教师队伍

董兴堂

2019-06-03 00:23

 

董兴堂


                                                                                      


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职称:副教授/硕士生导师


邮箱:dongxingtang@163.com


办公地点:北洋园校区58324







 


研究方向

多复变函数空间上的算子理论  



 

 

 

教育背景

 

 

2007.09 - 2010.06

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博士

2005.09 - 2007.06

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硕士

2001.09 -2005.06

临沂师范学院

学士

 

 


 

工作经历

 

2016.12 -

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副教授

2016.07 - 2016.11

2015.09 - 2016.09

bat365正版唯一官网理学院

美国纽约州立大学奥尔巴尼分校

副教授

访问学者

2010.07 - 2016.06

bat365正版唯一官网理学院

讲师

 

 

 


 




教学工作

开设课程



本科生课程

《数学分析》《复变函数》、《多复变函数》、《微积分》

研究生课程

《分析学I》、《分析学II》、《函数空间》、《多复变函数论基础》

学生指导

指导硕士生6人(在读2人)


 

 

 

 

 


 

科研工作

 

 

基金项目

2023-2026

2022-2025

2019-2022

(只填写省部级以上的)

国家自然科学面上基金项目: 多复函数空间上Toeplitz算子代数性质及其复对称相关问题的研究

国家自然科学面上基金项目: 加权复合算子的复对称性与逆紧全纯映射

天津市自然科学基金青年项目: Fock型空间上相关算子性质的研究

身份

主持人

参加人

主持人

2015-2017

国家自然科学青年基金项目: Bergman空间上复合算子新型估计

参加人

2013-2015

国家自然科学青年基金项目: K-拟齐次Toeplitz算子的代数性质及可交换的Toeplitz代数

主持人

2012-2012

国家自然科学天元专项基金项目函数空间上的Toeplitz算子的代数性质

主持人

2010-2012

国家自然科学面上基金项目多复变函数空间上的复合算子与 Toeplitz 算子

参加人

 

 


 

学术兼职(含国际学术组织、国际学术刊物任职情况)

 

美国《Mathematical Reviews》评论员, 德国《Zentrabliatt Math》评论员.

 


 

主要荣誉(省部级以上)

 

 

bat365正版唯一官网“北洋学者*青年骨干教师”(2013)   .

 

 

 


 

发表论文

 

 

 

    Xing-Tang Dong and Kehe Zhu*, Canonical integral operators on the Fock space, Mathematische Zeitschrift, 2024, 306:64.

    Xing-Tang Dong*, Yong-Xin Gao and Qiu-Ju Hu, Complex symmetric Toeplitz operators on the unit polydisk, International Journal of Mathematics, 2023, 34(1), 2250096.

    Xing-Tang Dong* and and Li Feng, Characterizations of Bounded Singular Integral Operators on the Fock Space and Their Berezin Transforms, Analysis in Theory and Applications, 2023, 39 (2): 105-119.

    Xing-Tang Dong, Yong-Xin Gao* and Ze-Hua Zhou, Essential spectra of weighted composition operators induced by elliptic automorphisms, Mathematische Zeitschrift, 2022, (300): 2333-2348.

    Xiao-He Hu, Xing-Tang Dong* and Ze-Hua Zhou, Complex symmetric monomial Toeplitz operators on the unit ball, Journal of Mathematical Analysis and Applications, 492 (2020) 124490.

    Ying-Ying Zhang and Xing-Tang Dong*,Commutators and semi-commutators of monomial Toeplitz operators on the pluriharmonic Hardy space, Chinese Annals of Mathematics, Series B, 2020, 41(5): 717-732.

    Xing-Tang Dong*, Commutators and semi-commutators of Toeplitz operators on the Fock space, Indian Journal of Pure and Applied Mathematics, 2020, 51(1): 195-215.

    Cao Jiang, Xing-Tang Dong* and Ze-Hua Zhou, Complex symmetric Toeplitz operators on the unit polydisk and the unit ball, Acta Mathematica Scientia, 2020, 40B(1): 35-44.

