activity
20152024
most citedHigher order fermionic and bosonic operators on cylinders and Hopf manifolds

4 citations · 10 across the 12 of their papers we have counts for

collaborators

12 papers

math-ph2024

Bosonic Laplacians in higher spin Clifford analysis

Chao Ding, John Ryan

In this article, we firstly introduce higher spin Clifford analysis, which are considered as generalizations of classical Clifford analysis by considering functions taking values i…

math.CV2020

Polynomial Null Solutions to Bosonic Laplacians, Bosonic Bergman and Hardy Spaces

Chao Ding, Phuoc-Tai Nguyen, John Ryan

A bosonic Laplacian, which is a generalization of Laplacian, is constructed as a second order conformally invariant differential operator acting on functions taking values in irred…

math.AP2020

Green's Formulas and Poisson's Equation for Bosonic Laplacians

Chao Ding, John Ryan

A bosonic Laplacian is a conformally invariant second order differential operator acting on smooth functions defined on domains in Euclidean space and taking values in higher order…

math.CO2020★ 1 cited

The linear unicyclic hypergraph with the second or third largest spectral radius

Chao Ding, Yi-Zheng Fan, Jiang-Chao Wan

The spectral radius of a uniform hypergraph is defined to be that of the adjacency tensor the hypergraph. It is known that the unique unicyclic hypergraph with the largest spectral…

math-ph2020

Boundary value problems in Euclidean space for Bosonic Laplacians

Chao Ding, Phuoc-Tai Nguyen, John Ryan

A bosonic Laplacian is a conformally invariant second order differential operator acting on smooth functions defined on domains in Euclidean space and taking values in higher order…

math.RT2017

Integral Formulas for Higher Order Conformally Invariant Fermionic Operators

Chao Ding

In this paper, we establish higher order Borel-Pompeiu formulas for conformally invariant fermionic operators in higher spin theory, which is the theory of functions on m-dimension…