李海英
发布时间:2022-04-23浏览次数:18186



李海英博士(后) 教授

博士生导师

Email: lihaiying@htu.edu.cn

haiyingli2020@163.com



简历

李海英,汉族,河南南阳人,民盟盟员,博士(),现为betway官方app 数学与信息科学学院教授,博士生导师。2001年在betway官方app 数学教育专业获学士学位,2004年在betway官方app 基础数学专业获硕士学位(导师:杨长森教授),随后在betway官方app 数学学院工作至今。其间2005-2008在武汉大学基础数学专业获博士学位(导师:刘培德教授)2011-2013在美国纽约州立大学Albany分校做博士后(导师:朱克和教授)


教学工作

  • 复变函数河南省一流本科课程,负责

  • 数学分析河南省一流本科课程,参与

  • 泛函分析河南省研究生优质课程,参与

  • 主讲课程:数学分析复变函数泛函分析


研究领域

泛函分析与复分析


科研项目

  • 国家自然科学基金--面上项目(No. 11771126), 2018-2021,主持

  • 国家自然科学基金--青年项目(No. 11201127), 2013-2015,主持

  • 河南省高等学校重点科研项目计划(No. 18A110022), 2018-2020,主持

  • 河南省基础与前沿技术研究计划项目(No. 122300410110), 2012-2014,主持

  • 河南省高等学校骨干教师资助计划(No. 2011GGJS-062), 2011-2013,主持

  • 河南省教育厅自然科学研究计划项目(No. 2010A110009), 2010-2012,主持

  • 国家自然科学基金--面上项目(No. 11271112), 2013-2016,第一参与人


获奖情况

  • 河南省优秀硕士学位论文指导教师(2013年、2017年、2023)

  • 河南省高等学校青年骨干教师(2011)

  • 河南省首届自然科学学术奖--河南省自然科学优秀学术论文壹等奖(2011)

  • 河南省首届自然科学学术奖--河南省自然科学优秀学术论文贰等奖(2011)

  • betway官方app 立德树人先进个人(2021)

  • betway官方app 优秀教师(2018)

  • betway官方app 第十届教学成果奖壹等奖2011


指导研究生(全日制学术型)

指导研究生14人,其中毕业8人,曾荣获国家奖学金、河南省优秀硕士学位论文、betway官方app 优秀毕业生等荣誉称号,4人攻读博士学位:天津大学、重庆大学、武汉大学、betway官方app.


主要论著


  • Haiying Li, Jiaoying He and Fenghui Wang. Multi-step inertial algorithms for equilibrium, fixed point, general systems of variational inequalities and split feasibility problems.Indian J. Pure Appl. Math., accepted (2024). (SCI)

  • Haiying Liand Xingfang Wang. Two modified inertial projection methods for solving quasimonotone variational inequalities.Bull. Math. Soc. SCI. Math. Roumanie (N.S.),accepted(2023). (SCI)

  • Xiangrun Yang,Haiying Li*and Changsen Yang. On the L_{YJ}(\lambda,\mu, X) constant for the regular octagon space.Filomat38(5)(2024): 1583-1593. (SCI)

  • Haiying Li, Yulian Wu and Fenghui Wang.Convergence analysis for solving equilibrium problems and split feasibility problems in Hilbert spaces,Optimization72(7)(2023):1863-1898.(SCI)

  • Haiying Liand Xingfang Wang. Subgradient extragradient method with double inertial steps for quasi-monotone variational inequalities.Filomat37(29)(2023): 9823-9844. (SCI)

  • Haiying Li, Yulian Wu and Fenghui Wang.Inertial algorithms of common solutions for variational inequality, fixed point and equilibrium problems,J. Nonlinear ConvexAnal.23(5) (2022): 859-877. (SCI)

  • Haiying Li, Fenghui Wang and Hai Yu. On the inertial relaxed CQ algorithm in Hilbert spaces,J. Nonlinear Var. Anal.5(4) (2021): 549-559. (SCI)

  • Haiying Li, Yulian Wu and Fenghui Wang. New inertial relaxed CQ algorithms for solving split feasibility problems in Hilbert spaces,J. Math.2021 (2021): 1-13. (SCI)

  • HaiyingLiandYangyangWang. A note on Gaussian integral means of entire functions.J. Math. Inequal.14(2020),no. 2,473-481. (SCI)

  • Haiying LiandTaotao Liu. Convexities of Gaussian integral means and weighted integral means for analytic functions.Czechoslovak Math. J.69(144) (2019), no. 2, 525-543. (SCI)

  • Haiying Liand Wang Yaru. Some properties of (m,C)-isometric operators,Filomat33(2019), no. 3, 971–980. (SCI)

  • Haiying Liand Wang Yaru. On m-skew complex symmetric operators.J. Nonlinear Sci. Appl.11 (2018), 734–745.

