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Linear and Multilinear Algebra Volume 55, 2007 - Issue 1
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Original Articles

Extension of the total least square problem using general unitarily invariant norms

Chi-Kwong Li§ Department of Mathematics, College of William and Mary, Virginia 23185, USAView further author information
,
Xin-Guo Liu Department of mathematics, Ocean University of China, Qingdao, Shandong 266071, China
&
Xue-Feng Wang Department of mathematics, Ocean University of China, Qingdao, Shandong 266071, ChinaCorrespondence[email protected]
Pages 71-79 | Received 01 Oct 2004, Accepted 18 Feb 2005, Published online: 10 Oct 2011

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Xue-Feng Wang. (2017) Total least squares problem with the arbitrary unitarily invariant norms. Linear and Multilinear Algebra 65:3, pages 438-456.
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Articles from other publishers (4)

Iveta HnětynkováMartin PlešingerJana Žáková. (2023) Krylov Subspace Approach to Core Problems within Multilinear Approximation Problems: A Unifying Framework. SIAM Journal on Matrix Analysis and Applications 44:1, pages 53-79.
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Iveta Hnětynková, Martin Plešinger & Jana Žáková. (2019) On TLS formulation and core reduction for data fitting with generalized models. Linear Algebra and its Applications 577, pages 1-20.
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Iveta Hnětynková, Martin Plešinger & Jana Žáková. (2018) TLS formulation and core reduction for problems with structured right-hand sides. Linear Algebra and its Applications 555, pages 241-265.
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Dario Fasino & Antonio Fazzi. (2017) A Gauss–Newton iteration for Total Least Squares problems. BIT Numerical Mathematics 58:2, pages 281-299.
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