Weighted Composition Operators between Bloch-Type Spaces

Ohno, Shûichi; Stroethoff, Karel; Zhao, Ruhan

doi:10.1216/rmjm/1181069993

Cited by 171 publications

(77 citation statements)

References 9 publications

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“…In this section we will consider the opposite form C ϕ D. Also, using theorems in [6], we can show the following results. …”

Section: The Product C ϕ D On Bloch Spacesmentioning

confidence: 88%

See 1 more Smart Citation

Products of Differentiation and Composition on Bloch Spaces

Ohno¹

2009

Bulletin of the Korean Mathematical Society

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“…In this section we will consider the opposite form C ϕ D. Also, using theorems in [6], we can show the following results. …”

Section: The Product C ϕ D On Bloch Spacesmentioning

confidence: 88%

“…As the argument above, we obtain the following conditions which are equivalent to the boundedness of the weighted composition operator ϕ C ϕ from B 2 to B, using the results in [6]:…”

Section: Proof We Firstly Show That (I) Implies (Iii) It Is Trivialmentioning

confidence: 99%

Products of Differentiation and Composition on Bloch Spaces

Ohno¹

2009

Bulletin of the Korean Mathematical Society

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“…The boundedness and compactness of the operator uC ϕ : B → B were studied in [13]. The essential norm of the operator uC ϕ : B → B was studied in [5,10].…”

Section: Let U ∈ H(d)mentioning

confidence: 99%

Essential norm of weighted composition operators from H∞ to the Zygmund space

Hu¹,

Zhu²

2016

J. Nonlinear Sci. Appl.

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“…In [5], Ohno, Stroethoff, and Zhao got the characterization on ϕ and u for the weighted composition operator is bounded or compact between the α-Bloch spaces. Especially, for ϕ(z) = z, this operator is a pointwise multiplier operator induced by u.…”

Section: F ∈ H(d)mentioning

confidence: 99%