黄炳荣

个人信息Personal Information

教授 博士生导师 硕士生导师

性别:男

毕业院校:山东大学

学历:研究生(博士)毕业

学位:理学博士学位

在职信息:在职

所在单位:数据科学研究院

入职时间:2019-08-30

学科:基础数学

办公地点:明德楼C701

联系方式:(0531) 883 69786


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学术报告

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短期课程

  • 2022.08, North China University of Water Resources and Electric Power, Topics in Analytic Theory of Automorphic L-functions. 10 hours.

  • 2021.07, Xi'an Jiaotong University, Analytic theory of automorphic forms on GL(2). 8 hours.  Video  Notes


会议报告

  • 2024.03, Institut Mittag-Leffler, Sweden, Value distribution of Hecke eigenforms.

  • 2023.12, Xiamen University, Moments of quadratic twisted L-functions.

  • 2023.09, Queen Mary University of London, Value distribution of GL(2) Maass forms.

  • 2023.08, Wuhan University, Averages of coecients of L-functions.

  • 2023.05, NWU, Effective decorrelation of Hecke eigenforms.

  • 2023.04, USTC, Arithmetic Quantum Chaos and L-functions.

  • 2023.02, Wuhan, Effective decorrelation of Hecke eigenforms.

  • 2022.08, SDU, Effective joint equidistribution of primitive rational points on expanding horospheres.

  • 2022.08, MNNU, L-函数的亚凸界.

  • 2022.07, UNBC, Quantum variance for automorphic forms. Video

  • 2022.06, ICTS, Quantum variance for automorphic forms. Video

  • 2022.04, CNU, L-函数的亚凸性界.

  • 2021.12, PANT - Kyoto 2021, On the Rankin-Selberg problem.

  • 2021.07, HKU, Quantum variance for automorphic forms.

  • 2021.06, Jintan, On the Rankin--Selberg problem.

  • 2021.05, ZJU, Quantum variance for automorphic forms.

  • 2020.04, XJTU, Sup-norm and nodal domains of dihedral Maass forms.

  • 2018.07, QMUL, Sup-norm and nodal domains of dihedral Maass forms.

  • 2018.06, SDU, Super-positivity of a family of L-functions.

  • 2018.05, Technion, Prime lattice points in ovals.

  • 2018.04, HKU, Prime lattice points in ovals.

  • 2017.08, SDUW, Kuznetsov trace formulas and their applications.

  • 2017.06, AMSS, Super-positivity of a family of L-functions.

  • 2014.08, SDUW, Exponential sums over primes in short intervals.


讨论班报告

  • 2024.03, The Stockholm Analysis Seminar at KTH and SU, Value distribution of automorphic forms.

  • 2023.11, Sichuan University, Value distribution of Maass forms.

  • 2023.10, Shenzhen University, Averages of coefficients of L-functions.

  • 2023.06, 河南大学L-函数的亚凸性界.

  • 2023.03, Shandong Normal University, Arithmetic Quantum Chaos and L-functions.

  • 2023.02, Wuhan University, Arithmetic Quantum Chaos and L-functions.

  • 2022.12, International Seminar on Automorphic Forms, Arithmetic Quantum Chaos and L-functions.

  • 2022.11, Webinar on Analysis and PDE, Arithmetic Quantum Chaos and L-functions.

  • 2022.11, Washington State University, Arithmetic Quantum Chaos and L-functions.

  • 2022.10, Hefei University of Technology, Arithmetic Quantum Chaos.

  • 2022.09, Modern Dynamics Seminar @ Tsinghua University, Effective joint equidistribution of primitive rational points on expanding horospheres.

  • 2022.06, Stanford Student Analytic Number Theory Seminar, Effective decorrelation of Hecke eigenforms.

  • 2022.06, Wuhan University, Effective decorrelation of Hecke eigenforms.

  • 2022.05, Nankai University, Effective joint equidistribution of primitive rational points.

  • 2022.05, Henan University, On the Rankin--Selberg problem.

  • 2022.04, Renyi Institute, Uniform bounds for GL(3)×GL(2) L-functions.   Video

  • 2022.04, AMSS, On the Rankin--Selberg problem.

  • 2022.03, UIUC, On the Rankin--Selberg problem.

  • 2021.12, 南信大, L-函数的亚凸性界.

  • 2021.11, YMSC @ Tsinghua, On the Rankin-Selberg problem.

  • 2021.05, Westlake University, Sup-norms of automorphic forms.

  • 2021.04, SDU, On the Rankin--Selberg problem.

  • 2020.11, SDUW, Effective equidistribution of primitive rational points on expanding horospheres.

  • 2020,11, SDNU, Quantum variance for automorphic forms.

  • 2020.05, XJTU, On the Rankin--Selberg problem.

  • 2019.10, AMSS, Zeros of L-functions and random matrix theory.

  • 2019.04, Technion, Equidistribution of primitive rational points on expanding horospheres.

  • 2019.03, TAU, Prime angles for quadratic fields.

  • 2019.01, SDU, Quantum variance for Eisenstein series.

  • 2018.05, TAU, Prime lattice points in ovals.

  • 2018.04, IECL, Prime lattice points in ovals.

  • 2018.01, TAU, Super-positivity of a family of L-functions.

  • 2017.11, TAU, Zero density theorems, I & II.

  • 2017.09, HQU, Some analytic aspects of L-functions.

  • 2017.06, XJTU, Super-positivity of a family of L-functions.

  • 2017.05, SDU., The subconvexity problem of L-functions and their applications.

  • 2015.11, Columbia, Hybrid sup-norm bounds for Eisenstein series.