赵唯 收藏

导出分析报告

(2021-07-13 任职于 数学学院)

一、个人简介  赵唯,华东理工大学理学院数学系, 讲师  二、主要学习及工作经历 工作经历 2013/09-至今,   华东理工大学 数学系 讲师 2011/07-2013/07,浙江大学数学科学中心博士后(合作导师:刘克峰) 受教育经历 2008/09-2011/06,浙江大学数学系 基础数学 微分几何 博生 (导师:沈一兵)   2005/09-2008/06,华东师范大学数学系 基础数学 微分几何硕士 (导师:沈纯理) 2001/09-2005/06,上海大学数学系 数学及应用数学专业 学...   详细>>

被引量:546H指数:13SCI-EXPANDED: 20 EI: 14 北大核心: 3 CSCD: 5

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38 条 记 录,以下是 1-30

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A GENERIC FUNCTIONAL INEQUALITY AND RICCATI PAIRS: AN ALTERNATIVE APPROACH TO HARDY-TYPE INEQUALITIES被引量:63收藏 分享
作者:Kajántó, Sándor Kristály, Alexandru Peter, Ioan Radu Zhao, Wei
机构: Department of Mathematics; Department of Economics; Institute of Applied Mathematics; Department of Mathematics; Department of Mathematics
来源:arXiv  2023
关键词:Geometry  
质疑
Sharp hardy inequalities via riemannian submanifolds被引量:47收藏 分享
作者:Chen, Yunxia Zhao, Wei
机构: Department of Mathematics
来源:arXiv  2020
质疑
Sharp uncertainty principles on general Finsler manifolds被引量:46收藏 分享
作者:Huang, Libing Kristály, Alexandru Zhao, Wei
机构: School of Mathematical Sciences; Department of Economics; Institute of Applied Mathematics; Department of Mathematics
来源:arXiv  2018
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ABSOLUTELY CONTINUOUS CURVES IN FINSLER-LIKE SPACES被引量:45收藏 分享
作者:Zhang, Fue Zhao, Wei
机构: Department of Mathematics; Department of Mathematics
来源:arXiv  2023
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HARDY INEQUALITIES WITH BEST CONSTANTS ON FINSLER METRIC MEASURE MANIFOLDS被引量:43收藏 分享
作者:Zhao, Wei
机构: Department of Mathematics
来源:arXiv  2019
质疑
On the geometry of irreversible metric-measure spaces: Convergence, stability and analytic aspects被引量:39收藏 分享
作者:Kristály, Alexandru Zhao, Wei
机构: Department of Economics; Institute of Applied Mathematics; Department of Mathematics
来源:arXiv  2021
质疑
Nonlinear spectrums of finsler manifolds被引量:35收藏 分享
作者:Kristály, Alexandru Shen, Zhongmin Yuan, Lixia Zhao, Wei
机构: Department of Economics; Institute of Applied Mathematics; Department of Mathematical Sciences; School of Mathematics and Physics; Department of Mathematics
来源:arXiv  2019
关键词:Geometry - Sobolev spaces  
质疑
INTEGRAL CURVATURE BOUNDS AND DIAMETER ESTIMATES ON FINSLER MANIFOLDS被引量:31收藏 分享
作者:Zhao, Wei
机构: Department of Mathematics
来源:arXiv  2017
质疑
Hardy type inequalities on closed manifolds via ricci curvature被引量:28收藏 分享
作者:Meng, Canjun Wang, Han Zhao, Wei
机构: Department of Mathematics
来源:arXiv  2019
质疑
Improved hardy and rellich inequalities on nonreversible finsler manifolds被引量:27收藏 分享
作者:Yuan, Lixia Zhao, Wei Shen, Yibing
机构: School of Mathematics and Physics; Department of Mathematics; School of Mathematics
来源:arXiv  2017
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Lower bounds for eigenvalues of finsler manifolds被引量:27收藏 分享
作者:SHEN, ZHONGMIN YUAN, LIXIA ZHAO, WEI
机构: Department of Mathematical Sciences; School of Mathematics and Physics; Department of Mathematics
来源:arXiv  2018
