The dichotomy between structure and randomness, arithmetic progressions, and the primes

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by Terence Tao
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Additive Combinatorics with a view towards Computer Science and Cryptography An – Khodakhast Bibak - 2011
4 What is good mathematics – Terence Tao - 2007
12 The ergodic and combinatorial approaches to Szemerédi’s theorem – Terence Tao - 2006
34 A quantitative ergodic theory proof of Szemerédi’s theorem – Terence Tao - 2004
An inverse theorem for the Gowers U³(G) norm – Ben Green, Terence Tao - 2006
5 A simple regularization of hypergraphs – Yoshiyasu Ishigami
Convergence of multiple . . . – BERNARD HOST - 2006
21 A correspondence principle between (hyper)graph theory and probability theory, and the (hyper)graph removal lemma, preprint – Terence Tao
5 Obstructions to uniformity, and arithmetic patterns in the primes, preprint – Terence Tao
5 DECOMPOSITIONS, APPROXIMATE STRUCTURE, TRANSFERENCE, AND THE HAHN-BANACH THEOREM – W. T. Gowers - 2008
47 A variant of the hypergraph removal lemma – Terence Tao - 2006
3 Finding Large Sets Without Arithmetic Progressions of Length Three: An Empirical View and Survey II – William Gasarch, James Glenn , Clyde P. Kruskal - 2010
2 ON A TWO–DIMENSIONAL ANALOG OF SZEMER ÉDI’S THEOREM IN ABELIAN GROUPS – I. D. Shkredov - 705
34 Norm convergence of multiple ergodic averages for commuting transformations – Terence Tao - 2007
On sets of integers not containing long arithmetic progressions – Izabella Łaba, Michael T. Lacey - 2001
Finding Large 3-free Sets I: The Small n Case – William Gasarch A, James Glenn B, Clyde P. Kruskal C
4 Finding Large 3-free Sets I: The Small n Case – William Gasarch , James Glenn , Clyde P. Kruskal - 2007
3 Arithmetic progressions and the primes - El Escorial lectures – Terence Tao
17 A new proof of the density Hales-Jewett theorem – D. H. J. Polymath - 2009