Arithmetic Progressions and Ergodic Theory

Tanja Eisner, Bálint Farkas, Markus Haase, Rainer Nagel

Type: Book-Chapter

Publication Date: 2015-01-01

Citations: 0

DOI: https://doi.org/10.1007/978-3-319-16898-2_20

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Graduate texts in mathematics - View

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Works Cited by This (36)

Action	Title	Year	Authors
+ PDF Chat	On sets of integers containing k elements in arithmetic progression	1975	Endre Szemerédi
+ PDF Chat	Polynomial extensions of van der Waerden’s and Szemerédi’s theorems	1996	Vitaly Bergelson A. Leibman
+	The dichotomy between structure and randomness, arithmetic progressions, and the primes	2005	Terence Tao
+	Recurrence in Ergodic Theory and Combinatorial Number Theory	1981	Harry Furstenberg
+ PDF Chat	Yet Another Proof Of Szemerédi's Theorem	2010	Ben Green Terence Tao
+	Ergodic behavior of diagonal measures and a theorem of Szemerédi on arithmetic progressions	1977	Harry Furstenberg
+	Ruzsa’s problem on sets of recurrence	1987	Jean Bourgain
+	Regularity Lemma for k‐uniform hypergraphs	2004	Vojtěch Rödl Jozef Skokan
+	Uniform distribution of prime powers and sets of recurrence and van der Corput sets in ℤ k	2014	Vitaly Bergelson Grigori Kolesnik Manfred G. Madritsch Y. G. Son Robert F. Tichy
+	Convergence of multiple ergodic averages along polynomials of several variables	2005	A. Leibman