Topological Structure of the Space of Weighted Composition Operators on H∞

By Takuya Hosokawa, K. Izuchi, Shuichi Ohno. 2005

61 citations recorded by the source corpus.

Subfields: Algebra and Number Theory, Applied Mathematics, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/07b148b4ad7e17f3dbd960dafd8ef2424e50a5aa

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Algebra and Number Theory

1. Mikael Lindström
2. Elke Wolf
3. Pekka J. Nieminen

In Applied Mathematics

1. Elke Wolf
2. Mikael Lindström
3. José Bonet
4. Pekka J. Nieminen

In Mathematical Physics

1. Mikael Lindström
2. Pekka J. Nieminen

Citations in the corpus

• Compact Differences of Composition Operators on Bloch and Lipschitz Spaces (2007, background): “was extended to the setting of weighted composition operators by Hosokawa, Izuchi and Ohno [ 7 ].”
• DIFFERENCES OF COMPOSITION OPERATORS BETWEEN WEIGHTED BANACH SPACES OF HOLOMORPHIC FUNCTIONS (2008, background): “Differences of composition operators have been investigated more recently; see [19], [13], [14], [10] and [20].”
• Essential norm of the difference of weighted composition operators (2008, unknown): “In [ 12 ], Theorem 2.2, Hosokawa, Izuchi and Ohno gave a characterization of compact differences 1C� 1 � 2C� 2 : H 1 ! H 1 , and in fact the conditions we”