Teorema de Green-Tao (Spanish Wikipedia)

Analysis of information sources in references of the Wikipedia article "Teorema de Green-Tao" in Spanish language version.

refsWebsite

Global rank Spanish rank

12doi.org

2^nd place

11ams.org

451^st place

1,294^th place

10arxiv.org

69^th place

148^th place

8semanticscholar.org

11^th place

79^th place

1primerecords.dk

low place

ams.org

Green, Ben; Tao, Terence (2008). «The primes contain arbitrarily long arithmetic progressions». Annals of Mathematics 167 (2): 481-547. MR 2415379. S2CID 1883951. arXiv:math.NT/0404188. doi:10.4007/annals.2008.167.481. .
Green, Ben; Tao, Terence (2010). «Linear equations in primes». Annals of Mathematics 171 (3): 1753-1850. MR 2680398. S2CID 119596965. arXiv:math/0606088. doi:10.4007/annals.2010.171.1753.
Green, Ben; Tao, Terence (2012). «The Möbius function is strongly orthogonal to nilsequences». Annals of Mathematics 175 (2): 541-566. MR 2877066. arXiv:0807.1736. doi:10.4007/annals.2012.175.2.3.
Green, Ben; Tao, Terence; Ziegler, Tamar (2012). «An inverse theorem for the Gowers $U^{s+1}[N]$ -norm». Annals of Mathematics 172 (2): 1231-1372. MR 2950773. arXiv:1009.3998. doi:10.4007/annals.2012.176.2.11.
Goldston, Daniel A.; Pintz, János; Yıldırım, Cem Y. (2009). «Primes in tuples. I». Annals of Mathematics 170 (2): 819-862. MR 2552109. S2CID 1994756. arXiv:math/0508185. doi:10.4007/annals.2009.170.819.
Tao, Terence; Ziegler, Tamar (2015). «A multi-dimensional Szemerédi theorem for the primes via a correspondence principle». Israel Journal of Mathematics 207 (1): 203-228. MR 3358045. S2CID 119685169. arXiv:1306.2886. doi:10.1007/s11856-015-1157-9.
Cook, Brian; Magyar, Ákos (2012). «Constellations in $\mathbb {P} ^{d}$ ». International Mathematics Research Notices 2012 (12): 2794-2816. MR 2942710. doi:10.1093/imrn/rnr127.
Fox, Jacob; Zhao, Yufei (2015). «A short proof of the multidimensional Szemerédi theorem in the primes». American Journal of Mathematics 137 (4): 1139-1145. MR 3372317. S2CID 17336496. arXiv:1307.4679. doi:10.1353/ajm.2015.0028.
Tao, Terence; Ziegler, Tamar (2008). «The primes contain arbitrarily long polynomial progressions». Acta Mathematica 201 (2): 213-305. MR 2461509. S2CID 119138411. arXiv:math/0610050. doi:10.1007/s11511-008-0032-5.
Tao, Terence; Ziegler, Tamar (2013). «Erratum to "The primes contain arbitrarily long polynomial progressions"». Acta Mathematica 210 (2): 403-404. MR 3070570. doi:10.1007/s11511-013-0097-7.
Tao, Terence (2006). «The Gaussian primes contain arbitrarily shaped constellations». Journal d'Analyse Mathématique 99 (1): 109-176. MR 2279549. S2CID 119664036. arXiv:math/0501314. doi:10.1007/BF02789444.

