Generalized product-type operators between Bloch-type spaces

ABBASİ, Ebrahim; NASRESFAHANİ, Sepideh

doi:10.15672/hujms.1299653

Hacettepe Journal of Mathematics and Statistics

2024

DOI: 10.15672/hujms.1299653

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Generalized product-type operators between Bloch-type spaces

Ebrahim ABBASİ,

Sepideh NASRESFAHANİ

Abstract: In this paper, we consider generalized product type operators DnuCϕ and Tn_{u1,u2,ϕ}. Then we provide several characterizations, as equivalent statements, for the boundedness and compactness of these operators between Bloch type spaces Bα(U), for all 0 < α < ∞.

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Generalized product-type operators between Bloch-type spaces

Abstract: In this paper, we consider generalized product type operators DnuCϕ and Tn_{u1,u2,ϕ}. Then we provide several characterizations, as equivalent statements, for the boundedness and compactness of these operators between Bloch type spaces Bα(U), for all 0 < α < ∞.

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References 23 publications

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Generalized product-type operators between Bloch-type spaces

Abstract: In this paper, we consider generalized product type operators D*nuCϕ and T*n_{u1,u2,ϕ}. Then we provide several characterizations, as equivalent statements, for the boundedness and compactness of these operators between Bloch type spaces Bα(U), for all 0 < α < ∞.

Cited by 0 publications

References 23 publications

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Abstract: In this paper, we consider generalized product type operators DnuCϕ and Tn_{u1,u2,ϕ}. Then we provide several characterizations, as equivalent statements, for the boundedness and compactness of these operators between Bloch type spaces Bα(U), for all 0 < α < ∞.