Some recent results on strongly indefinite variational problem

来源 :2016年非线性偏微分方程和变分方法及其应用研讨会(Workshop on Nonlinear PDEs and Cal | 被引量 : 0次 | 上传用户：yangchao2005

【摘要】

：

　　We will talk about some latest research results on · semi-classical solutions of nonlinear Dirac equations; · bifurcation on compact spin manifolds; · co

【作者】

：

Yanheng Ding

【机构】

：

AMSSofChineseAcademyofSciences,China

【出处】

：

2016年非线性偏微分方程和变分方法及其应用研讨会(Workshop on Nonlinear PDEs and Cal

【发表日期】

：

2016年5期

下载到本地 , 更方便阅读

下载此文赞助VIP

声明 : 本文档内容版权归属内容提供方 , 如果您对本文有版权争议 , 可与客服联系进行内容授权或下架

论文部分内容阅读

　　We will talk about some latest research results on · semi-classical solutions of nonlinear Dirac equations; · bifurcation on compact spin manifolds; · concentrating patterns of reaction-diffusionn systems.

其他文献

Classification of solutions to the Toda system for a general simple Lie algebra

　　Toda systems are generalizations of the Liouville equation to other simple Lie algebras. They are examples of integral systems and have various applications

会议

Regularity of at level sets in phase transition models

　　In this talk I will discuss a new proof of Savins result on the uniform C1,α regularity of flat level sets in the Allen-Cahn equation and its application t

会议

Blowing-up solutions for Yamabe-type problems

　　The Yamabe equation is one of the most natural and well-studied second-order semilinear elliptic equations arising in geometric variational problems. The is

会议

Local uniqueness and periodicity induced by concentration

　　In this talk, we will construct infinitely many solutions with infinitely bubbling for a poly-harmonic equation with critical growth. We also give a local u

会议

On elliptic systems of double well potential type

　　For such systems, we discuss the existence and regularity of single and multitransition solutions. The solutions are obtained as minima or local minima of a

会议

The positive solutions for the nonlinear Schr(o)dinger systems with mixed couplings

　　We study the nonlinear Schr(o)dinger systems which consist of three equations with variational structure. The functional for our systems has three coupling

会议

Overdetermined elliptic problems and a conjecture of Berestycki, Caffarelli and Nirenberg

　　In this talk we consider an elliptic problem under overdetermined boundary conditions: the solution vanishes at the boundary and the normal derivative is co

会议

Variational methods and algorithms for nonlinear eigenvalue problems arising in Quantum Chemistry

　　In Quantum Chemistry, an important class of models involve a system of coupled nonlinear eigenvalue problems which are the Euler-Lagrange equations of an en

会议

Nonlinear equations with negative exponents

　　Let Ω(() RN be a bounded regular domain of dimension N ≥ 1, h a positive L1 function on Ω. Elliptic equations of singular growth like -△u = h(x)/ up in

会议

Z-matrices, transformations, and tensors

　　A Z-matrix is a real square matrix with non-positive off- diagonal entries. Con-sidering its generalization to Z-transformations on proper cones and Z-tenso

会议

Some recent results on strongly indefinite variational problem

其他学术论文