聚创考研网官方联系电话
聚创考研网 > 考研院校库 > 厦门大学 > 导师介绍 > 正文

厦门大学数学科学学院数学与应用数学系导师介绍:杨东勇

作者:聚创厦大考研网-小黑老师 点击量: 2858 发布时间: 2018-08-10 12:01 【微信号:13306030226】



  系别:
  数学与应用数学系
  办公室:536
  教师:杨东勇
  职称:副教授
  职务:教师
  Phone:0592-2580680
  Email:
  dyyang@xmu.edu.cn
  研究方向:
  调和分析
  Dongyong Yang (杨东勇)
  Education
  2007.09-2010.07,  Ph. D. in Basic Mathematics,                                          Beijing Normal University
  2004.09-2007.07,   M. Sc. Basic Mathematics,                                              Beijing Normal University
  2000.09-2004.07,  B. Sc. in Mathematics and Applied Mathematics,           Beijing Normal University
  Academic Experiences
  Associate Professor, School of Mathematical Sciences, Xiamen University, 2013.08--present
  Assistant Professor, School of Mathematical Sciences, Xiamen University, 2010.07--2013.07
  Teaching
  Caculus,
  Engineering Mathematics,
  Real Analysis
  Research Interest
  Harmonic Analysis
  Research Projects
  Real-variable theory of function spaces with non-doubling measures and their applications, 2016.1-2019.12, National Natural Science Foundation of China (No. 11571289)
  Hardy spaces on non-homogeneous metric measure spaces and applications, 2013.1-2015.12, Natural Science Foundation of Fujian Province (No. 2013J01020),
  Function spaces associated with magnetic Schrodinger operators and Bessel operators and their applications, 2012.1-2014.12, National Natural Science Foundation of China (No. 11101339)
  Published Book:
  The Hardy Space $H^1$ with Non-doubling Measures and Their Applications, with Da. Yang and G. Hu, Lecture Notes in Mathematics 2084, Springer-Verlag, Berlin,
  2013, xiii+653 pp.
  Selected Published Papers:
  1. Endpoint properties of localized Riesz transforms and fractional integrals associated to Schrodinger operators, with Da. Yang and Y. Zhou, Potential Anal., 30(2009), 271-300.
  2. A new characterization of $RBMO(\mu)$ by John-Stromberg sharp maximal functions, with G. Hu and Da. Yang, Czech. Math. J., 59(2009), pp. 159-171.
  3. Endpoint estimates for homogeneous Littlewood-Paley $g$-functions with non-doubling measures, with Da. Yang, J. Funct. Spaces Appl., 7(2009), 187-207.
  4. $h^1$, $bmo$, $blo$ and Littlewood-Paley $g$-functions with non-doubling measures, with G. Hu and Da. Yang, Rev. Mat. Iberoam., 25(2009), 595-667.
  5. Characterizations of localized $\bmo(R^n)$ via commutators of localized Riesz transforms and fractional integrals associated to Schrodinger operators, with Da. Yang,Collect. Math., 61(2010), 65-79.
  6. Localized BMO and BLO spaces on $RD$-spaces and applications to Schrodinger operators, with Da. Yang and Y. Zhou, Commun. Pure Appl. Anal., 9(2010), 779-812.
  7. Localized Morrey-Campanato spaces on metric measure spaces and applications to Schrodinger operators,  with Da. Yang and Y. Zhou, Nagoya Math., 198 (2010), 77-119.
  8. BMO-estimates for maximal operators via approximations of the identity with non-doubling measures, with Da. Yang,  Canad. J. Math. 62 (2010), 1419-1434.
  9. Boundedness of linear operators via atoms on Hardy spaces with non-doubling measures, with Da. Yang, Georgian Math. J., 18 (2011), 377-397.
  10. Real-variable characterizations of Hardy spaces associated with Bessel operators, with Da. Yang,  Anal. Appl. (Singap.), 9 (2011), 345-368.
  11. Atomic Hardy-type spaces between $H^1$ and $L^1$ on metric spaces with non-doubling measures, with L. Liu and Da. Yang, Acta Math. Sin. (Engl. Ser.), 27 (2011), 2445-2468.
  12. Boundedness of Calderon-Zygmund operators on non-homogeneous metric measure spaces: Equivalent characterizations, with S. Liu and Da. Yang, J. Math. Anal. Appl., 386 (2012), 258-272.
  13. The Hardy space $H^1$ on non-homogeneous metric spaces, with T. Hytonen and Da. Yang, Math. Proc. Cambridge Philos. Soc., 153(1),  9-23, 2012.
  14. Boundedness of Calderon-Zygmund operators on non-homogeneous metric measure spaces, with  T. Hytonen, S. Liu and Da. Yang, Canad. J. Math., 64(2012), 892-923.
  15. Maximal function characterizations of Hardy spaces associated with magnetic Schrodinger operators, with R. Jiang and Da. Yang, Forum Math., 24 (2012), 471-494.
  16. An interpolation theorem for sublinear operators on non-homogeneous metric measure spaces, with H. Lin, Banach J. Math. Anal.,  6 (2012), 168-179.
  17. Hardy spaces associated with magnetic Schrodinger operators on strongly Lipschitz domains, with Da. Yang, Nonlinear Anal., 75 (2012), 6433-6447.
  18. Boundedness of Calderon-Zygmund operators with finite non-doubling measures, with Da. Yang, Front. Math. China, 8 (2013), 961-971.
  19. The Hardy space $H^1$ on non-homogeneous spaces and its applications|a survey, with X. Fu and Da. Yang, Eurasian Math. J., 4 (2013), 104-139.
  20. The molecular characterization of the Hardy space $H^1$ on non-homogeneous metric measure spaces and its application, with X. Fu and Da. Yang, J. Math. Anal. Appl., 410 (2014), 1028-1042.


以上是聚创厦大考研网为考生整理的"厦门大学数学科学学院数学与应用数学系导师介绍:杨东勇"的相关考研信息,希望对大家考研备考有所帮助! 备考过程中如有疑问,也可以添加老师微信juchuang911进行咨询。

免责声明:本网站发表的部分公开资料来源于互联网,目的在于传递更多信息及用于网络分享,并不代表本站赞同其观点和对其真实性负责。聚创考研网尊重版权,如有侵权问题,请及时联系(WX:juchuang911)

聚创考研网官方微信
分享:
学习QQ群
MORE
浏览记录
MORE
浏览过该网页的还看了 MORE
  • 24考研复试大纲及其流程解析

  • 【准大三】考研院校专业选择揭秘

  • 24考研调剂全流程解析