5

Obstructions to uniformity, and arithmetic patterns in the primes, preprint
– Terence Tao

3

Arithmetic progressions and the primes  El Escorial lectures
– Terence Tao

2

Long arithmetic progressions of primes
– Ben Green

19

The dichotomy between structure and randomness, arithmetic progressions, and the primes
– Terence Tao

12

The ergodic and combinatorial approaches to Szemerédi’s theorem
– Terence Tao
 2006

4

What is good mathematics
– Terence Tao
 2007

18

The GreenTao Theorem on arithmetic progressions in the primes: an ergodic point of view
– Bryna Kra
 2005

33

A quantitative ergodic theory proof of Szemerédi’s theorem
– Terence Tao
 2004


Additive Combinatorics with a view towards Computer Science and Cryptography An
– Khodakhast Bibak
 2011


An inverse theorem for the Gowers U³(G) norm
– Ben Green, Terence Tao
 2006

30

The primes contain arbitrarily long polynomial progressions
– Terence Tao, Tamar Ziegler

16

A new proof of the density HalesJewett theorem
– D. H. J. Polymath
 2009

201

Szemerédi's Regularity Lemma and Its Applications in Graph Theory
– János Komlós, Miklós Simonovits
 1996

4

Arithmetic structures in random sets
– Mariah Hamel
 2008

29

Linear equations in primes
– Ben Green, Terence Tao


Journal de Théorie des Nombres
– unknown authors
 2005

3

Finding Large Sets Without Arithmetic Progressions of Length Three: An Empirical View and Survey II
– William Gasarch, James Glenn , Clyde P. Kruskal
 2010

6

Ergodic Ramsey Theory  an Update
– Vitaly Bergelson
 1996

4

Open problems in additive combinatorics
– Ernie Croot, Vsevolod F. Lev
