7 citations · 24 across the 8 of their papers we have counts for
8 papers
A flow method for a generalization of Christofell-Minkowski problem
Boya Li, Hongjie Ju, Yannan Liu
In this paper, a generalization of the -Christoffel-Minkowski problem is studied. We consider an anisotropic curvature flow and derive the long-time existence of the flow. T…
Deforming a convex hypersurface by anisotropic curvature flows
Hongjie Ju, Boya Li, Yannan Liu
In this paper, we consider a fully nonlinear curvature flow of a convex hypersurface in the Euclidean n-space. This flow involves k-th elementary symmetric function for principal c…
Estimates for Elliptic Systems in a Narrow Region arising from Composite Materials
Hongjie Ju, Haigang Li, Longjuan Xu
In this paper, we establish the pointwise upper and lower bounds of the gradients of solutions to a class of elliptic systems, including linear systems of elasticity, in a general…
The convexity of inclusions and gradient's concentration for Lamé systems with partially infinite coefficients
Yuanyuan Hou, Hongjie Ju, Haigang Li
It is interesting to study the stress concentration between two adjacent stiff inclusions in composite materials, which can be modeled by the Lamé system with partially infinite co…
Blowup Analysis for the Perfect Conductivity Problem with convex but not strictly convex inclusions
Hongjie Ju, Haigang Li, Longjuan Xu
In the perfect conductivity problem, it is interesting to study whether the electric field can become arbitrarily large or not, in a narrow region between two adjacent perfectly co…
Optimal boundary gradient estimates for Lamé systems with partially infinite coefficients
Jiguang Bao, Hongjie Ju, Haigang Li
In this paper, we derive the pointwise upper bounds and lower bounds on the gradients of solutions to the Lamé systems with partially infinite coefficients as the surface of discon…
Existence of translating solutions to the flow by powers of mean curvature on unbounded domains
Huai-Yu Jian, Hong-Jie Ju
In this paper, we prove the existence of classical solutions of the Dirichlet problem for a class of quasi-linear elliptic equations on unbounded domains like a cone or a U-type do…
Properties of Translating Solutions to Mean Curvature Flow
Changfeng Gui, Huaiyu Jian, Hongjie Ju
In this paper, we study the convexity, interior gradient estimate, Liouville type theorem and asymptotic behavior at infinity of translating solutions to mean curvature flow as wel…