Numerical Linear Algebra

[1] Sharp Estimation Of Convergence Rate For Self-Consistent Field Iteration to Solve Eigenvector-Dependent Nonlinear Eigenvalue Problems

Zhaojun Bai University of California, Davis Ren-Cang Li The University of Texas at Arlington Ding Lu University of Kentucky

Numerical Analysis and Scientific Computing Numerical Linear Algebra mathscidoc:2309.25001

SIAM Journal on Matrix Analysis and Applications, 43, (1), 301-327, 2022.1
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[2] On Nonlinear Matrix Equations from the First Standard Form

Changli Liu Sichuan University Jungong Xue Fudan University Ren-Cang Li The University of Texas at Arlington

Numerical Analysis and Scientific Computing Numerical Linear Algebra mathscidoc:2309.26002

Annals of Mathematical Sciences and Applications, 7, (2), 169-191, 2022.6
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[3] On Generalizing Trace Minimization Principles

Xin Liang Tsinghua University Li Wang The University of Texas at Arlington Lei-Hong Zhang Soochow University Ren-Cang Li The University of Texas at Arlington

Numerical Analysis and Scientific Computing Numerical Linear Algebra Optimization and Control mathscidoc:2309.26001

Linear Algebra and Its Applications, 656, 483-509, 2023.1
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[4] Maximizing Sum of Coupled Traces with Applications

Li Wang The University of Texas at Arlington Lei-Hong Zhang Soochow University Ren-Cang Li The University of Texas at Arlington

Numerical Analysis and Scientific Computing Numerical Linear Algebra Optimization and Control Machine Learning mathscidoc:2309.41003

Numerische Mathematik, 152, 587-629, 2022.9
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[5] Trace ratio optimization with an application to multi-view learning

Li Wang The University of Texas at Arlington Lei-Hong Zhang Soochow University Ren-Cang Li The University of Texas at Arlington

Numerical Analysis and Scientific Computing Numerical Linear Algebra Optimization and Control Machine Learning mathscidoc:2309.41002

Mathematical Programming, 201, 97-131, 2023.1
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[6] Multi-view Orthonormalized Partial Least Squares: Regularizations and Deep Extensions

Li Wang The University of Texas at Arlington Ren-Cang Li The University of Texas at Arlington Wen-Wei Lin National Chiao Tung University

Numerical Analysis and Scientific Computing Numerical Linear Algebra Optimization and Control Machine Learning mathscidoc:2309.41001

IEEE TRANSACTIONS ON NEURAL NETWORKS AND LEARNING SYSTEMS, 34, (8), 4371-4385, 2023.8
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[7] Solving the cubic regularization model by a nested restarting Lanczos method

Xiaojing Jia School of Mathematics, Shanghai University of Finance and Economics Xin Liang Yau Mathematical Sciences Center, Tsinghua University, and Yanqi Lake Beijing Insti- tute of Mathematical Sciences and Applications Chungen Shen College of Science, University of Shanghai for Science and Technology Lei-Hong Zhang School of Mathematical Sciences, Soochow University

Numerical Linear Algebra mathscidoc:2204.26005

SIAM J. Matrix Anal. Appl.
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[8] Convergence analysis of vector extended LOBPCG for computing extreme eigenvalues

Peter Benner Max Planck Institute for Dynamics of Complex Technical Systems Xin Liang Yau Mathematical Sciences Center, Tsinghua University

Numerical Linear Algebra mathscidoc:2204.26004

Numer. Lin. Alg. Appl.
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[9] Note on finding an optimal deflation for quadratic matrix polynomials

Xin Liang Yau Mathematical Sciences Center, Tsinghua University

Numerical Linear Algebra mathscidoc:2204.26003

CSIAM Trans. Appl. Math., 2, (2), 336-356, 2021.6
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[10] Relative perturbation theory for quadratic Hermitian eigenvalue problems

Peter Benner Max Planck Institute for Dynamics of Complex Technical Systems Xin Liang Max Planck Institute for Dynamics of Complex Technical Systems Suzana Miodragović Department of Mathematics, University of Osijek Ninoslav Truhar Department of Mathematics, University of Osijek

Numerical Linear Algebra mathscidoc:2204.26002

Linear Algebra Appl., 618, 97-128, 2021.6
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[11] The hyperbolic quadratic eigenvalue problem

Xin Liang School of Mathematical Science, Peking University Ren-Cang Li Department of Mathematics, University of Texas at Arlington

Numerical Linear Algebra mathscidoc:2204.26001

Forum of Mathematics, Sigma, 3, e13, 2015.8
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[12] Kurdyka- Lojasiewicz exponent via inf-projection

Peiran Yu The Hong Kong Polytechnic University, Guoyin Li University of New South Wales Tingkei Pong The Hong Kong Polytechnic University,

Numerical Analysis and Scientific Computing Numerical Linear Algebra Optimization and Control mathscidoc:2108.25006

Foundations of Computational Mathematics, 2021.7
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[13] A semidefinite program approach for computing the maximum eigenvalue of a class of structured tensors and its applications in hypergraphs and copositivity test

Haibin Chen Qufu Normal University, Rizhao, China Yannan Chen South China normal University, China Guoyin Li University of New South Wales Liqun Qi The Hong Kong Polytechnic University,

