Compact weighted composition operators on spaces of continous functions: A survey.
R. K. Singh, Bhopinder Singh (1995)
Extracta Mathematicae
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R. K. Singh, Bhopinder Singh (1995)
Extracta Mathematicae
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Oubbi, L. (2002)
Portugaliae Mathematica. Nova Série
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Kamali, Z., Hedayatian, K., Robati, B.Khani (2010)
Abstract and Applied Analysis
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Khan, L.A., Thaheem, A.B. (1997)
International Journal of Mathematics and Mathematical Sciences
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Manhas, J.S. (2007)
International Journal of Mathematics and Mathematical Sciences
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İlker Eryilmaz (2012)
Colloquium Mathematicae
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The boundedness, compactness and closedness of the range of weighted composition operators acting on weighted Lorentz spaces L(p,q,wdμ) for 1 < p ≤ ∞, 1 ≤ q ≤ ∞ are characterized.
Li, Haiying, Liu, Peide (2008)
Banach Journal of Mathematical Analysis [electronic only]
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Fatehi, M. (2010)
Abstract and Applied Analysis
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Stević, Stevo (2009)
Discrete Dynamics in Nature and Society
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Flavia Colonna (2013)
Open Mathematics
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Let ψ and φ be analytic functions on the open unit disk with φ() ⊆ . We give new characterizations of the bounded and compact weighted composition operators W ψ,ϕ from the Hardy spaces H p, 1 ≤ p ≤ ∞, the Bloch space B, the weighted Bergman spaces A αp, α > − 1,1 ≤ p < ∞, and the Dirichlet space to the Bloch space in terms of boundedness (respectively, convergence to 0) of the Bloch norms of W ψ,ϕ f for suitable collections of functions f in the respective spaces. We also...
Stević, Stevo, Ueki, Sei-Ichiro (2009)
Discrete Dynamics in Nature and Society
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Hedayatian, Karim, Karimi, Lotfollah (2009)
Abstract and Applied Analysis
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Liang Zhang, Ze-Hua Zhou (2015)
Open Mathematics
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The chaos of the differentiation operator on generalized weighted Bergman spaces of entire functions has been characterized recently by Bonet and Bonilla in [CAOT 2013], when the differentiation operator is continuous. Motivated by those, we investigate conditions to ensure that finite many powers of differentiation operators are disjoint hypercyclic on generalized weighted Bergman spaces of entire functions.