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20132023
most citedUniversal Character, Phase Model and Topological Strings on

22 citations · 37 across the 13 of their papers we have counts for

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9 papers · 1 filter

math-ph2023

3D Boson representation of affine Yangian of and 3D cut-and-join operators

Na Wang, Can Zhang, Ke Wu

We have constructed 3D Bosons. In this paper, we show the 3D Bosonic Fock space, which is isomorphic to the vector space of 3D Young diagrams as graded vector spaces. We use 3D Bos…

math-ph2023

KP hierarchy, affine Yangian and algebra

Na Wang

3D (dimensional) Young diagrams are a generalization of 2D Young diagrams. We want to construct the structures on 3D Young diagrams paralleled to that on 2D Young diagrams. We have…

math-ph2023

3D Bosons and algebra

Na Wang, Ke Wu

In this paper, we consider 3D Young diagrams with at most layers in -axis direction, which can be constructed by 2D Young diagrams on slice , from…

math-ph2022★ 1 cited

Symmetric deformed 2D/3D Hurwitz-Kontsevich model and affine Yangian of gl(1)

Na Wang, Ke Wu

Since the (-deformed) Hurwitz Kontsevich model corresponds to the special case of affine Yangian of . In this paper, we construct two general cases of the $β…

math-ph2018

Algebraic formulas for the structure constants in symmetric functions

Na Wang, Ke Wu

Littlewood-Richardson rule gives the decomposition formula for the multiplication of two Schur functions, while the decomposition formula for the multiplication of two Hall-Littlew…

math-ph2017★ 2 cited

Coupled Hall-Littlewood functions, vertex operators and the -boson model

Na Wang, Chuanzhong Li

In this paper, we firstly give the definition of the coupled Hall-Littlewood function and its realization in terms of vertex operators. Then we construct the representation of the…

math-ph2017★ 22 cited

Universal Character, Phase Model and Topological Strings on

Na Wang, Chuanzhong Li

In this paper, we consider two different subjects: the algebra of universal characters (a generalization of Schur functions) and the phase model of str…

math-ph2013

A Note On Heisenberg Categorification

Na Wang, Zhixi Wang, Ke Wu +2

A categorification of the Heisenberg algebra is constructed in by Khovanov using graphical calculus, and left with a conjecture on the isomorphism between the Heisenberg algebra an…

math-ph2013★ 2 cited

Categorification of the Heisenberg algebra and MacMahon function

Na Wang, Zhixi Wang, Ke Wu +2

Starting from a one dimensional vector space, we construct a categorification of a deformed Heiserberg algebra by Cautis and Licata's method. The Grothendieck ri…