activity
20182026
most citedDecomposing a graph into subgraphs with small components

1 citations · 1 across the 6 of their papers we have counts for

collaborators

7 papers

math-ph2026

Superintegrability of stratified symplectic spaces

Zhuo Chen, Kai Jiang, Nicolai Reshetikhin +1

We define the notion of superintegrability of a Hamiltonian system on a stratified symplectic space. We focus on spin Calogero-Moser-Sutherland (sCMS) systems, where the phase spac…

math-ph2026

Poisson Centralisers and Polynomial Superintegrability for Magnetic Geodesic Flows on Reductive Homogeneous Spaces

Kai Jiang, Guorui Ma, Ian Marquette +2

We provide a method for formulating superintegrable magnetic geodesic flows on reductive homogeneous spaces , with a compact semisimple Lie group and a closed subgro…

cs.CC2021★ 1 cited

Decomposing a graph into subgraphs with small components

Rain Jiang, Kai Jiang, Minghui Jiang

The component size of a graph is the maximum number of edges in any connected component of the graph. Given a graph and two integers and , -Decomposition is the p…

math.NA2021

An adaptive high-order surface finite element method for the self-consistent field theory on general curved surfaces

Kai Jiang, Xin Wang, Jianggang Liu +1

In this paper, we develop an adaptive high-order surface finite element method (FEM) incorporating the spectral deferred correction method for chain contour discretization to solve…

math.DS2020

Complete integrability of diffeomorphisms and their local normal forms

Kai Jiang, Laurent Stolovitch

In this paper, we consider the normal form problem of a commutative family of germs of diffeomorphisms at a fixed point, say the origin, of (…

math.DS2019

Local normal forms of dynamical systems with a singular underlying geometric structure

Kai Jiang, Tudor S. Ratiu, Nguyen Tien Zung

In this paper we prove the existence of a simultaneous local normalization for couples , where is a vector field which vanishes at a point and is…