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27 June 2022
 
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Results 1 to 20 of 31 for query "W. T. Gowers". (0.00 sec.)

[    1    2    ]   Next
1.
A discretized approach to W.T. Gowers' game
V. Kanellopoulos; K. Tyros;
15 Apr 2009
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2.
An infinite Ramsey theorem and some Banach-space dichotomies
W. T. Gowers;
7 Dec 2004   /  Ann. of Math. (2), Vol. 156 (2002), no. 3, 797--833
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3.
On the K{L}R conjecture in random graphs
D. Conlon; W. T. Gowers; W. Samotij; M. Schacht;
11 May 2013
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4.
A bilinear version of Bogolyubov's theorem
W. T. Gowers; L. Milićević;
1 Dec 2017
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5.
Another proof of a Gowers theorem
Jesús E. Nieto;
27 Sep 2012
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6.
Determinacy of adversarial Gowers games
Christian Rosendal;
11 Aug 2012
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7.
Combinatorial theorems in sparse random sets
D. Conlon; W.T. Gowers;
18 Nov 2010
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8.
Operators in tight by support Banach spaces
Antonis Manoussakis; Anna Pelczar-Barwacz;
10 Apr 2015
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9.
Higher-order Fourier analysis of $mathbb{F}_p^n$ and the complexity of systems of linear forms
Hamed Hatami; Shachar Lovett;
20 Nov 2010
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10.
Banach spaces without minimal subspace
Valentin Ferenczi; Christian Rosendal;
8 Nov 2007
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11.
A uniform set with fewer than expected arithmetic progressions of length 4
W. T. Gowers;
16 Apr 2020
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12.
Generalizations of the Ruzsa-Szemer'edi and rainbow Tur'an problems for cliques
W. T. Gowers; Barnabás Janzer;
5 Mar 2020
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13.
A note on extensions of multilinear maps defined on multilinear varieties
W. T. Gowers; L. Milićević;
11 Jun 2019
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14.
Freiman homomorphisms on sparse random sets
D. Conlon; W. T. Gowers;
5 Mar 2016
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15.
Inverse and stability theorems for approximate representations of finite groups
W. T. Gowers; O. Hatami;
14 Oct 2015
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16.
ErdH{o}s and Arithmetic Progressions
W. T. Gowers;
11 Sep 2015
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17.
A fully automatic problem solver with human-style output
M. Ganesalingam; W. T. Gowers;
18 Sep 2013
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18.
$alpha$-minimal Banach spaces
Christian Rosendal;
18 Apr 2011
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19.
Linear forms and quadratic uniformity for functions on $mathbb{Z}_N$
W.T. Gowers; J. Wolf;
10 Feb 2010
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20.
Linear forms and quadratic uniformity for functions on $mathbb{F}_p^n$
W.T. Gowers; J. Wolf;
10 Feb 2010
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