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For (k=1) is obtained the generalized composition operator in [9], which was later studied or generalized, for example, in [10, 13 17].
By the help of generalized composition operators, we act between several classes of weighted function spaces.
Fig. 6 a Generalized composition of PANI indicating the reduced and oxidized repeat units.
Compactness criteria is also provided for generalized composition operators on the space QK,ω,0 p,q) using mild conditions.
Our aim in this paper is to study generalized composition operators on α- Bloch and QK,ω p,q) spaces.
The boundedness and compactness of generalized composition operators on QK,ω p,q -type spaces and the weighted Bloch space B ω are investigated in the unit disc.
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In some of the larger paintings, the head shapes and the poles on which they are displayed all but disappear in generalized compositions, so that their importance is more structural than thematic.
In this paper we study generalized compact composition operator on the spaces QK,ω p,q), we will define and discuss properties of these spaces.
When (n=0), the generalized weighted composition operator (D^{n}_{varphi, u}) is the weighted composition operator, denoted by (uC_{varphi}).
In this paper, we give some estimates of the essential norm for generalized weighted composition operators from the Bloch space to the Zygmund space.
For the study of the generalized weighted composition operator on various function spaces, see, for example, [4 6, 15 19].
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