Quasi-random hypergraphs (QuasiHyp) is a 3-year project at Emory University and Universität Hamburg supported by Marie Skłodowska-Curie Actions Global Fellowship from Horizon 2020.

- R. Glebov, D. Kráľ, J. Volec:
*Compactness and finite forcibility of graphons*, Journal of the European Mathematical Society**21**(2019), 3199-3223. Also available as arXiv:1309.6695. - A. Blumenthal, B. Lidický, O. Pikhurko, Y. Pehova, F. Pfender, J. Volec:
*Sharp bounds for decomposing graphs into edges and tringles*, Combinatorics, Probability and Computing**30**(2021), 271-287. Also available as arXiv:1909.11371. - A. Blumenthal, B. Lidicky, R. Martin, S. Norin, F. Pfender, J. Volec:
*Counterexamples to a conjecture of Harris on Hall ratio*, SIAM Journal on Discrete Mathematics**36**(2022), 1678-1686. Also available as arXiv:1811.11116. - A. Grzesik, J. Lee, B. Lidický, J. Volec:
*On tripartite common graphs*, Combinatorics, Probability and Computing**31**(2022), 907-923. Also available as arxiv:2012.02057. - X. Goaoc, A. Hubard, R. de Joannis de Verclos, J.-S. Sereni, J. Volec:
*Limits of Order Types*, manuscript. A preprint available as arXiv:1811.02236.

*Forcing Quasirandomness in permutations*, CGLAB algorithms seminar at Carleton University & University of Ottawa (Oct 2018). [PDF]*Transversal and colorful versions of Mantel's theorem*, Combinatorics seminar at Yale University (Oct 2018). [PDF]*On degree thresholds of cycles in oriented graphs*, Discrete mathematics / Algebra seminar at University of Delaware (Oct 2018). [PDF]*Transversal and colorful versions of Mantel's theorem*, Extremal graph theory seminar at Czech Academy of Sciences (Nov 2018). [PDF]*The codegree threshold of K*, G@R Seminar at Ryerson University (Nov 2018). [PDF]_{4}^{-}*On degree thresholds of cycles in oriented graphs*, Extremal Graph Theory seminar at Universität Hamburg (Jan 2019). [PDF]*Forcing Quasirandomness in permutations*, ISU Discrete Mathematics Seminar at Iowa State University (Feb 2019). [PDF]

This project has received funding from the European Union’s Horizon 2020 research and innovation programme under the Marie Sklodowska-Curie grant agreement No 800607.