An inequality between resolvents and determinants for operators in a Banach space-Reference-Cited by-同舟云学术

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An inequality between resolvents and determinants for operators in a Banach space

Published:2020-01-01 Issue:2 Volume:11 Page:259-270
ISSN:2639-7390
Container-title:Annals of Functional Analysis
language:en
Short-container-title:Ann. Funct. Anal.

Author:

Gil’ Michael^ORCID

Publisher

Springer Science and Business Media LLC

Subject

Control and Optimization,Analysis,Algebra and Number Theory

Link

http://link.springer.com/content/pdf/10.1007/s43034-019-00001-8.pdf

Reference29 articles.

1. Boiti, M., Pempinelli, F.F., Pogrebkov, A.K.: On the extended resolvent of the nonstationary Schrödinger operator for a Darboux transformed potential. J. Phys. A Math. Gen. 39(8), 1877–1898 (2006)

2. Caetano, A.M.: Weyl numbers in function spaces, II. Forum Math. 3, 613–621 (1991)

3. Carl, B.: On a Weyl inequality of operators in Banach spaces. Proc. Am. Math. Soc. 137, 155–159 (2009)

4. Carl, B.: On s-numbers, quasi s-numbers, s-moduli and Weyl inequalities of operators in Banach spaces. Rev. Mat. Comput. 23, 467–487 (2010)

5. Carl, B., Hinrichs, A.: Optimal Weyl type inequalities for operators in Banach spaces. Positivity 11, 41–55 (2007)

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1. Spectrum Perturbations of Linear Operators in a Banach Space;Mathematical Analysis in Interdisciplinary Research;2021

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