研究生教育

葛亮简介

发布日期:2019/03/27    点击:

基本信息


姓名:

葛亮

性别:

出生年月:

1982.12

民族:

职称/学位:

副教授/博士

职务:


毕业院校:

山东大学

办公电话:

通讯地址:

济南大学数学科学学院

电子邮件

ss_gel@ujn.edu.cn,geliang@sdu.edu.cn

个人简历

教育经历:

(1)2006.9-2009.6, 山东大学,计算数学,博士,导师:羊丹平、刘文斌

(2)2004.9-2006.8, 山东大学,计算数学,硕士,导师:鲁统超

(3)2000.9-2004.6, 山东大学,信息与计算科学,学士

科研与工作经历:

(1)2017.12-至今,济南大学,数学科学学院,副教授

(2)2017.1-2017.12,山东省计算中心,副研究员

(3)2011.8-2016.12,山东省计算中心,助理研究员

(4)2009.7-2011.7,山东大学 动力工程及工程热物理博士后流动站,博士后,合作导师:程林

研究领域:

主要从事偏微分方程数值解、并行计算、网络安全方面的研究工作

教学工作:

讲授本科生《线性代数》、《高等数学》等

科研项目:

(1) 具有随机场系数偏微分方程最优控制问题自适应有限元方法研究(11701253),国家自然科学基金青年基金,2018.01-2020.12(主持)

(2) 面向文档密码破解的随机算法研究及万核并行技术实现(BS2013DX010),山东省优秀中青年科学家科研奖励基金,2013.10-2015.10(主持)

(3) 基于模糊认知图的多源异构证据智能化分析关键技术研究(61572297),国家自然科学基金面上项目,2016.01-2016.12(参与)

论文及著作

代表作:

(1)Liang Ge, Lianhai Wang, Yanzhen Chang, A Sparse Grid Stochastic Collocation Upwind Finite Volume Element Method for Constrained Optimal Control Problem Governed by Random Convection Diffusion, Journal of Scientific Computing, 2018(3):1-28. (SCI)

(2) Liang Ge, Yanzhen Chang, Danping Yang, Hetergeneous multiscale method for optimal control problem governed by parabolic equation with highly oscillatory coefficients, Journal of Computational and Applied Mathematics, 328(2018),116-131. (SCI)

(3)Liang Ge, Tongjun Sun, A sparse grid stochastic collocation and finite olume element method for constrained optimal control problem governed by random elliptic equations, Journal of Computational Mathematics,36(2),2018:310-330. (SCI)

(4)Liang Ge, Ningning Yan, Lianhai Wang, Wenbin Liu and Danping Yang, Heterogeneous Multiscale Method for Optimal Control Problem Governed by Elliptic Equations with Highly Oscillatory Coefficients, Journal of Computational Mathematics,36(5),2018:644-660. (SCI)

(5)Wanfang Shen, Liang Ge, Wenbin Liu, Danping Yang, Sharp a posteriori error estimates for optimal control governed by parabolic integro-differential equations, Journal of Scientific Computing,Vol. 65 (1), pp 1–33, 2015. (SCI)

(6)Ning Du, Liang Ge, Wenbin Liu, Adaptive finite element approximation for an elliptic optimal control problem with both pointwise and integral control constraints, Journal of Scientific Computing, vol. 60 (1), pp 160–183, 2014. (SCI)

(7)Wanfang Shen, Liang Ge, Danping Yang, Wenbin Liu, A priori error estimates of finite element methods for linear parabolic integro-differential optimal control problems, Advances in Applied Mathematics & Mechanics, vol. 6(5), pp552-569, 2014.

(8)Tongjun Sun, Liang Ge, Wenbin Liu, Equivalent a posteriori error estimates for a constrained optimal control problem governed by parabolic equations, International Journal of Numerical Analysis & Modeling, vol. 10(1), pp 1-23, 2013. (SCI)

(9)Wanfang Shen, Liang Ge, Danping Yang, Finite element methods for optimal control problems governed by linear quasi-parabolic integro-differential equations, International Journal of Numerical Analysis & Modeling, vol. 10(3), pp 536-550, 2013.

(10)Liang Ge, Wenbin Liu, Danping Yang, Adaptive finite element approximation for a constrained optimal control problem via multi-meshes, Journal of Scientific Computing, vol. 41(2), pp 238-255, 2009. (SCI)

指导研究生情况

自2019年开始招生


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