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Mathematics

[651] 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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[652] 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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[653] 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

[ Download ] [ 2022-04-24 22:03:30 uploaded by jinsanliang ] [ 1146 downloads ] [ 0 comments ] [ Abstract ] [ Full ]

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[654] Extensions of Wielandt’s Min-max Principles for Positive Semi-Definite Pencils

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

TBD mathscidoc:2204.43018

Linear Multilinear Algebra, 62, (8), 1032-1048, 2014.8

[ Download ] [ 2022-04-24 22:00:00 uploaded by jinsanliang ] [ 475 downloads ] [ 0 comments ] [ Abstract ] [ Full ]

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[655] Trace minimization principles for positive semi-definite pencils

Xin Liang School of Mathematical Science, Peking University Ren-Cang Li Department of Mathematics, University of Texas at Arlington Zhaojun Bai Department of Computer Science and Department of Mathematics, University of California, Davis

TBD mathscidoc:2204.43017

Linear Algebra Appl., 438, (7), 3085-3106, 2013.4

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Mathematics

[651] Note on finding an optimal deflation for quadratic matrix polynomials

Xin Liang Yau Mathematical Sciences Center, Tsinghua University

Numerical Linear Algebra mathscidoc:2204.26003

[652] 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

[653] 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

[654] Extensions of Wielandt’s Min-max Principles for Positive Semi-Definite Pencils

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

TBD mathscidoc:2204.43018

[655] Trace minimization principles for positive semi-definite pencils

Xin Liang School of Mathematical Science, Peking University Ren-Cang Li Department of Mathematics, University of Texas at Arlington Zhaojun Bai Department of Computer Science and Department of Mathematics, University of California, Davis

TBD mathscidoc:2204.43017

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