【摘 要】
:
This talk is based on the recent joint works with Xu-Jia Wang and Jian Lu.We will study the optimal regularity for the Dirichlet problem to a Class of fully
论文部分内容阅读
This talk is based on the recent joint works with Xu-Jia Wang and Jian Lu.We will study the optimal regularity for the Dirichlet problem to a Class of fully nonlinear Elliptic Equations with singular terms on the boundary.
其他文献
In this talk,positive solutions of the unstirred chemostat model are given in the case of one and two resources,the structure of positive solutions are also
In this talk,we prove that any 4-d geodesically complete spacetime with a timelike Killing field satisfying the vacuum Einstein field equation with nonnegat
Random holomorphic sections of positive holomorphic line bundle on complex manifolds are natural generalization of random polynomials.
In this talk,we discuss the recent progress about gradient ricci solitons.We start from basic examples of ricci solitons and basic relations about potential
In this talk,I would like to describe an alternative approach to some quantitative results of Escobar and Schoen for metrics of prescribed scalar curvature
We will report a proof of the conjecture of Alexander and Currier on the embeddedness of a non negatively curved hypersurfaces in hyperbolic spaces.
Alexandrov spaces are metric generalization of complete Riemannian manifolds with a lower sectional curvature bound.They appear,for example,as(Gromov-Hausdo
Conformal invariance of two-dimensional variational problems is a condition known to enable a blow-up analysis of solutions and to deduce the removability o
We study the continuity of almost harmonic map(or approximation of harmonic maps)△u=A(▽u,▽u)+f u∈H1(Ω,N),Ω(∩)Rn,n>2 a bounded domain and(N,h)compact
We shall survey the results on Jorgens-Calabi-Pogorelov theorem and the asymptotic behavior of elliptic Monge-Ampereequations.As the main content of this ta