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Linear and Multilinear Algebra Volume 65, 2017 - Issue 7
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Every infinite triangular matrix is similar to a generalized infinite Jordan matrix

Roksana SłowikInstitute of Mathematics, Silesian University of Technology, Gliwice, Poland.Correspondence[email protected]
Pages 1362-1373 | Received 11 Dec 2015, Accepted 04 Sep 2016, Published online: 26 Sep 2016

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Read on this site (3)

Aleksandra Kostić, Zoran Z. Petrović, Zoran S. Pucanović & Maja Roslavcev. (2021) On a generalized Jordan form of an infinite upper triangular matrix. Linear and Multilinear Algebra 69:8, pages 1534-1542.
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Adel Abyzov & Alexander Maklakov. A note on a generalized Jordan form of an infinite upper triangular matrix. Linear and Multilinear Algebra 0:0, pages 1-6.
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Roksana Słowik. A note on products of idempotents in the ring of upper triangular infinite matrices. Linear and Multilinear Algebra 0:0, pages 1-9.
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Articles from other publishers (4)

Adel Abyzov & Alexander Maklakov. (2023) Locally algebraic linear operators and their centralizers. Linear Algebra and its Applications 662, pages 1-17.
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Luis Verde-Star. 2021. Orthogonal Polynomials: Current Trends and Applications. Orthogonal Polynomials: Current Trends and Applications 309 327 .
Roksana Słowik. (2018) Sums of Square-Zero Infinite Matrices Revisited. Bulletin of the Iranian Mathematical Society 45:3, pages 911-916.
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Roksana Słowik. (2018) Maximal and Minimal Triangular Matrices. Results in Mathematics 73:2.
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