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This talk first solves explicitly a Riemann-Hilbert problem of confluent hypergeometric systems. It then conjectures and proves a special case that the WKB approximation of the monodromy data of confl...
The course is a short introduction to some aspects of the simplest non-integrable three body problem, the study of which goes back to the seminal works of Hill, Poincar′e and Birkhoff. After Goursat (...
This paper considers the three dimensional Muskat problem in the stable regime.We obtain a conservation law which provides an L2 maximum principle for the uid interface. We also show global in time ex...
While the 3-dimensional analogue of Sperner’s problem in the plane was known to be complete in class PPAD, the complexity of 2D-SPERNER itself is not known to be PPAD-complete or not. In this paper, w...
In the present paper we establish the necessary and sufficient conditions for two ordinary differential equations of the form $y"{}^2+A(x,y,y') y"+B(x,y,y')=0$ to be equivalent under the action of the...
Abstract: We study existence and non existence of constant scalar curvature metrics conformal and arbitrarily close to homogeneous metrics on spheres, using variational techniques. This describes all ...
Abstract: We solve the local equivalence problem for sub-Riemannian structures on (2n + 1)-dimensional manifolds. We show that two sub-Riemannian structures are locally equivalent if and only if? thei...
Abstract: In 1980, V.I. Arnold studied the classification problem for convex lattice polygons of given area. Since then this problem and its analogues have been studied by B'ar'any, Pach, Vershik, Liu...
Abstract: We construct a complete, bounded Legendrian immersion in C^3. As direct applications of it, we show the first examples of a weakly complete bounded flat front in hyperbolic 3-space, a weakly...
Let (M, g) be a smooth connected compact Riemannian manifold of finite dimension n ≥ 2 with a smooth boundary @M. We consider the problem −"2gu + u = |u|p−2u, u > 0 on M, @u @= 0 on @M w...
A function $\mathfrak{F}$ with simple and nice algebraic properties is defined on a subset of the space of complex sequences. Some special functions are expressible in terms of $\mathfrak{F}$, first ...
The paper establishes tight lower bound for effective conductivity tensor K∗ of two-imensional three-phase conducting anisotropic composites and defines optimal microstructures. It is assumed t...
Consider the family of all perfect matchings of the complete graph K2n with 2n vertices.Given any collection M of perfect matchings of size s, there exists a maximum number f(n; x) such that if s  f(...
Given a k-connected graph G = (V ,E) and V  伡 V , k-Vertex-Connected Subgraph Augmentation Problem (k-VCSAP) is to find S 伡 V \ V  with minimum cardinality such that the subgraph induced by V 伨 S ...
Worm Problem 的一个新上界     碰触  凸覆盖  递减区       2007/12/13
1966 年, Leo Moser 提出了一个基本的几何问题,即Worm Problem.该问题是指:在平面上寻找一个面积最小的(凸)区域, 使得任何一条长为1的平面曲线都能够通过旋转和平移完全放入该(凸)区域之中.对于要寻找的区域是凸的情形,本文将把目前所知道的最小的上界由0.

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