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Ke Gong

Roth's theorem on progressions revisited - 0 views

  • Roth’s theorem on progressions revisited
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    Roth's theorem on progressions revisited
arithwsun arithwsun

Szemeredi's theorem - 30 views

http://in-theory.blogspot.com/2006_05_28_archive.html in theory Saturday, June 03, 2006 Szemeredi's theorem Szemeredi's theorem on arithmetic progressions is one of the great triumphs of the "Hung...

szemeredi

started by arithwsun arithwsun on 03 Sep 07 no follow-up yet
arithwsun arithwsun

[0807.5101] Roth's theorem in Z_4^n - 0 views

  • We show that if A is a subset of Z_4^n containing no three term arithmetic progression in which all the elements are distinct then |A|=o(4^n/n).
arithwsun arithwsun

Gowers' note for additive number theory - 0 views

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    I have proposed this course for the academic year 2006-7. The syllabus is Roth's theorem, the geometry of numbers, Freiman's theorem, quasirandomness of graphs and 3-uniform hypergraphs, and Szemerédi's regularity lemmaThe course will be examined as a 24
arithwsun arithwsun

Andrew Granville's Publications - 0 views

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    Introduction to Additive Combinatorics
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