arxiv.org

Green, Ben; Tao, Terence (2008). «The primes contain arbitrarily long arithmetic progressions». Annals of Mathematics 167 (2): 481-547. MR 2415379. S2CID 1883951. arXiv:math.NT/0404188. doi:10.4007/annals.2008.167.481. .
Green, Ben; Tao, Terence (2010). «Linear equations in primes». Annals of Mathematics 171 (3): 1753-1850. MR 2680398. S2CID 119596965. arXiv:math/0606088. doi:10.4007/annals.2010.171.1753.
Green, Ben; Tao, Terence (2012). «The Möbius function is strongly orthogonal to nilsequences». Annals of Mathematics 175 (2): 541-566. MR 2877066. arXiv:0807.1736. doi:10.4007/annals.2012.175.2.3.
Green, Ben; Tao, Terence; Ziegler, Tamar (2012). «An inverse theorem for the Gowers $U^{s+1}[N]$ -norm». Annals of Mathematics 172 (2): 1231-1372. MR 2950773. arXiv:1009.3998. doi:10.4007/annals.2012.176.2.11.
Goldston, Daniel A.; Pintz, János; Yıldırım, Cem Y. (2009). «Primes in tuples. I». Annals of Mathematics 170 (2): 819-862. MR 2552109. S2CID 1994756. arXiv:math/0508185. doi:10.4007/annals.2009.170.819.
Tao, Terence; Ziegler, Tamar (2015). «A multi-dimensional Szemerédi theorem for the primes via a correspondence principle». Israel Journal of Mathematics 207 (1): 203-228. MR 3358045. S2CID 119685169. arXiv:1306.2886. doi:10.1007/s11856-015-1157-9.
Cook, Brian; Magyar, Ákos; Titichetrakun, Tatchai (2018). «A Multidimensional Szemerédi Theorem in the primes via Combinatorics». Annals of Combinatorics 22 (4): 711-768. S2CID 126417608. arXiv:1306.3025. doi:10.1007/s00026-018-0402-4.
Fox, Jacob; Zhao, Yufei (2015). «A short proof of the multidimensional Szemerédi theorem in the primes». American Journal of Mathematics 137 (4): 1139-1145. MR 3372317. S2CID 17336496. arXiv:1307.4679. doi:10.1353/ajm.2015.0028.
Tao, Terence; Ziegler, Tamar (2008). «The primes contain arbitrarily long polynomial progressions». Acta Mathematica 201 (2): 213-305. MR 2461509. S2CID 119138411. arXiv:math/0610050. doi:10.1007/s11511-008-0032-5.
Tao, Terence (2006). «The Gaussian primes contain arbitrarily shaped constellations». Journal d'Analyse Mathématique 99 (1): 109-176. MR 2279549. S2CID 119664036. arXiv:math/0501314. doi:10.1007/BF02789444.

doi.org

dx.doi.org

Green, Ben; Tao, Terence (2008). «The primes contain arbitrarily long arithmetic progressions». Annals of Mathematics 167 (2): 481-547. MR 2415379. S2CID 1883951. arXiv:math.NT/0404188. doi:10.4007/annals.2008.167.481. .
Green, Ben; Tao, Terence (2010). «Linear equations in primes». Annals of Mathematics 171 (3): 1753-1850. MR 2680398. S2CID 119596965. arXiv:math/0606088. doi:10.4007/annals.2010.171.1753.
Green, Ben; Tao, Terence (2012). «The Möbius function is strongly orthogonal to nilsequences». Annals of Mathematics 175 (2): 541-566. MR 2877066. arXiv:0807.1736. doi:10.4007/annals.2012.175.2.3.
Green, Ben; Tao, Terence; Ziegler, Tamar (2012). «An inverse theorem for the Gowers $U^{s+1}[N]$ -norm». Annals of Mathematics 172 (2): 1231-1372. MR 2950773. arXiv:1009.3998. doi:10.4007/annals.2012.176.2.11.
Goldston, Daniel A.; Pintz, János; Yıldırım, Cem Y. (2009). «Primes in tuples. I». Annals of Mathematics 170 (2): 819-862. MR 2552109. S2CID 1994756. arXiv:math/0508185. doi:10.4007/annals.2009.170.819.
Tao, Terence; Ziegler, Tamar (2015). «A multi-dimensional Szemerédi theorem for the primes via a correspondence principle». Israel Journal of Mathematics 207 (1): 203-228. MR 3358045. S2CID 119685169. arXiv:1306.2886. doi:10.1007/s11856-015-1157-9.
Cook, Brian; Magyar, Ákos (2012). «Constellations in $\mathbb {P} ^{d}$ ». International Mathematics Research Notices 2012 (12): 2794-2816. MR 2942710. doi:10.1093/imrn/rnr127.
Cook, Brian; Magyar, Ákos; Titichetrakun, Tatchai (2018). «A Multidimensional Szemerédi Theorem in the primes via Combinatorics». Annals of Combinatorics 22 (4): 711-768. S2CID 126417608. arXiv:1306.3025. doi:10.1007/s00026-018-0402-4.
Fox, Jacob; Zhao, Yufei (2015). «A short proof of the multidimensional Szemerédi theorem in the primes». American Journal of Mathematics 137 (4): 1139-1145. MR 3372317. S2CID 17336496. arXiv:1307.4679. doi:10.1353/ajm.2015.0028.
Tao, Terence; Ziegler, Tamar (2008). «The primes contain arbitrarily long polynomial progressions». Acta Mathematica 201 (2): 213-305. MR 2461509. S2CID 119138411. arXiv:math/0610050. doi:10.1007/s11511-008-0032-5.
Tao, Terence; Ziegler, Tamar (2013). «Erratum to "The primes contain arbitrarily long polynomial progressions"». Acta Mathematica 210 (2): 403-404. MR 3070570. doi:10.1007/s11511-013-0097-7.
Tao, Terence (2006). «The Gaussian primes contain arbitrarily shaped constellations». Journal d'Analyse Mathématique 99 (1): 109-176. MR 2279549. S2CID 119664036. arXiv:math/0501314. doi:10.1007/BF02789444.

