activity
20072022
most citedExistence of closed characteristics on compact convex hypersurfaces in $\R^{2n}

26 citations · 111 across the 36 of their papers we have counts for

collaborators

36 papers

math.CV2022

On the boundary complex of the -Cauchy-Fueter complex

Wei Wang

The -Cauchy-Fueter complex, , in quaternionic analysis are the counterpart of the Dolbeault complex in the theory of several complex variables. In this paper, we c…

math.CV2022

Quaternionic projective invariance of the -Cauchy-Fueter complex and applications I

Wei Wang

The -Cauchy-Fueter complex in quaternionic analysis is the counterpart of the Dolbeault complex in complex analysis. In this paper, we find the explicit transformation formula o…

math.CO2022

On the walk matrix of the Dynkin graph

Wei Wang, Chuanming Wang, Songlin Guo

Let denote the walk matrix of the Dynkin graph , a tree obtained from the path of order by adding a pendant edge at the second vertex. We prove that $\text{rank…

math.CV2021

Fundamental properties of Cauchy--Szegő projection on quaternionic Siegel upper half space and applications

Der-Chen Chang, Xuan Thinh Duong, Ji Li +2

We investigate the Cauchy--Szegő projection for quaternionic Siegel upper half space to obtain the pointwise (higher order) regularity estimates for Cauchy--Szegő kernel and prove…

math-ph2021

The resolution of Euclidean massless field operators of higher spins on and the method

Qianqian Kang, Wei Wang, Yuchen Zhang

The resolution of -dimensional massless field operators of higher spins was constructed by Eastwood-Penrose-Wells by using the twistor method. Recently physicists are interested…

math.DG2021

Anti-self-dual connections over the D Heisenberg group and the twistor method

Guangzhen Ren, Wei Wang

In this paper, we introduce notions of -planes in D complex Heisenberg group and the twistor space as the moduli space of all -planes. So we can define an anti-self-dual (…