Weighted Composition Operators on Weighted Spaces of Banach Valued Analytic Functions

Author:

Bonet José,Gómez-Orts Esther

Publisher

Springer International Publishing

Reference28 articles.

1. Bierstedt, K.D.: An introduction to locally convex inductive limits. In: Functional Analysis and Its Applications (Nice, 1986). ICPAM Lecture Notes, pp. 35–133. World Sci. Publishing, Singapore (1988)

2. Bierstedt, K.D., Bonet, J.: Projective descriptions of weighted inductive limits: the vector-valued cases. In: Advances in the Theory of Fréchet Spaces, Istanbul, 1988, pp. 195–221 (1989)

3. Bierstedt, K.D., Bonet, J.: Weighted (LB)-spaces of holomorphic functions: $$\mathcal {V}H(G)=\mathcal {V}_0H(G)$$ and completeness of $$\mathcal {V}_0H(G)$$. J. Math. Anal. Appl. 323(2), 747–767 (2006)

4. Bierstedt, K.D., Bonet, J., Galbis, A.: Weighted spaces of holomorphic functions on balanced domains. Michigan Math. J. 40(2), 271–297 (1993)

5. Bierstedt, K.D., Bonet, J., Taskinen, J.: Associated weights and spaces of holomorphic functions. Studia Math. 127(2), 137–168 (1998)

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