  • ChangsenYang andHaiying Li. Generalized von Neumann-Jordan constant for the Banaś-Frączek space.Colloq. Math.154 (2018), no. 1, 149–156. (SCI)

  • Haiying LiandZhitaoGuo. On some product-type operators from area Nevanlinna spaces to Zygmund-type spaces.Filomat31(2017),no. 3,681-698. (SCI)

  • Haiying LiandZhitaoGuo. Note on a Li-Stevićintegral-type operator from mixed-norm spaces to nth weighted spaces.J. Math. Inequal.11(2017),no. 1,77-85. (SCI)

  • ChangsenYang andHaiying Li. The James constant for the l3−l1 space.Acta Math. Sin. (Engl. Ser.)32(2016),no. 9,1075-1079.(SCI)

  • Haiying LiandZhitaoGuo. Weighted composition operators from F(p,q,s) spaces tonth weighted-Orlicz spaces.J. Comput. Anal. Appl.21(2016),no. 2,315-323. (SCI)

  • Haiying LiandTianshui Ma.Products of composition operators and integral-type operators from Zygmund-type spaces to Q_K spaces.Math. Notes99(2016),no. 1-2,261-271. (SCI)

  • Haiying LiandZhitaoGuo. On a product-type operator from mixed-norm spaces toBloch-Orlicz spaces.J. Comput. Anal. Appl.21(2016),no. 5,934-945. (SCI)

  • 杨长森,李海英.空间几何常数.科学出版社,2015.

  • Haiying LiandZhitaoGuo. On a product-type operator from Zygmund-type spaces toBloch-Orlicz spaces.J. Inequal. Appl.2015,2015:132, 18 pp. (SCI)

  • Haiying Li,Tianshui MaandZhitaoGuo. Generalized composition operators fromZygmund type spaces to Q_K spaces.J. Math. Inequal.9(2015),no. 2,425-435.(SCI)

  • Haiying LiandTianshui Ma.Generalized composition operators from Bμ spaces toQ_K,ω(p,q) spaces.Abstr. Appl. Anal.2014,Art. ID 897389, 6 pp. (SCI)

  • Haiying Li. Convergence of Taylor series in Fock spaces.Studia Math.220(2014),no. 2,179-186. (SCI)

  • Haiying LiandTianshui Ma.A construction of Hom-Yetter-Drinfeld category.Colloq. Math.137(1)(2014), 43-65. (SCI)

  • HaiyingLiCuiWang, etc. Products of composition and n-th differentiationoperators from α-Bloch space to Q_p space.Filomat27(2013),no. 5,761-766. (SCI)

  • Haiying LiandHaixiaZhang. Volterra composition operators from generally weightedBloch spaces to Bloch-type spaces on the unit ball.J. Nonlinear Sci. Appl.5(2012),no. 6,412-417. (SCI)

  • Haiying LiandTianshui Ma.On a Stevićintegral-type operator from generallyweighted Bloch spaces to Bloch-type spaces on the unit ball.Ars Combin.96(2010),185-192. (SCI)

  • Haiying LiandPeideLiu. Weighted composition operators between H^∞ andgenerally weighted Bloch spaces on polydisks.Internat. J. Math.21(2010),no. 5,687-699. (SCI)

  • ChangsenYang andHaiying Li. An inequality between Jordan-von Neumann constantand James constant.Appl. Math. Lett.23(2010),no. 3,277-281. (SCI)

  • 杨长森,左红亮,李海英.正算子理论.武汉大学出版社,2009.

  • Haiying LiandXiangzhaoYang. Products of integral-type and composition operatorsfrom generally weighted Bloch space to F(p,q,s) space.Filomat23(2009),no. 3,231-241. (SCI)

  • Haiying LiandPeideLiu. Composition operators between generally weighted Blochspace andQ_log^qspace.Banach J. Math. Anal.3(2009),no. 1,99-110. (SCI)

  • Haiying Li. Powers of an invertible (s,p)-w-hyponormal operator.Acta Math. Sci.Ser. B Engl. Ed. 28(2008),no. 2,282-288. (SCI)



学术服务

  • Mathematical Review评论员(No.78067)

  • 多个杂志审稿人


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