【摘 要】
:
A class of fully nonlinear flows is considered with nonlinear Neumann type boundary condition.We can show that the convexity is preserved for solutions of t
论文部分内容阅读
A class of fully nonlinear flows is considered with nonlinear Neumann type boundary condition.We can show that the convexity is preserved for solutions of the fully nonlinear parabolic equations and exhibit the long time existence and convergence of the flow.
其他文献
Let M be a complete noncompact Kahler manifold with nonnegative bisectional curvature and maximal volume growth.
We survey some new and old,positive and negative results on a priori estimates,regularity,and rigidity for special Lagrangian equations with or without cert
In this talk,we first recall some classical results of Dirichlet problem for standard Monge-Amp`ere equations.
The positive energy theorem plays a fundamental role in general relativity.It was first proved by Schoen-Yau in 1979 using the method of geometric analysis
In this talk,some nonlocal planar cuvature flows will be introduced,including the area-preserving flow and the length-preserving one,etc.
In this talk,we study a class of Finsler metrics in the form F =__(_=_)de_ned by a Riemannian metric _ and a 1-form _.We _ndequations on _; _ and _ that cha
In this talk,we first recall the definition of Type Ⅱb and Type Ⅲ mean curvature flows introduced by Hamiton.Then we show that the entire graphs satisfyin
In this talk,a survey on the Steiner symmetric method of paratial differential equations will be given.First,we will recall some relusts about linear ellipt
In this talk,we survey some recent results on the estimate for the eigenvalue of Laplace operator.Then we consider the drifting Laplacian operator with zero
motivated by a question of Tians,we consider the existence of flow limit for the Kahler-Ricci flow in the sense of current.