representation problems.

• Goldbach's conjectureNarrower topic: Goldbach's conjecture is a central problem about representations as sums of primes.

• Circle methodNarrower topic: Many landmark uses of the circle method count additive representations.

• Hardy–Littlewood circle methodNarrower topic: The circle method is a central analytic technique for counting additive representations.

• Hardy–Littlewood conjecturesNarrower topic: Several early Hardy–Littlewood predictions concern additive relations among primes.

• Waring's problemNarrower topic: Waring's problem is a central question about sums drawn from the set of powers.

• Vinogradov's theoremNarrower topic: Vinogradov's theorem is a foundational result about additive representations using primes.

• Cauchy–Davenport theoremNarrower topic: Cauchy–Davenport became a foundational result in this area.

• Goldbach–Euler theoremNarrower topic: Goldbach’s problem belongs to this broader study of sums of primes.

• Lemoine's conjectureNarrower topic: Lemoine's conjecture is a prime-representation problem within this field.