primerecords.dk

Andersen, Jens Kruse. «Primes in Arithmetic Progression Records». Consultado el 27 de junio de 2015.

semanticscholar.org

api.semanticscholar.org

Green, Ben; Tao, Terence (2008). «The primes contain arbitrarily long arithmetic progressions». Annals of Mathematics 167 (2): 481-547. MR 2415379. S2CID 1883951. arXiv:math.NT/0404188. doi:10.4007/annals.2008.167.481. .
Green, Ben; Tao, Terence (2010). «Linear equations in primes». Annals of Mathematics 171 (3): 1753-1850. MR 2680398. S2CID 119596965. arXiv:math/0606088. doi:10.4007/annals.2010.171.1753.
Goldston, Daniel A.; Pintz, János; Yıldırım, Cem Y. (2009). «Primes in tuples. I». Annals of Mathematics 170 (2): 819-862. MR 2552109. S2CID 1994756. arXiv:math/0508185. doi:10.4007/annals.2009.170.819.
Tao, Terence; Ziegler, Tamar (2015). «A multi-dimensional Szemerédi theorem for the primes via a correspondence principle». Israel Journal of Mathematics 207 (1): 203-228. MR 3358045. S2CID 119685169. arXiv:1306.2886. doi:10.1007/s11856-015-1157-9.
Cook, Brian; Magyar, Ákos; Titichetrakun, Tatchai (2018). «A Multidimensional Szemerédi Theorem in the primes via Combinatorics». Annals of Combinatorics 22 (4): 711-768. S2CID 126417608. arXiv:1306.3025. doi:10.1007/s00026-018-0402-4.
Fox, Jacob; Zhao, Yufei (2015). «A short proof of the multidimensional Szemerédi theorem in the primes». American Journal of Mathematics 137 (4): 1139-1145. MR 3372317. S2CID 17336496. arXiv:1307.4679. doi:10.1353/ajm.2015.0028.
Tao, Terence; Ziegler, Tamar (2008). «The primes contain arbitrarily long polynomial progressions». Acta Mathematica 201 (2): 213-305. MR 2461509. S2CID 119138411. arXiv:math/0610050. doi:10.1007/s11511-008-0032-5.
Tao, Terence (2006). «The Gaussian primes contain arbitrarily shaped constellations». Journal d'Analyse Mathématique 99 (1): 109-176. MR 2279549. S2CID 119664036. arXiv:math/0501314. doi:10.1007/BF02789444.