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Contents contributed and discussions participated by arithwsun arithwsun

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math.NT/0411246:Arithmetic progressions and the primes - El Escorial lectures - 0 views

front.math.ucdavis.edu/...0411246

ergodicpnt szemeredi transference

shared by arithwsun arithwsun on 31 Jul 07 - Cached
  • arithwsun arithwsun on 31 Jul 07
     
    This is an old article about Green-Tao's work(transference).
arithwsun arithwsun

Random symmetric matrices are almost surely non-singular - 0 views

arxiv.org/0505156

ergodicpnt non-singular

shared by arithwsun arithwsun on 31 Jul 07 - Cached
  • arithwsun arithwsun on 31 Jul 07
     
    [converted to Unicode] The proof uses a quadratic version of Littlewood-O?ord type results concerning the concentration functions of random variables and can be extended for more general models of random matrices.
arithwsun arithwsun

An inverse theorem for the Gowers U^3 norm - 0 views

front.math.ucdavis.edu/...0503014

4ap ergodicpnt

shared by arithwsun arithwsun on 31 Jul 07 - Cached
  • arithwsun arithwsun on 31 Jul 07
     
    we generalise a result of Gowers on Szemeredi's theorem.
arithwsun arithwsun

Szemerédi's regularity lemma revisited - 0 views

arxiv.org/0504472

ergodicpnt information-theory probability-theory szemeredi

shared by arithwsun arithwsun on 31 Jul 07 - Cached
  • arithwsun arithwsun on 31 Jul 07
     
    one views the regularity lemma not as a structure theorem for large dense graphs, but rather as a structure theorem for events or random variables in a product probability space.
arithwsun arithwsun

Bryna Kra's web age. - 0 views

www.math.northwestern.edu/...papers.html

ergodicpnt homepage

shared by arithwsun arithwsun on 31 Jul 07 - Cached
  • arithwsun arithwsun on 31 Jul 07
     
    The Green-Tao Theorem on arithmetic progressions in the primes: an ergodic point of view.
arithwsun arithwsun

Restriction theory of the Selberg sieve, with applications - 0 views

front.math.ucdavis.edu/...0405581

ergodicpnt selberg-sieve transference

shared by arithwsun arithwsun on 31 Jul 07 - Cached
  • arithwsun arithwsun on 31 Jul 07
     
    we deduce from Chen's theorem, Roth's theorem, and a transference principle that there are infinitely many arithmetic progressions p1 < p2 < p3 of primes, such that pi + 2 is either a prime or a product of two primes for each i = 1, 2, 3.
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