Analysis of Boolean Functions

[1]  Jacob Fox,et al.  A new proof of the graph removal lemma , 2010, ArXiv.

[2]  Ben Green,et al.  AN INVERSE THEOREM FOR THE GOWERS U4-NORM , 2005, Glasgow Mathematical Journal.

[3]  T. Tao,et al.  Freiman's Theorem in Finite Fields via Extremal Set Theory , 2007, Combinatorics, Probability and Computing.

[4]  T. Tao,et al.  AN INVERSE THEOREM FOR THE GOWERS $U^3(G)$ NORM , 2008, Proceedings of the Edinburgh Mathematical Society.

[5]  T. Tao.  Product set estimates for non-commutative groups , 2006, Comb..

[6]  G. Freiman.  Foundations of a Structural Theory of Set Addition , 2007 .

[7]  Alex Samorodnitsky,et al.  Low-degree tests at large distances , 2006, STOC '07.

[8]  Benny Sudakov,et al.  On a question of Erdős and Moser , 2005 .

[9]  B. Green.  A Szemerédi-type regularity lemma in abelian groups, with applications , 2003, math/0310476.

[10]  B. Green.  Arithmetic progressions in sumsets , 2002 .

[11]  Mei-Chu Chang.  A polynomial bound in Freiman's theorem , 2002 .

[12]  W. T. Gowers,et al.  A new proof of Szemerédi's theorem , 2001 .

[13]  W. T. Gowers,et al.  A New Proof of Szemerédi's Theorem for Arithmetic Progressions of Length Four , 1998 .

[14]  Endre Szemerédi,et al.  A statistical theorem of set addition , 1994, Comb..

[15]  Imre Z. Ruzsa,et al.  An analog of Freiman's theorem in groups , 1993 .

[16]  Nathan Linial,et al.  The influence of variables on Boolean functions , 1988, [Proceedings 1988] 29th Annual Symposium on Foundations of Computer Science.

[17]  D. R. Heath-Brown.  Integer Sets Containing No Arithmetic Progressions , 1987 .

[18]  T. Tao.  Restriction and Kakeya Phenomena for Finite Field , 1982 .

[19]  Edward Nelson.  The free Markoff field , 1973 .

[20]  A. Bonami.  Étude des coefficients de Fourier des fonctions de $L^p(G)$ , 1970 .

[21]  W. Rudin,et al.  Fourier Analysis on Groups. , 1965 .

[22]  K. F. Roth.  On Certain Sets of Integers , 1953 .