Best content in ErgodicPNT

math.NT/0508063: Green, Ben - 0 views

front.math.ucdavis.edu/...0508063

ergodicpnt expository

shared by arithwsun arithwsun on 31 Jul 07 - Cached

math.NT/0610050: The primes contain arbitrarily long polynomial progressions - 0 views

arxiv.org/0610050

bergelson-leibman ergodicpnt featured polynomial structure szemeredi transference

shared by arithwsun arithwsun on 31 Jul 07 - Cached

arithwsun arithwsun on 31 Jul 07

it is reasonable to conjecture that an analogous result to Theorem 1.3 also holds in higher dimensions.This is however still open even in the linear case, the key difficulty being that the tensor product of pseudorandom measures is not pseudorandom.

<div class="cArrow"> </div><div class="cContentInner"> it is reasonable to conjecture that an analogous result to Theorem 1.3 also holds in higher dimensions.This is however still open even in the linear case, the key difficulty being that the tensor product of pseudorandom measures is not pseudorandom.</div>

...

Cancel

[PAMQ] Obstructions to Uniformity and Arithmetic Patterns in the Primes - 0 views

qjpam.henu.edu.cn/onlineinfo.jsp

ergodicpnt published-version

shared by arithwsun arithwsun on 31 Jul 07 - Cached

arithwsun arithwsun on 31 Jul 07

Published version, can be downloaded freely. PAMQ is a new journal with many beautiful papers.

<div class="cArrow"> </div><div class="cContentInner">Published version, can be downloaded freely. PAMQ is a new journal with many beautiful papers.</div>

...

Cancel

[Bull. AMS] Small gaps between prime numbers: The work of Goldston-Pintz-Yildirim - 0 views

www.ams.org/...S0273-0979-06-01142-6.pdf

elliott-halberstam ergodicpnt selberg-sieve

shared by arithwsun arithwsun on 31 Jul 07 - Cached

arithwsun arithwsun on 31 Jul 07

there are infinitely many primes for which the gap to the next prime is as small as we want compared to the average gap between consecutive primes.

<div class="cArrow"> </div><div class="cContentInner">there are infinitely many primes for which the gap to the next prime is as small as we want compared to the average gap between consecutive primes.</div>

...

Cancel

[math/0601211] Generalising the Hardy-Littlewood Method for Primes - 0 views

arxiv.org/0601211

4ap additive-primes circle-method ergodicpnt expository mobius-function vaughan-identity

shared by arithwsun arithwsun on 31 Jul 07 - Cached

[math/0505402] Obstructions to uniformity, and arithmetic patterns in the primes - 0 views

www.arxiv.org/0505402

4ap circle-method energy-increment enveloping-sieve ergodicpnt featured fourier-analytic nilsequences obstructions w-trick

shared by arithwsun arithwsun on 31 Jul 07 - Cached

[math/0412220] An invitation to additive prime number theory - 0 views

arxiv.org/0412220

additive-primes ergodicpnt expository

shared by arithwsun arithwsun on 31 Jul 07 - Cached

math.NT/0508185: Goldston, D. A., Pintz, J., Yildirim, C. Y. - 0 views

front.math.ucdavis.edu/...0508185

enveloping-sieve ergodicpnt small-gaps

shared by arithwsun arithwsun on 31 Jul 07 - Cached

math.NT/0504336: Goldston, D. A., Yildirim, C. Y. - 0 views

front.math.ucdavis.edu/...0504336

correlation enveloping-sieve ergodicpnt small-gaps

shared by arithwsun arithwsun on 31 Jul 07 - Cached

The Gaussian primes contain arbitrarily shaped constellations - 0 views

www.citebase.org/abstract

ergodicpnt gaussian-primes hypergraph

shared by arithwsun arithwsun on 31 Jul 07 - Cached

[math/0604089] Montreal Lecture Notes on Quadratic Fourier Analysis - 0 views

arxiv.org/0604089

4ap ergodicpnt expository

shared by arithwsun arithwsun on 31 Jul 07 - Cached

math.NT/0610604: New bounds for Szemeredi's theorem, II: A new bound for r_4(N) - 0 views

arxiv.org/0610604

4ap ergodicpnt szemeredi

shared by arithwsun arithwsun on 31 Jul 07 - Cached

arithwsun arithwsun on 31 Jul 07

Define r4(N) to be the largest cardinality of a set A ⊆ {1, . . . ,N} which does not contain four elements in arithmetic progression.

<div class="cArrow"> </div><div class="cContentInner">Define r4(N) to be the largest cardinality of a set A ⊆ {1, . . . ,N} which does not contain four elements in arithmetic progression.</div>

...

