7 citations · 27 across the 8 of their papers we have counts for
8 papers
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…
Higher Chern-Simons-Antoniadis-Savvidy forms based on crossed modules
D. H. Song, K. Wu, J. Yang
We present higher Chern-Simons-Antoniadis-Savvidy (ChSAS) forms based on crossed modules. We start from introducing a generalized multilineal symmetric invariant polynomial for the…
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…
3D Bosons, 3-Jack polynomials and affine Yangian of
Na Wang, Ke Wu
3D (3 dimensional) Young diagrams are a generalization of 2D Young diagrams. In this paper, We consider 3D Bosons and 3-Jack polynomials. We associate three parameters $h_1,h_2,h_3…
Higher Chern-Simons based on (2-)crossed modules
Danhua Song, Mengyao Wu, Ke Wu +1
We present higher Chern-Simons theories based on (2-)crossed modules. We start from the generalized differential forms in Generalized Differential Calculus and define the correspon…
3-form Yang-Mills based on 2-crossed modules
Danhua Song, Kai Lou, Ke Wu +2
In this paper, we study the higher Yang-Mills theory in the framework of higher gauge theory. It was shown that the 2-form electromagnetism can be generalized to the 2-form Yang-Mi…
Covers of the integers with odd moduli and their applications to the forms and
Ke-Jian Wu, Zhi-Wei Sun
In this paper we construct a cover {a_s(mod n_s)}_{s=1}^k of Z with odd moduli such that there are distinct primes p_1,...,p_k dividing 2^{n_1}-1,...,2^{n_k}-1 respectively. Using…
An extension of a curious binomial identity
Zhi-Wei Sun, Ke-Jian Wu
In 2002 Zhi-Wei Sun [Integers 2(2002)] published a curious identity involving binomial coefficients. In this paper we present a generalization of the identity.