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- W2952397002 abstract "Szemer'edi's regularity lemma is a fundamental tool in extremal graph theory, theoretical computer science and combinatorial number theory. Lov'asz and Szegedy [L. Lov'asz and B. Szegedy: Szemer'edi's Lemma for the analyst, Geometric and Functional Analysis 17 (2007), 252-270] gave a Hilbert space interpretation of the lemma and an interpretation in terms of compact- ness of the space of graph limits. In this paper we prove several compactness results in a Banach space setting, generalising results of Lov'asz and Szegedy as well as a result of Borgs, Chayes, Cohn and Zhao [C. Borgs, J.T. Chayes, H. Cohn and Y. Zhao: An Lp theory of sparse graph convergence I: limits, sparse random graph models, and power law distributions, arXiv preprint arXiv:1401.2906 (2014)]." @default.
- W2952397002 created "2019-06-27" @default.
- W2952397002 creator A5072303140 @default.
- W2952397002 date "2015-02-17" @default.
- W2952397002 modified "2023-09-28" @default.
- W2952397002 title "Regularity lemmas in a Banach space setting" @default.
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