Cancel

citebase Search - 0 views

www.citebase.org/

ergodicpnt search-math

shared by arithwsun arithwsun on 31 Jul 07 - Cached

Citebase - An inverse theorem for the Gowers U3 norm - 0 views

www.citebase.org/abstract

4ap ergodicpnt gowers-norm szemeredi

shared by arithwsun arithwsun on 31 Jul 07 - Cached

[math/0508063] Long arithmetic progressions of primes - 0 views

arxiv.org/0508063

almost-primes dichotomy ergodicpnt expository linear-bias-in-3term local-densities soft-obstruction w-trick

shared by arithwsun arithwsun on 31 Jul 07 - Cached

math.NT/0511069: Compressions, convex geometry and the Freiman-Bilu theorem - 0 views

arxiv.org/0511069

ergodicpnt system:unfiled

shared by arithwsun arithwsun on 31 Jul 07 - Cached

math.PR/0511215: Inverse Littlewood-Offord theorems and the condition number of random ... - 0 views

arxiv.org/0511215

ergodicpnt inverse-littlewood-offord-theorem

shared by arithwsun arithwsun on 31 Jul 07 - Cached

math.CO/0601431: Product set estimates for non-commutative groups - 0 views

front.math.ucdavis.edu/...0601431

ergodicpnt szemeredi

shared by arithwsun arithwsun on 31 Jul 07 - Cached

math.CO/0602037: A correspondence principle between (hyper)graph theory and probability... - 0 views

front.math.ucdavis.edu/...0602037

correspondence-principle ergodic ergodicpnt graph transference

shared by arithwsun arithwsun on 31 Jul 07 - Cached

arithwsun arithwsun on 31 Jul 07

The setting of this paper was deliberately placed at a midpoint between graph theory and ergodic theory, and the author hopes that it illuminates the analogies and interconnections between these two subjects.

<div class="cArrow"> </div><div class="cContentInner">The setting of this paper was deliberately placed at a midpoint between graph theory and ergodic theory, and the author hopes that it illuminates the analogies and interconnections between these two subjects.</div>

...

Cancel

math.CO/0604456: The ergodic and combinatorial approaches to Szemerédi's theorem - 0 views

front.math.ucdavis.edu/...0604456

combinatorial ergodic ergodicpnt expository pseudorandom structured szemeredi

shared by arithwsun arithwsun on 31 Jul 07 - Cached

arithwsun arithwsun on 31 Jul 07

The combinatorial and ergodic approaches may seem rather different at first glance, but we will try to emphasise the many similarities between them.

<div class="cArrow"> </div><div class="cContentInner">The combinatorial and ergodic approaches may seem rather different at first glance, but we will try to emphasise the many similarities between them.</div>

...

Cancel

ErgodicPNT

math.NT/0508063: Green, Ben - 0 views

math.NT/0610050: The primes contain arbitrarily long polynomial progressions - 0 views

[PAMQ] Obstructions to Uniformity and Arithmetic Patterns in the Primes - 0 views

[Bull. AMS] Small gaps between prime numbers: The work of Goldston-Pintz-Yildirim - 0 views

[math/0601211] Generalising the Hardy-Littlewood Method for Primes - 0 views

[math/0505402] Obstructions to uniformity, and arithmetic patterns in the primes - 0 views

[math/0412220] An invitation to additive prime number theory - 0 views

math.NT/0508185: Goldston, D. A., Pintz, J., Yildirim, C. Y. - 0 views

math.NT/0504336: Goldston, D. A., Yildirim, C. Y. - 0 views

The Gaussian primes contain arbitrarily shaped constellations - 0 views

[math/0604089] Montreal Lecture Notes on Quadratic Fourier Analysis - 0 views

math.NT/0610604: New bounds for Szemeredi's theorem, II: A new bound for r_4(N) - 0 views

citebase Search - 0 views

Citebase - An inverse theorem for the Gowers U3 norm - 0 views

[math/0508063] Long arithmetic progressions of primes - 0 views

math.NT/0511069: Compressions, convex geometry and the Freiman-Bilu theorem - 0 views

math.PR/0511215: Inverse Littlewood-Offord theorems and the condition number of random ... - 0 views

math.CO/0601431: Product set estimates for non-commutative groups - 0 views

math.CO/0602037: A correspondence principle between (hyper)graph theory and probability... - 0 views

math.CO/0604456: The ergodic and combinatorial approaches to Szemerédi's theorem - 0 views

View AllMost Active Members

View AllTop 10 Tags