Symmetry of the Quadratic Numerical Range and Spectral Inclusion Properties of Hamiltonian Operator Matrices
Author:
Publisher
Pleiades Publishing Ltd
Subject
General Mathematics
Link
http://link.springer.com/content/pdf/10.1134/S0001434618050371.pdf
Reference11 articles.
1. T. Y. Azizov, V. K. Kiriakidi and G. A. Kurina, “An indefinite approach to the reduction of a nonnegative Hamiltonian operator function to a block diagonal form,” Funct. Anal. Appl+. 35, 220–221 (2001).
2. G. A. Kurina, “Invertibility of nonnegatively Hamiltonian operators in a Hilbert space,” Diff. Equat+. 37, 880–882 (2001).
3. Alatancang, J. Huang and X. Fan, “Structure of the spectrum of infinite-dimensional Hamiltonian operators,” Science in China Series A:Mathematics 51, 915–924 (2008).
4. D. Wu and A. Chen, “Spectral properties and numerical range of off-diagonal infinite-dimensional Hamiltonian operators,” Linear.Multilinear. A. 60, 613–619 (2012).
5. H. Langer and C. Tretter, “Spectral decomposition of some nonselfadjoint block operator matrices,” J. Operat. Theor. 39, 339–359 (1998).
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1. Spectral inclusion property for a class of block operator matrices;Operators and Matrices;2023
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