    Xin Dai, Xing-Tang Dong and Ying-Ying Zhang*, K-quasi-homogeneous Toeplitz operators on the pluriharmonic Bergman space of the unit ball, Journal of Sichuan Univercity (Natural Science Edition), 2019, 56(6): 989-996.

    Cao Jiang, Xing-Tang Dong and Ze-Hua Zhou*, Commuting and semi-commuting monomial-type Toeplitz operators on some weakly pseudoconvex domains, Canadian Mathematical Bulletin. 2019, 62(2): 327-340.

    Cao Jiang, Xing-Tang Dong* and Ze-Hua Zhou, Product of Quasihomogeneous Toeplitz Operators on the Pluriharmonic Bergman space of the Polydisk, Annals of Functional Analysis, 2019, 10(1): 1-15.

    Cao Jiang, Ze-Hua Zhou and Xing-Tang Dong*, Commutator and Semicommutator of two Monomial-type Toeplitz Operators on the Unit Polydisk, Complex Analysis and Operator Theory, 2019, 13(5): 2095-2121.

    Xing-Tang Dong* and Kehe Zhu, The Fourier and Hilbert Transforms under the Bargmann Transform, Complex Variables and Elliptic Equations, 2018, 63(4): 517-531.

    Xing-Tang Dong* and Ze-Hua Zhou, Ranks of Commutators and Generalized Semicommutators of Quasihomogeneous Toeplitz Operators, Monatshefte für Mathematik, 2017, 183(1): 103-141.

    Xing-Tang Dong and Kehe Zhu*, Commutators and Semi-commutators of Toeplitz Operators on the Unit Ball, Integral Equations and Operator Theory, 2016, 86(2): 271-300.

    Xing-Tang Dong, Congwen Liu and Ze-Hua Zhou*, Quasihomogeneous Toeplitz Operators with Integrable Symbols on the Harmonic Bergman Space, Bulletin of the Australian Mathematical Society, 2014, 90: 494-503.

    Yu-Xia Liang, Ze-Hua Zhou* and Xing-Tang Dong, Weighted Composition Operator from Bers-type Space to Bloch-type Space on the Unit Ball, Bulletin of the Malaysian Mathematical Sciences Society, 2013, 36(3): 833-844.

    Ze-Hua Zhou*, Wei-Li Chen and  Xing-Tang Dong, The Berezin Transform and Radial Operators on the Bergman Space of the Unit Ball, Complex Analysis and Operator Theory2013, 7 (1): 313-329.

    Xing-Tang Dong and Ze-Hua Zhou*, Product Equivalence of Quasihomogeneous Toeplitz operators on the Harmonic Bergman Space, Studia Mathematica, 2013, 219 (2): 163-175.

    Xing-Tang Dong and Ze-Hua Zhou*, Commuting Quasihomogeneous Toeplitz Operators on the Harmonic Bergman Space, Complex Analysis and Operator Theory2013, 7(4): 1267-1285.

    Ze-Hua Zhou, Yu-Xia Liang and Xing-Tang Dong*, Weighted Composition Operator between Weighted-type Space and Hardy Space on the Unit Ball, Annales Polonici Mathematici, 2012, 104(3): 309-319.

    Xing-Tang Dong and Ze-Hua Zhou*, Separately Quasihomogeneous Toeplitz Operators on the Bergman Space of the Polydisk (in Chinese). Scientia Sinica(Mathematica), 2011, 41(1): 69-80.

    Xing-Tang Dong and Ze-Hua Zhou*, Algebraic Properties of Toeplitz Operators with Separately Quasihomogeneous Symbols on the Bergman Space of the Unit Ball, Journal of Operator Theory, 2011, 66(1): 193-207.

    Xing-Tang Dong and Ze-Hua Zhou*, Products of Toeplitz Operators on the Harmonic Bergman Space, Proceedings of the American Mathematical Society, 2010, 138(5): 1765-1773.

    Ze-Hua Zhou* and Xing-Tang Dong, Algebraic Properties of Toeplitz Operators with Radial Symbols on the Bergman Space of the Unit Ball, Integral Equations and Operator Theory, 2009, 64(1): 137-154.

 

 

 



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