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李庆娜

  • 职称:副高级
  • 研究方向:最优化理论与算法
  • 所属院系:数学与统计学院  
  • 成果数量:18条,属于本单位的个人成果18条

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作者: He Shi1; & Qingna Li 2; (1School of Mathematics and Statistics, Beijing Institute of Technology, Beijing, 100081, China;2School of Mathematics and Statistics, Beijing Institute of Technology/Key Laboratory of Mathematical Theory and Computation in Information Security, Beijing, 100081, China)

出处: Journal of Global Optimization 2022

关键词: Single source localization;Euclidean distance matrix;Facial reduction;Majorized penalty approach;Constraint nondegeneracy

摘要: The single source localization problem (SSLP) appears in several fields such as signal processing and global positioning systems. The optimization pro ...

作者: Chen, Aoxiang1;Li, Qingna2; (1 Beijing Inst Technol Beijing, Sch Math & Stat, Beijing 100081, Peoples R China. ;2 Beijing Inst Technol, Sch Math & Stat, Beijing Key Lab MCAACI, Key Lab Math Theory & Computat Informat Secur, Beijing 100081, Peoples R China.)

出处: PACIFIC JOURNAL OF OPTIMIZATION 2022 Vol.18 No.3 P545-564

关键词: SINGULAR SPECTRUM ANALYSIS; EMPIRICAL MODE DECOMPOSITION; TIME-SERIES; STOCHASTIC RESONANCE

摘要: Based on the Hankel structured low-rank approximation and the technique of majorization, the sequential majorization method (SMM-Cadzow) proposed by Q ...

作者: Su, Wen;Li, Qingna (1School of Mathematics and Statistics, Beijing Institute of Technology, Beijing, China;2School of Mathematics and Statistics, Beijing Key Laboratory on MCAACI, Key Laboratory of Mathematical Theory and Computation in Information Security, Beijing Institute of Technology, Beijing, China)

出处: arXiv 2022

摘要: Adversarial perturbations have drawn great attentions in various machine learning models. In this paper, we investigate the sample adversarial perturb ...

作者: Li, Qingna1; Li, Zhen2; Zemkoho, Alain31School of Mathematics and Statistics/Beijing Key Laboratory on MCAACI/Key Laboratory of Mathematical Theory and Computation in Information Security, Beijing Institute of Technology, Beijing; 100081, China;2School of Mathematics and Statistics, Beijing Institute of Technology, Beijing; 100081, China;3School of Mathematical Sciences, University of Southampton, Southampton; SO17 1BJ, United Kingdom)

出处: Mathematical Methods of Operations Research 2022 Vol.96 No.3 P315-350

作者: Su, Wen1; Li, Qingna2; Cui, Chunfeng3; (1School of Mathematics and Statistics, Beijing Institute of Technology, Beijing; 100081, China;2School of Mathematics and Statistics, Beijing Key Laboratory on MCAACI, Key Laboratory of Mathematical Theory and Computation in Information Security, Beijing Institute of Technology, Beijing; 100081, China;3The Ministry of Education, School of Mathematical Sciences, Beihang University, 100191, China)

出处: arXiv 2022

摘要: Adversarial perturbations have drawn great attentions in various deep neural networks. Most of them are computed by iterations and cannot be interpret ...

作者: Bai, Xiaoning1;Li, Qingna2; (1School of Mathematics and Statistics, Beijing Institute of Technology, No. 5 Zhongguancun South Street, Haidian District, Beijing; 100081, China;2School of Mathematics and Statistics, Beijing Key Laboratory on MCAACI, Key Laboratory of Mathematical Theory and Computation in Information Security, Beijing Institute of Technology, No. 5 Zhongguancun South Street, Haidian District, Beijing; 100081, China)

出处: arXiv 2022

摘要: The high-dimensional rank lasso (hdr lasso) model is an efficient approach to deal with high-dimensional data analysis. It was proposed as a tuning-fr ...

作者: Shi, He;Li, Qingna (1School of Mathematics and Statistics, Beijing Institute of Technology, Beijing; 100081, China;2School of Mathematics and Statistics, Beijing Key Laboratory on MCAACI, Key Laboratory of Mathematical Theory and Computation in Information Security, Beijing Institute of Technology, Beijing; 100081, China)

出处: arXiv 2021

摘要: The single source localization problem (SSLP) appears in several fields such as signal processing and global positioning systems. The optimization pro ...

作者: 于盼盼 (导师:李庆娜)

学位名称: 硕士

出处: 北京理工大学 2017

共18条记录 2/2 第一页 上一页 [1] [2] 最后一页 到第
李庆娜副高级简介

Educational Background

PhD (Sep . 2005-June 2010)
Computational Mathematics, College of Mathematics and Econometrics, Hunan University, China

BSc (Sep. 2001- July 2005)
Information and Computational Science, College of Mathematics and Econometrics, Hunan University, China

Working Experience

2013.7- Associate Professor, school of Mathematics and Statistics, Beijing Institute of Technology, Beijing, China

2012.6-2013.6: Assistant Professor, school of Mathematics and Statistics, Beijing Institute of Technology, Beijing, China

2010.8-2012.6: PostDoc in Institute of Computational Mathematics and Scientific/ Engineering Computing, Chinese Academy of Sciences, Beijing 100190, China

Teachings

Optimization methods and theories, function of complex variables, Mathematical Analysis for engineering

Publications

Visiting Positions

2013.3-2013.5 Chinese University of Hong Kong, HongKong

2010.12 National University of Singapore, Singapore

2008.1-2010.1 University of Southampton, UK

Research Projects

National Science Foundation of China (01/2012-12/2014) : Numerical Algorithm for Rank Constraint Semidefinite Programming (Grant No. 11101410)

China Postdoctoral Science Foundation (11/2011-6/2012): Numerical Methods for Schatten-p Relaxation of Matrix Rank Minimization Problems(Grant No.: 2011M500416).

Publication

Li Q.N. and Qi H.D., A sequential semismooth Newton method for the nearest low-rank correlation matrix problem, SIAM Journal on Optimization, 21(2011). 1641-1666
Li Q.N., Li D.H. and Qi H.D., Newton's method for computing the nearest correlation matrix with a simple upper bound, Journal on Optimization Theory and Applications,147(2010),546-568.
Li Q.N., Qi H.D. and Xiu N.H., Block relaxation and majorization methods for the nearest correlation matrix with factor structure, Computational Optimization and Applications, 50(2011), 327-349.
Li Q.N. and Li D.H., A class of derivative-free methods for large-scale nonlinear monotone equations, IMA Journal on Numerical Analysis, 2011, DOI: 10.1093/imanum/drp015.
Li D.H. and Li Q.N., A projected semismooth Newton method for problems of calibrating least squares covariance matrix, Operations Research Letter, 39(2011),103-108
Li Q.N., Alternating direction method for a class of constrained matrix approximation problems,Pacific Journal of Optimization, 8(2012),765-778

Li Q.N., Yan H., Wu L.Q. and Wang R., Robust PCA for Ground Moving Target Indication in Wide-Area Surveillance Radar System, accepted by Journal of Operations Research Society of China, 2013

Research Interests

Optimization methods and theories, especially in matrix optimization, sparse optimization. Applications in finance, statistics, signal processing and others

Conference Talks and Invited Presentations

Conference Organization

Grants & Scholarships Assessor

International Refereed Journals

International Refereed Proceedings