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Erdos, P., Frankl, P. and Rödl, V. (1986) The asymptotic number of graphs not containing a fixed. subgraph and a problem for hypergraphs having no exponent. Graphs Combin. 2 113-121.
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Hypergraph regularity and the multidimensional Szemerédi theorem
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Hypergraphs, quasi-randomness, and conditions for regularity
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Kohayakawa, Y., Rödl, V. and Skokan, J. (2002) Hypergraphs, quasi-randomness, and conditions for regularity. J. Combin. Theory Ser. A 97 307-352.
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7
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Theoretical Aspects of Computer Science: Tehran 2000, of, Springer, Berlin, pp
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Komlós, J., Shokoufandeh, A., Simonovits, M. and Szemerédi, E. (2002) The regularity lemma and its applications in graph theory. In Theoretical Aspects of Computer Science: Tehran 2000, Vol. 2292 of Lecture Notes in Computer Science, Springer, Berlin, pp. 84-112.
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Nagle, B., Rödl, V. and Schacht, M. (2006) Extremal hypergraph problems and the regularity method. In Topics in Discrete Mathematics, 26 of Algorithms Combin, Springer, Berlin, pp. 247-278.
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Nagle, B., Rödl, V. and Schacht, M. (2006) Extremal hypergraph problems and the regularity method. In Topics in Discrete Mathematics, Vol. 26 of Algorithms Combin, Springer, Berlin, pp. 247-278.
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On the Ramsey number of sparse 3-graphs
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Nagle, B., Sayaka, O., Rödl, V. and Schacht, M. On the Ramsey number of sparse 3-graphs. Submitted.
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Regular partitions of hypergraphs: Regularity lemmas
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Rödl, V. and Schacht, M. (2007) Regular partitions of hypergraphs: regularity lemmas. Combin Probab. Comput. 16(6): 833-885.
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Integer and fractional packings of hypergraphs
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Rödl, V., Schacht, M., Siggers, M. and Tokushige, N. (2007) Integer and fractional packings of hypergraphs. J. Combin. Theory Ser. B 97 245-268.
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