塞邁雷迪正則性引理 (Chinese Wikipedia)

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Szemerédi, Endre, On sets of integers containing no k elements in arithmetic progression, Polska Akademia Nauk. Instytut Matematyczny. Acta Arithmetica, 1975, 27: 199–245 [2018-12-02], MR 0369312, （原始内容存档于2012-02-05） .
Szemerédi, Endre, Regular partitions of graphs, Problèmes combinatoires et théorie des graphes (Colloq. Internat. CNRS, Univ. Orsay, Orsay, 1976), Colloq. Internat. CNRS 260, Paris: CNRS: 399–401, 1978, MR 0540024 .
Frankl, Peter; Rödl, Vojtěch, Extremal problems on set systems, Random Structures & Algorithms, 2002, 20 (2): 131–164, MR 1884430, doi:10.1002/rsa.10017.abs .
Rödl, Vojtěch; Skokan, Jozef, Regularity lemma for $k$ -uniform hypergraphs, Random Structures & Algorithms, 2004, 25 (1): 1–42, MR 2069663, doi:10.1002/rsa.20017 .
Nagle, Brendan; Rödl, Vojtěch; Schacht, Mathias, The counting lemma for regular $k$ -uniform hypergraphs, Random Structures & Algorithms, 2006, 28 (2): 113–179, MR 2198495, doi:10.1002/rsa.20117 .
Gowers, W. T., Quasirandomness, counting and regularity for 3-uniform hypergraphs, Combinatorics, Probability and Computing, 2006, 15 (1-2): 143–184, MR 2195580, doi:10.1017/S0963548305007236 .
Gowers, W. T., Hypergraph regularity and the multidimensional Szemerédi theorem, Annals of Mathematics, Second Series, 2007, 166 (3): 897–946, MR 2373376, arXiv:0710.3032 , doi:10.4007/annals.2007.166.897 .
Gowers, W. T., Lower bounds of tower type for Szemerédi's uniformity lemma, Geometric and Functional Analysis, 1997, 7 (2): 322–337, MR 1445389, doi:10.1007/PL00001621 .
Komlós, János; Sárközy, Gábor N.; Szemerédi, Endre, Blow-up lemma, Combinatorica, 1997, 17 (1): 109–123, MR 1466579, doi:10.1007/BF01196135
Komlós, János; Sárközy, Gábor N.; Szemerédi, Endre, An algorithmic version of the blow-up lemma, Random Structures & Algorithms, 1998, 12 (3): 297–312, MR 1635264, arXiv:math/9612213 , doi:10.1002/(SICI)1098-2418(199805)12:3<297::AID-RSA5>3.3.CO;2-W
Tao, Terence, Szemerédi's regularity lemma revisited, Contributions to Discrete Mathematics, 2006, 1 (1): 8–28, Bibcode:2005math......4472T, MR 2212136, arXiv:math/0504472  .
Conlon, David; Fox, Jacob, Bounds for graph regularity and removal lemmas, Geometric and Functional Analysis, 2012, 22 (5): 1191–1256, MR 2989432, arXiv:1107.4829 , doi:10.1007/s00039-012-0171-x

arxiv.org

Gowers, W. T., Hypergraph regularity and the multidimensional Szemerédi theorem, Annals of Mathematics, Second Series, 2007, 166 (3): 897–946, MR 2373376, arXiv:0710.3032 , doi:10.4007/annals.2007.166.897 .
Komlós, János; Sárközy, Gábor N.; Szemerédi, Endre, An algorithmic version of the blow-up lemma, Random Structures & Algorithms, 1998, 12 (3): 297–312, MR 1635264, arXiv:math/9612213 , doi:10.1002/(SICI)1098-2418(199805)12:3<297::AID-RSA5>3.3.CO;2-W
Tao, Terence, Szemerédi's regularity lemma revisited, Contributions to Discrete Mathematics, 2006, 1 (1): 8–28, Bibcode:2005math......4472T, MR 2212136, arXiv:math/0504472  .
Conlon, David; Fox, Jacob, Bounds for graph regularity and removal lemmas, Geometric and Functional Analysis, 2012, 22 (5): 1191–1256, MR 2989432, arXiv:1107.4829 , doi:10.1007/s00039-012-0171-x

doi.org

Frankl, Peter; Rödl, Vojtěch, Extremal problems on set systems, Random Structures & Algorithms, 2002, 20 (2): 131–164, MR 1884430, doi:10.1002/rsa.10017.abs .
Rödl, Vojtěch; Skokan, Jozef, Regularity lemma for $k$ -uniform hypergraphs, Random Structures & Algorithms, 2004, 25 (1): 1–42, MR 2069663, doi:10.1002/rsa.20017 .
Nagle, Brendan; Rödl, Vojtěch; Schacht, Mathias, The counting lemma for regular $k$ -uniform hypergraphs, Random Structures & Algorithms, 2006, 28 (2): 113–179, MR 2198495, doi:10.1002/rsa.20117 .
Gowers, W. T., Quasirandomness, counting and regularity for 3-uniform hypergraphs, Combinatorics, Probability and Computing, 2006, 15 (1-2): 143–184, MR 2195580, doi:10.1017/S0963548305007236 .
Gowers, W. T., Hypergraph regularity and the multidimensional Szemerédi theorem, Annals of Mathematics, Second Series, 2007, 166 (3): 897–946, MR 2373376, arXiv:0710.3032 , doi:10.4007/annals.2007.166.897 .
Gowers, W. T., Lower bounds of tower type for Szemerédi's uniformity lemma, Geometric and Functional Analysis, 1997, 7 (2): 322–337, MR 1445389, doi:10.1007/PL00001621 .
Komlós, János; Sárközy, Gábor N.; Szemerédi, Endre, Blow-up lemma, Combinatorica, 1997, 17 (1): 109–123, MR 1466579, doi:10.1007/BF01196135
Komlós, János; Sárközy, Gábor N.; Szemerédi, Endre, An algorithmic version of the blow-up lemma, Random Structures & Algorithms, 1998, 12 (3): 297–312, MR 1635264, arXiv:math/9612213 , doi:10.1002/(SICI)1098-2418(199805)12:3<297::AID-RSA5>3.3.CO;2-W
Conlon, David; Fox, Jacob, Bounds for graph regularity and removal lemmas, Geometric and Functional Analysis, 2012, 22 (5): 1191–1256, MR 2989432, arXiv:1107.4829 , doi:10.1007/s00039-012-0171-x

harvard.edu

ui.adsabs.harvard.edu

Tao, Terence, Szemerédi's regularity lemma revisited, Contributions to Discrete Mathematics, 2006, 1 (1): 8–28, Bibcode:2005math......4472T, MR 2212136, arXiv:math/0504472  .

icm.edu.pl

matwbn.icm.edu.pl

Szemerédi, Endre, On sets of integers containing no k elements in arithmetic progression, Polska Akademia Nauk. Instytut Matematyczny. Acta Arithmetica, 1975, 27: 199–245 [2018-12-02], MR 0369312, （原始内容存档于2012-02-05） .

web.archive.org

Szemerédi, Endre, On sets of integers containing no k elements in arithmetic progression, Polska Akademia Nauk. Instytut Matematyczny. Acta Arithmetica, 1975, 27: 199–245 [2018-12-02], MR 0369312, （原始内容存档于2012-02-05） .