相关期刊:《Wuhan University Journal of Natural Sciences》《Chinese Physics B》《Applied Mathematics and Mechanics(English Edition)》《Acta Mathematicae Applicatae Sinica》更多>>
supported by National Natural Science Foundation of China (Grant No.10831004)
In this paper, we prove that the Bers projection of the integrable Teichmller space is holomorphic. By using the Douady-Earle extension, we obtain some characterizations of the integrable Teichmller space as well as t...
Let QS* (S 1) be the space of quasisymmetric homeomorphisms of the unit circle such that the corresponding subspace of the universal Teichmu¨ller space has Weil-Petersson metric.In this paper we give a necessary cond...
the Special Foundation of National Prior Basic Researches of China(Grant No.G1999075108);partially supported by the National Natural Science Foundation of China(Grant No.10501042)
In this paper,we observe a special kind of continuous functions on graphs.By estimating the integrals of these functions,we prove that there are no sensitive commutative group actions on graphs.Furthermore,we consider...
This work was supported by the National Natural Science Foundation of China (Grant No. 19701020) ; the Teaching and Research Award for Outstanding Young Teachers in Higher Education Institutions of MOE, China.
The problem as to whether the sub-T0 separation and complete regularity are invariant under homeomorphism is answered negatively.And,the problem of multiplicativity of the complete regularity in general L-fuzzy topolo...
Given a quasisymmetric homeomorphismh of the unit circle onto itself, denote byK n * ,H h andK h the extremal maximal dilatation, boundary dilatation and maximal dilatation ofh, respectively. It is proved that there e...
the National Natural Science Foundation of China (Tian Yuan) and Shanghai Jiaotong University
A generalized Beurling-Ahlfors’ Theorem for the self homeomorphism f of the upper half plane with the sphere dilatation H(z,f) L (H) is established and the property of weighted quasi-isometry for the generalized Beur...
Let M be a 2-dimensional closed manifold, orientable or non-orientable. The construction of every compact locally connected subspace X of M without cut-points is analyzed. It is proved that every orientation-preservin...