Applied Mathematics

Applied Mathematics

ISSN Print: 2152-7385
ISSN Online: 2152-7393
www.scirp.org/journal/am
E-mail: am@scirp.org
"Spectra of 2 × 2 Upper-Triangular Operator Matrices"
written by Haiyan Zhang,
published by Applied Mathematics, Vol.4 No.11A, 2013
has been cited by the following article(s):
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[1] Quasi-stationary distributions in reducible state spaces
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[2] Completion Problems on Operator Matrices
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[3] Generalized Drazin-type spectra of Operator matrices
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[4] Limit points for Browder spectrum of operator matrices
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[5] Complex symmetric operators and their Weyl type theorems
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[6] Complex symmetric operators and their Weyl type theorems (The research of geometric structures in quantum information based on Operator Theory and related …
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[7] 缺项 3× 3 上三角算子矩阵的可能谱
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[8] Left and right spectra of operator matrice
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[9] Limit points for left and right spectra of operator matrices
Boletín de la Sociedad Matemática Mexicana, 2017
[10] Weyl Type Theorems for Complex Symmetric Operator Matrices
2017
[11] Pseudo semi B-Fredholm and Generalized Drazin invertible operators Through Localized SVEP
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[12] Perturbation of Browder spectrum of upper triangular operator matrices
Linear and Multilinear Algebra, 2015
[13] Generalized Drazin spectrum of operator matrices
Applied Mathematics-A Journal of Chinese Universities?, 2014
[14] The Intersection of Upper and Lower Semi-Browder Spectrum of Upper-Triangular Operator Matrices
Abstract and Applied Analysis, 2013
[15] Perturbation of Browder Spectrum of Upper-triangular Operator Matrices
arXiv preprint arXiv:1312.3042, 2013
[16] Samuel multiplicity and semi-regular operators: the structure of essentially A note on a paper of Fang
中国科学: 数学英文版, 2013
[17] Samuel multiplicity and the structure of essentially semi-regular operators: A note on a paper of Fang
Science China Mathematics, 2013
[18] Spectral properties between operator matrices and Helton class
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[19] On complex symmetric operator matrices
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