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Correlation functions in a dynamic quartic matrix model are obtained from the two-point function through a recurrence relation.
H. Grosse, A. Hock, and R. Wulkenhaar, Solution of all quartic matrix models, 2019, 1906.04600
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J. Branahl, A. Hock, and R. Wulkenhaar, Blobbed topological recursion of the quartic Kontsevich model I : Loop equations and conjectures, 2020, 2008.12201
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H. Grosse and R. Wulkenhaar, Progress in solving a noncommutative quantum field theory in four dimensions, 2009, 0909.1389
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H. Grosse and R. Wulkenhaar, Self-dual noncommutative ϕ 4 \phi^{4} -theory in four dimensions is a non-perturbatively solvable and non-trivial quantum field theory. Commun. Math. Phys. 329
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G. Borot and S. Shadrin, Blobbed topological recursion : properties and applications. Math. Proc. Cambridge Phil. Soc. 162
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R. Wulkenhaar, Quantum field theory on noncommutative spaces. In Advances in noncommutative geometry , edited by A. Chamseddine, C. Consani, N. Higson, M. Khalkhali, H. Moscovici, and G. Yu, pp. 607–690, Springer International Publishing, 2019
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J. Branahl, A. Hock, and R. Wulkenhaar, Perturbative and geometric analysis of the quartic Kontsevich model. SIGMA 17
2021
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A. Hock and R. Wulkenhaar, Blobbed topological recursion of the quartic Kontsevich model II : Genus=0, 2021, 2103.13271
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A001764. The on-line encyclopedia of integer sequences, URL https://oeis.org/A001764
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A006013. The on-line encyclopedia of integer sequences, URL https://oeis.org/A006013
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