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1. Uniqueness Theorem for p-adic Holomorphic Curves intersecting Hyperplanes without Counting Multiplicities | |||
Yan Qiming | |||
Mathematics 29 December 2012 | |||
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Abstract:In this paper, a uniqueness theorem is proved for p-adic holomorphic curves into Pn(Cp) sharing 2n+2 hyperplanes located in general position withoutcounting multiplicities, which gives an improvement of Ru's result for 3n+1 hyperplanes located in general position . | |||
TO cite this article:Yan Qiming. Uniqueness Theorem for p-adic Holomorphic Curves intersecting Hyperplanes without Counting Multiplicities[OL].[29 December 2012] http://en.paper.edu.cn/en_releasepaper/content/4502887 |
2. A Note on the Essential Norm of Composition Operators from $H^p(B_N)$ to $H^q(B_N)$ | |||
Chen Zhihua,Jiang Liangying,Yan Qiming | |||
Mathematics 11 December 2012 | |||
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Abstract:The authors give an upper bound of the essential normsof composition operators between Hardy spaces of the unit ball interms of the counting function in the higher dimensional valuedistribution theory defined by Professor S. S. Chern. The sufficientcondition for such operators to be bounded or compact is alsogiven. | |||
TO cite this article:Chen Zhihua,Jiang Liangying,Yan Qiming. A Note on the Essential Norm of Composition Operators from $H^p(B_N)$ to $H^q(B_N)$[OL].[11 December 2012] http://en.paper.edu.cn/en_releasepaper/content/4502727 |
3. Schwarz-Pick Estimates for bounded holomorphic functions in the unit ball of C^n | |||
Chen Zhihua,Liu Yang | |||
Mathematics 05 May 2008 | |||
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Abstract:We give a Schwarz-Pick Estimate for bounded holomorphic functions on unit ball in C^n, and generalize some early work of Schwarz-Pick Estimates for bounded holomorphic functions on unit disk in C. | |||
TO cite this article:Chen Zhihua,Liu Yang. Schwarz-Pick Estimates for bounded holomorphic functions in the unit ball of C^n[OL].[ 5 May 2008] http://en.paper.edu.cn/en_releasepaper/content/21093 |
4. The classification of proper holomorphic mappings between special Hartogs triangles of different dimensions | |||
Chen Zhihua ,Liu Yang | |||
Mathematics 05 May 2008 | |||
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Abstract:In this paper, we give the classification of proper holomorphic mappings between special Hartogs triangles of different dimensions; furthermore, some new results on proper holomorphic mappings between special Hartogs triangles of different dimensions are introduced. It can be found that our work generalizes the existed results on special Hartogs triangles of same dimensions. | |||
TO cite this article:Chen Zhihua ,Liu Yang . The classification of proper holomorphic mappings between special Hartogs triangles of different dimensions[OL].[ 5 May 2008] http://en.paper.edu.cn/en_releasepaper/content/21073 |
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