关键词:Eigenvalues and eigenfunctions  
质疑
On a curvature flow in a band domain with unbounded boundary slopes被引量:25收藏 分享
作者:Yuan, Lixia Zhao, Wei
机构: Mathematics and Science College; Department of Mathematics
来源:arXiv  2020
质疑
Dimension-like functions and nonlinear spectrums of Finsler manifolds被引量:25收藏 分享
作者:Shen, Zhongmin Zhao, Wei
机构: Department of Mathematical Sciences; Department of Mathematics
来源:arXiv  2018
关键词:Boundary value problems - Sobolev spaces  
质疑
SHARP UNCERTAINTY PRINCIPLES ON GENERAL FINSLER MANIFOLDS被引量:11收藏 分享
作者:Huang, Libing Kristaly, Alexandru Zhao, Wei
机构:Nankai Univ;Nankai Univ;Babes Bolyai Univ;Obuda Univ;East China Univ Sci & Technol
来源:TRANSACTIONS OF THE AMERICAN MATHEMATICAL SOCIETY  2020
关键词:Uncertainty principles   Caffarelli-Kohn-Nirenberg interpolation inequality   Heisenberg-Pauli-Weyl inequality   Hardy inequality   Finsler manifold   reversibility   sharp constant   rigidity  
质疑
Hardy Inequalities with Best Constants on Finsler Metric Measure Manifolds被引量:9收藏 分享
作者:Zhao, Wei
机构:East China Univ Sci & Technol
来源:JOURNAL OF GEOMETRIC ANALYSIS  2021
关键词:Hardy inequality   Best constant   Finsler manifold   Riemannian manifold   Metric measure manifold   p-Laplacian   Subharmonic function  
质疑
A generic functional inequality and Riccati pairs: an alternative approach to Hardy-type inequalities被引量:8收藏 分享
作者:Kajanto, Sandor Kristaly, Alexandru Peter, Ioan Radu Zhao, Wei
机构:Babes Bolyai Univ;Babes Bolyai Univ;Obuda Univ;Tech Univ Cluj Napoca;East China Univ Sci & Technol
来源:MATHEMATISCHE ANNALEN  2024
关键词:26D10   58J05   58J60   35A23   49R05   46E35  
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On the geometry of irreversible metric-measure spaces: Convergence, stability and analytic aspects被引量:7收藏 分享
作者:Kristaly, Alexandru Zhao, Wei
机构:Babes Bolyai Univ;Obuda Univ;East China Univ Sci & Technol
来源:JOURNAL DE MATHEMATIQUES PURES ET APPLIQUEES  2022
关键词:Irreversible metric space   Gromov-Hausdorff topology   Optimal transport   Weak curvature-dimension condition   Finsler manifold  
质疑
Hardy type inequalities on closed manifolds via Ricci curvature被引量:6收藏 分享
作者:Meng, Canjun Wang, Han Zhao, Wei
机构:East China Univ Sci & Technol
来源:PROCEEDINGS OF THE ROYAL SOCIETY OF EDINBURGH SECTION A-MATHEMATICS  2021
关键词:Hardy inequality   best constant   closed manifold   weighted Ricci curvature   weighted Riemannian manifold   p-Laplacian  
质疑
Some formulas of Santalo type in Finsler geometry and its applications被引量:4收藏 分享
作者:Lixia, Yuan Zhao, Wei
机构:Fudan Univ;E China Univ Sci & Technol
来源:PUBLICATIONES MATHEMATICAE-DEBRECEN  2015
关键词:Finsler manifold   Santalo's formula   Croke's isoperimetric inequality   the first eigenvalue   finiteness theorem  
质疑
Improved Hardy and Rellich inequalities on nonreversible Finsler manifolds被引量:4收藏 分享
作者:Yuan, Lixia Zhao, Wei Shen, Yibing
机构:Shanghai Normal Univ;East China Univ Sci & Technol;Zhejiang Univ
来源:JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS  2018
