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20152022
most citedGenus Expanded Cut-and-Join operators and generalized Hurwtiz numbers

1 citations · 1 across the 3 of their papers we have counts for

collaborators

3 papers

math.SG2022

Macdonald-Hurwitz Number

Quan Zheng

Inspired by J. Novak's works on the asymptotic behavior of the BGW and the HCIZ matrix integrals \cite{[N0]} and by the algebraic and geometric properties of the Hurwitz numbers \c…

math.SG2016

Shifted genus expanded algebra and shifted Hurwtiz numbers

Quan Zheng

We construct the shifted genus expanded algebra, which is isomorphic to the central subalgebra of infinite symmetric group algebra and to the…

math.SG2015★ 1 cited

Genus Expanded Cut-and-Join operators and generalized Hurwtiz numbers

Quan Zheng

To distinguish the contributions to the generalized Hurwitz number of the source Riemann surface with different genus, we define the genus expanded cut-and-join operators by observ…