A Subnormal Completion Problem for Weighted Shifts on Directed Trees
Author:
Publisher
Springer Science and Business Media LLC
Subject
Algebra and Number Theory,Analysis
Link
http://link.springer.com/article/10.1007/s00020-018-2496-9/fulltext.html
Reference22 articles.
1. Budzyński, P., Dymek, P., Jabłoński, Z.J., Stochel, J.: Subnormal weighted shifts on directed trees and composition operators in $$L^2$$ L 2 spaces with non-densely defined powers. Abstr. Appl. Anal. 2014, 6 (2014). https://doi.org/10.1155/2014/791817
2. Budzyński, P., Jabłoński, Z.J., Jung, I.B., Stochel, J.: Unbounded subnormal weighted shifts on directed trees. J. Math. Anal. Appl. 394, 819–834 (2012)
3. Budzyński, P., Jabłoński, Z.J., Jung, I.B., Stochel, J.: Unbounded subnormal weighted shifts on directed trees. II. J. Math. Anal. Appl. 398, 600–608 (2013)
4. Budzyński, P., Jabłoński, Z.J., Jung, I.B., Stochel, J.: Unbounded subnormal composition operators in $$L^2$$ L 2 -spaces. J. Funct. Anal. 269, 2110–2164 (2015)
5. Budzyński, P., Jabłoński, Z.J., Jung, I.B., Stochel, J.: Unbounded Weighted Composition Operators in $$L^2$$ L 2 -Spaces. Lecturer Notes in Mathematics, vol. 2209. Springer, New York (2018)
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2. Jan Stochel, a stellar mathematician;Opuscula Mathematica;2024
3. Weighted shifts on directed trees with one branching vertex: between quasinormality and paranormality;Mathematical Inequalities & Applications;2023
4. A completely hyperexpansive completion problem for weighted shifts on directed trees with one branching vertex;Filomat;2023
5. A Subnormal Completion Problem for Weighted Shifts on Directed Trees, II;Integral Equations and Operator Theory;2020-02
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