Báo cáo khoa học: Path counting and random matrix theory
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We establish three identities involving Dyck paths and alternating Motzkinpaths, whose proofs are based on variants of the same bijection. We interpretthese identities in terms of closed random walks on the halfline. We explain howthese identities arise from combinatorial interpretations of certain properties of the-Hermite and -Laguerre ensembles of random matrix theory. We conclude bypresenting two other identities obtained in the same way, for which finding combinatorialproofs is an open problem....
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Báo cáo khoa học: Path counting and random matrix theory
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Báo cáo khoa học: Path counting and random matrix theory
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