关键词:Hardy inequality   Rellich inequality   Nonreversible Finsler manifold   Sharp constant  
质疑
Homotopy finiteness theorems for Finsler manifolds被引量:3收藏 分享
作者:Zhao, Wei
机构:E China Univ Sci & Technol
来源:PUBLICATIONES MATHEMATICAE-DEBRECEN  2013
关键词:Finsler manifold   finiteness theorem   Gromov-Hausdorff distance   LGC space   contractibility radius  
质疑
Nonlinear spectrums of Finsler manifolds被引量:3收藏 分享
作者:Kristaly, Alexandru Shen, Zhongmin Yuan, Lixia Zhao, Wei
机构:Babes Bolyai Univ;Obuda Univ;Indiana Univ Purdue Univ;Shanghai Normal Univ;East China Univ Sci & Technol
来源:MATHEMATISCHE ZEITSCHRIFT  2022
关键词:Eigenvalue   Eigenfunction   Finsler manifold   Sobolev space   Lusternik-Schnirelmann category   Krasnoselskii genus   Essential dimension   Lebesgue covering dimension  
质疑
Sharp Hardy Inequalities via Riemannian Submanifolds被引量:2收藏 分享
作者:Chen, Yunxia Leung, Naichung Conan Zhao, Wei
机构:East China Univ Sci & Technol;Chinese Univ Hong Kong;Chinese Univ Hong Kong
来源:JOURNAL OF GEOMETRIC ANALYSIS  2022
关键词:Hardy inequality   Optimal constant   Minimal submanifold   Weak mean convexity   Ricci curvature   Fermi coordinates  
质疑
Integral curvature bounds and diameter estimates on Finsler manifolds被引量:2收藏 分享
作者:Zhao, Wei
机构:East China Univ Sci & Technol
来源:SCIENCE CHINA-MATHEMATICS  2021
关键词:integral curvature   Finsler manifold   Myers theorem  
质疑
Gradient flows in asymmetric metric spaces and applications被引量:2收藏 分享
作者:Ohta, Shin-ichi Zhao, Wei
机构:Osaka Univ;RIKEN Ctr Adv Intelligence Project AIP;East China Univ Sci & Technol
来源:ANNALI DELLA SCUOLA NORMALE SUPERIORE DI PISA-CLASSE DI SCIENZE  2025
质疑
A Cheeger finiteness theorem for Finsler manifolds被引量:1收藏 分享
作者:Zhao, Wei Shen, Yibing
机构:E China Univ Sci & Technol;E China Univ Sci & Technol;Zhejiang Univ
来源:JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS  2016
关键词:Finsler manifold   Finiteness theorem   Injectivity radius   Center of mass  
质疑
On the Gauss-Bonnet-Chern formula for real Finsler vector bundles被引量:1收藏 分享
作者:Zhao, Wei Yuan, Lixia Shen, Yibing
机构:E China Univ Sci & Technol;Fudan Univ;Zhejiang Univ
来源:DIFFERENTIAL GEOMETRY AND ITS APPLICATIONS  2016
关键词:The Gauss-Bonnet-Chern theorem   Real Finsler vector bundles  
质疑
ON A CURVATURE FLOW IN A BAND DOMAIN WITH UNBOUNDED BOUNDARY SLOPES被引量:1收藏 分享
作者:Yuan, Lixia Zhao, Wei
机构:Shanghai Normal Univ;East China Univ Sci & Technol
来源:DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS  2022
关键词:Anisotropic curvature flow   cup-like   traveling wave   asymptotic behavior  
质疑
A Gauss-Bonnet-Chern theorem for complex Finsler manifolds被引量:1收藏 分享
作者:Zhao Wei
机构:E China Univ Sci & Technol
来源:SCIENCE CHINA-MATHEMATICS  2016
关键词:complex Finsler manifold   the Gauss-Bonnet-Chern theorem   transgression method  
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关于本科几何课程教学方法的探讨被引量:0收藏 分享
作者:赵唯 陈云霞
机构:华东理工大学理学院
来源:《高等数学研究》  2021
关键词:解析几何  微分几何  微分流形  
摘要:本文主要探讨了本科教育中的几何课程的教学方法.我们对开课的时间安排、不同课程的衔接、课程的背景介绍、当今几何的发展以及课后安排这几个方面进行分析和总结,旨在得到优良的教学结构.
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