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The interaction of a flexible structure with a flowing fluid in which it is submersed or by which it is surrounded gives rise to a rich variety of physical phenomena with applications in many fields o...
It is well known that scalar curvature plays a fundamental role in general relativity. As its analogue, conformally variational Riemannian invariants (CVIs) is a category of fundamental scalar-type cu...
Legendre Pairs are combinatorial objects with a rich 20+ years history. Their main application is that they furnish a structured form of the Hadamard conjecture and they have been studied by several a...
和在复几何有不少应用的稠密性相比,目前没有很多辛稠密的Stein流形。探讨稠密性在辛范畴的推广,需要足够例子。第一个例子是偶维复欧式空间,Forstneric证明了辛切变生成它的辛自构群的一个稠密子群。在这个报告我会介绍稠密概念的来源,辛稠密的定义和特征,以及作为其推论的辛版Andersen-Lempert定理(在紧致集上用辛自构映射模拟向量场的局部相流)。最后介绍Calogero-Moser空间...
Equidistribution is an important theme in number theory. The Sato-Tate conjecture, which was established by Richard Taylor et.al. in 2008, asserts that given an elliptic curve over Q without complex m...
We extend the concept of self-consistency for the Fokker-Planck equation (FPE) [Shen et al., 2022] to the more general McKean-Vlasov equation (MVE). While FPE describes the macroscopic behavior of par...
简介椭圆型方程正则性的基本结果,综述弱正则数据下其方程解的Calderon-Zygmund估计和Schauder估计的基本方法和近期进展,分析非线性椭圆方程组的部分正则性和处处正则问题,介绍我们在有关问题上的一些研究。
简介椭圆型方程正则性的基本结果,综述弱正则数据下其方程解的Calderon-Zygmund估计和Schauder估计的基本方法和近期进展,分析非线性椭圆方程组的部分正则性和处处正则问题,介绍我们在有关问题上的一些研究。
Whether the 3D incompressible Euler equations can develop a finite-time singularity from smooth initial data is an outstanding open problem. In this talk, we will first review recent progress in singu...
We consider the semiclassical limit from the Hartree equation with Coulomb interaction potential to the Vlasov–Poisson equation. Using a new stability estimate for the difference of the square roots o...
We study a Monge-Ampère type equation which interpolates the sigma_2-Yamabe equation in conformal geometry and the 2-Hessian equation. In dimension 4, we prove a corresponding Liouville’s theorem. Our...
We will survey some recent existence theory of closed constant mean curvature hypersurfaces using the min-max method. We hope to discuss some old and new open problems on this topic as well.
Quasi-elliptic cohomology is closely related to Tate K-theory. It is constructed as an object both reflecting the geometric nature of elliptic curves and more practicable to study than most elliptic c...
We single out a notion of staticity which applies to any domain in hyperbolic space whose boundary is a non-compact totally umbilical hypersurface. For (time-symmetric) initial data sets modeled at in...
An elliptic cohomology theory is an even periodic multiplicative generalized cohomology theory whose associated formal group is the formal completion of an elliptic curve. It is at the intersection of...

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