Square root problem and subnormal Aluthge transforms
Author:
Funder
Académie Hassan II des Sciences et Techniques
Publisher
Springer Science and Business Media LLC
Subject
Control and Optimization,Analysis,Algebra and Number Theory
Link
https://link.springer.com/content/pdf/10.1007/s43034-022-00232-2.pdf
Reference7 articles.
1. Aluthge, A.: On $$p$$-polynomial operators for $${02. Ben Taher, R., Rachidi, M., Zerouali, E.H.: On the Aluthge transforms of weighted shifts with moments of Fibonacci type. Application to subnormality. Integr. Equ. Oper. Theory 82, 287–299 (2015)3. Curto, R., Exner, G.R.: Berger measure for some transformations of subnormal weighted shifts. Integr. Equ. Oper. Theory 84, 429–450 (2016)4. Curto, R., Kim, J., Yoon, J.: The Aluthge transform of unilateral weighted shifts and the Square Root Problem for finitely atomic measures. Math. Nachr. 292, 2352–2368 (2019)5. Exner, G.R.: Aluthge transforms and $$n-$$contractivity of weighted shifts. J. Oper. Theory 61, 419–438 (2009)
2. Ben Taher, R., Rachidi, M., Zerouali, E.H.: On the Aluthge transforms of weighted shifts with moments of Fibonacci type. Application to subnormality. Integr. Equ. Oper. Theory 82, 287–299 (2015)
3. Curto, R., Exner, G.R.: Berger measure for some transformations of subnormal weighted shifts. Integr. Equ. Oper. Theory 84, 429–450 (2016)
4. Curto, R., Kim, J., Yoon, J.: The Aluthge transform of unilateral weighted shifts and the Square Root Problem for finitely atomic measures. Math. Nachr. 292, 2352–2368 (2019)
5. Exner, G.R.: Aluthge transforms and $$n-$$contractivity of weighted shifts. J. Oper. Theory 61, 419–438 (2009)
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