k + 1 ( N,

k + 1 ( N,

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by Chun-xuan Jiang

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@MISC{Jiang_k+,
    author = {Chun-xuan Jiang},
    title = {k + 1 ( N,},
    year = {}
}

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Abstract

( ω)

Citations

171	On sets of integers containing no k elements in arithmetic progression - Szemerédi - 1975
146	Analytic number theory - Iwaniec, Kowalski - 2004
122	Ergodic behavior of diagonal measures and a theorem of Szemerédi on arithmetic progressions - Furstenberg - 1977
119	Prime Numbers - A Computational Perspective - Crandall, Pomerance - 2000
111	The primes contain arbitrarily long arithmetic progressions - Green, Tao
107	A new proof of Szemerédi’s theorem - Gowers
16	The dichotomy between structure and randomness, arithmetic progressions, and the primes - Tao - 2006
15	The Green-Tao theorem on arithmetic progressions in the primes: an ergodic point of view - Kra
13	Harald Cramér and the distribution of prime numbers - Granville - 1995
8	Small gaps between prime numbers: The work of Goldston-Pintz-Yıldırım - Soundararajan
5	On the Yu-Goldbach prime theorem - Jiang
5	The polynomial x + y captures its primes - Friedlander, Iwaniec
5	Generalizing the Hardy-Littlewood method for primes - Green
4	The simplest proofs of both arbitrarily long arithmetic progression of primes, preprint - Jiang - 2006
3	Prime theorem in Santilli’s isonumber theory - Jiang
3	Disproofs of Riemann’s hypothesis, Algebras Groups and Geometries - Jiang
3	Long arithmetic progressions of primes - Green
2	Foundations of Santilli’s isonumber theory - Jiang
2	Foundations of Santilli’s isonumber theory, Part II: Isonumber theory of the second kind, Algebras Groups and Geometries - Jiang - 1998
2	Foundations of Santilli’s isonmuber theory with applications to new cryptograms, Fermat’s theorem and Goldbach’s conjecture, Inter - Jiang
2	Fifteen consecutive integers with exactly k prime factors, Algebras Groups and Geometries - Jiang
2	R.: Primes represented by x +2y - Heath-Brown