Numerical Analysis and Scientific Computing Numerical Linear Algebra Optimization and Control mathscidoc:2108.25005

25, (1), e2125, 2018.11
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[14] A note on alternating projections for ill-posed semidefinite feasibility problems

Dmitriy Drusvyatskiy University of Washington Guoyin Li University of New South Wales Henry Wolkowicz University of Waterloo

Numerical Analysis and Scientific Computing Numerical Linear Algebra Optimization and Control mathscidoc:2108.25003

Mathematical Programming, 162, 537-548, 2017.11
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[15] Trust-region problems with linear inequality constraints: exact SDP relaxation, global optimality and robust optimization

V. Jeyakumar University of New South Wales Guoyin Li University of New South Wales

Numerical Analysis and Scientific Computing Numerical Linear Algebra Optimization and Control mathscidoc:2108.25002

Mathematical Programming, 147, 171-206, 2014.6
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[16] Analysis of the Convergence Rate for the Cyclic Projection Algorithm Applied to Basic Semialgebraic Convex Sets

J.M. Borwein University of Newcastle Guoyin Li University of New South Wales Liangjin Yao University of Newcastle

Numerical Analysis and Scientific Computing Numerical Linear Algebra Optimization and Control mathscidoc:2108.25001

SIAM Journal on Optimization, 24, (1), 498–527, 2014.10
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[17] A Scalable Algorithm for Large-scale Unsupervised Multi-view Partial Least Squares

Li Wang University of Texas at Arlington Ren-Cang Li University of Texas at Arlington

Numerical Analysis and Scientific Computing Numerical Linear Algebra Optimization and Control Machine Learning mathscidoc:2105.41009

IEEE Transactions on Big Data, 8, (4), 1073-1083, 2022.7
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[18] A Self-Consistent-Field Iteration for Orthogonal Canonical Correlation Analysis

Lei-Hong Zhang Soochow University Li Wang University of Texas at Arlington Zhaojun Bai University of California, Davis Ren-Cang Li University of Texas at Arlington

Numerical Analysis and Scientific Computing Numerical Linear Algebra Optimization and Control Machine Learning mathscidoc:2105.41008

IEEE Transactions on Pattern Analysis and Machine Intelligence, 44, (2), 890-904, 2022.2
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[19] A Block Chebyshev-Davidson Method for Linear Response Eigenvalue Problems

Zhongming Teng Fujian Agriculture and Forestry University Yunkai Zhou Southern Methodist University Ren-Cang Li University of Texas at Arlington

Numerical Analysis and Scientific Computing Numerical Linear Algebra mathscidoc:2105.25002

Advances in Computational Mathematics, 42, (5), 1103-1128, 2016.12
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[20] Accurate Numerical Solution for Structured M-Matrix Algebraic Riccati Equations

Changli Liu Sichuan University Wei-guo Wang Ocean University of China Jungong Xue Fudan University Ren-Cang Li University of Texas at Arlington

Numerical Linear Algebra mathscidoc:2105.26004

Journal of Computational and Applied Mathematics, 396, 113614, 2021.4
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[21] Accurate Numerical Solution For Shifted M-Matrix Algebraic Riccati Equations

Changli Liu Sichuan University Jungong Xue Fudan University Ren-Cang Li University of Texas at Arlington

Numerical Linear Algebra mathscidoc:2105.26003

Journal of Scientific Computing, 84, 15, 2020.3
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[22] First-order Perturbation Theory for Eigenvalues and Eigenvectors

Anne Greenbaum University of Washington Ren-Cang Li University of Texas at Arlington Michael Overton New York University

Numerical Analysis and Scientific Computing Numerical Linear Algebra mathscidoc:2105.26002

SIAM Review, 62, (2), 463-482, 2020.6
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[23] Highly Accurate Doubling Algorithm for Quadratic Matrix Equation from Quasi-Birth-and-Death Process

Cairong Chen Beihang University Ren-Cang Li University of Texas at Arlington Changfeng Ma Fujian Normal University

Numerical Linear Algebra mathscidoc:2105.26001

Linear Algebra and its Applications, 583, 1-45, 2019.4
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[24] FAME: Fast Algorithms for Maxwell’s Equations for Three-Dimensional Photonic Crystals

Tsung-Ming Huang National Taiwan Normal University Tiexiang Li Southeast University Jia-Wei Lin National Chiao Tung University Wen-Wei Lin National Chiao Tung University Xing-Long Lyu Southeast University Sheng Wang National Chiao Tung University

Numerical Analysis and Scientific Computing Numerical Linear Algebra mathscidoc:2103.25002

ACM Transactions on Mathematical Software, 2021.1
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[25] The Bi-Lebedev Scheme for the Maxwell Eigenvalue Problem with 3D Bi-anisotropic Complex Media

Xing-Long Lyu Southeast University Tiexiang Li Southeast University Tsung-Ming Huang National Taiwan Normal University Wen-Wei Lin National Chiao Tung University

Numerical Linear Algebra mathscidoc:2103.26001

Computer Physics Communications, 2021.4
[ Download ] [ 2021-03-16 10:28:58 uploaded by litx ] [ 675 downloads ] [ 0 comments ] [ Abstract ] [ Full ]
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