Teorema di Szemerédi (Italian Wikipedia)

Analysis of information sources in references of the Wikipedia article "Teorema di Szemerédi" in Italian language version.

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ams.org

Klaus Friedrich Roth, On certain sets of integers, I, in Journal of the London Mathematical Society, vol. 28, 1953, pp. 104–109, DOI:10.1112/jlms/s1-28.1.104, Zbl 0050.04002, MR 0051853..
Endre Szemerédi, On sets of integers containing no four elements in arithmetic progression, in Acta Math. Acad. Sci. Hung., vol. 20, 1969, pp. 89–104, DOI:10.1007/BF01894569, Zbl 0175.04301, MR 0245555..
Klaus Friedrich Roth, Irregularities of sequences relative to arithmetic progressions, IV, in Periodica Math. Hungar., vol. 2, 1972, pp. 301–326, DOI:10.1007/BF02018670, MR 0369311..
Endre Szemerédi, On sets of integers containing no k elements in arithmetic progression (PDF), in Acta Arithmetica, vol. 27, 1975, pp. 199–245, Zbl 0303.10056, MR 0369312..
Hillel Furstenberg, Ergodic behavior of diagonal measures and a theorem of Szemerédi on arithmetic progressions, in J. D'Analyse Math., vol. 31, 1977, pp. 204–256, DOI:10.1007/BF02813304, MR 0498471..
Timothy Gowers, A new proof of Szemerédi's theorem, in Geom. Funct. Anal., vol. 11, n. 3, 2001, pp. 465–588, DOI:10.1007/s00039-001-0332-9, MR 1844079..
Robert A. Rankin, Sets of integers containing not more than a given number of terms in arithmetical progression, in Proc. Roy. Soc. Edinburgh Sect. A, vol. 65, 1962, pp. 332–344, Zbl 0104.03705, MR 0142526..
Jean Bourgain, On triples in arithmetic progression, in Geom. Func. Anal., vol. 9, n. 5, 1999, pp. 968–984, DOI:10.1007/s000390050105, MR 1726234.
Tom Sanders, On Roth's theorem on progressions, in Annals of Mathematics, vol. 174, n. 1, 2011, pp. 619–636, DOI:10.4007/annals.2011.174.1.20, MR 2811612.

archive.org

Tom Sanders, On Roth's theorem on progressions, in Annals of Mathematics, vol. 174, n. 1, 2011, pp. 619–636, DOI:10.4007/annals.2011.174.1.20, MR 2811612.

cam.ac.uk

dpmms.cam.ac.uk

Timothy Gowers, A new proof of Szemerédi's theorem, in Geom. Funct. Anal., vol. 11, n. 3, 2001, pp. 465–588, DOI:10.1007/s00039-001-0332-9, MR 1844079..

doi.org

dx.doi.org

Paul Erdős e Paul Turán, On some sequences of integers (PDF), in Journal of the London Mathematical Society, vol. 11, n. 4, 1936, pp. 261–264, DOI:10.1112/jlms/s1-11.4.261..
Klaus Friedrich Roth, On certain sets of integers, I, in Journal of the London Mathematical Society, vol. 28, 1953, pp. 104–109, DOI:10.1112/jlms/s1-28.1.104, Zbl 0050.04002, MR 0051853..
Endre Szemerédi, On sets of integers containing no four elements in arithmetic progression, in Acta Math. Acad. Sci. Hung., vol. 20, 1969, pp. 89–104, DOI:10.1007/BF01894569, Zbl 0175.04301, MR 0245555..
Klaus Friedrich Roth, Irregularities of sequences relative to arithmetic progressions, IV, in Periodica Math. Hungar., vol. 2, 1972, pp. 301–326, DOI:10.1007/BF02018670, MR 0369311..
Hillel Furstenberg, Ergodic behavior of diagonal measures and a theorem of Szemerédi on arithmetic progressions, in J. D'Analyse Math., vol. 31, 1977, pp. 204–256, DOI:10.1007/BF02813304, MR 0498471..
Timothy Gowers, A new proof of Szemerédi's theorem, in Geom. Funct. Anal., vol. 11, n. 3, 2001, pp. 465–588, DOI:10.1007/s00039-001-0332-9, MR 1844079..
Felix A. Behrend, On the sets of integers which contain no three in arithmetic progression, in Proceedings of the National Academy of Sciences, vol. 23, n. 12, 1946, pp. 331–332, DOI:10.1073/pnas.32.12.331, Zbl 0060.10302..
Jean Bourgain, On triples in arithmetic progression, in Geom. Func. Anal., vol. 9, n. 5, 1999, pp. 968–984, DOI:10.1007/s000390050105, MR 1726234.
Tom Sanders, On Roth's theorem on progressions, in Annals of Mathematics, vol. 174, n. 1, 2011, pp. 619–636, DOI:10.4007/annals.2011.174.1.20, MR 2811612.

icm.edu.pl

matwbn.icm.edu.pl

Endre Szemerédi, On sets of integers containing no k elements in arithmetic progression (PDF), in Acta Arithmetica, vol. 27, 1975, pp. 199–245, Zbl 0303.10056, MR 0369312..

oadoi.org

Klaus Friedrich Roth, On certain sets of integers, I, in Journal of the London Mathematical Society, vol. 28, 1953, pp. 104–109, DOI:10.1112/jlms/s1-28.1.104, Zbl 0050.04002, MR 0051853..
Endre Szemerédi, On sets of integers containing no four elements in arithmetic progression, in Acta Math. Acad. Sci. Hung., vol. 20, 1969, pp. 89–104, DOI:10.1007/BF01894569, Zbl 0175.04301, MR 0245555..
Klaus Friedrich Roth, Irregularities of sequences relative to arithmetic progressions, IV, in Periodica Math. Hungar., vol. 2, 1972, pp. 301–326, DOI:10.1007/BF02018670, MR 0369311..
Hillel Furstenberg, Ergodic behavior of diagonal measures and a theorem of Szemerédi on arithmetic progressions, in J. D'Analyse Math., vol. 31, 1977, pp. 204–256, DOI:10.1007/BF02813304, MR 0498471..
Felix A. Behrend, On the sets of integers which contain no three in arithmetic progression, in Proceedings of the National Academy of Sciences, vol. 23, n. 12, 1946, pp. 331–332, DOI:10.1073/pnas.32.12.331, Zbl 0060.10302..
Jean Bourgain, On triples in arithmetic progression, in Geom. Func. Anal., vol. 9, n. 5, 1999, pp. 968–984, DOI:10.1007/s000390050105, MR 1726234.

renyi.hu

Paul Erdős e Paul Turán, On some sequences of integers (PDF), in Journal of the London Mathematical Society, vol. 11, n. 4, 1936, pp. 261–264, DOI:10.1112/jlms/s1-11.4.261..