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See for example [1, 9, 10]. Let α > 0 . Then W (1−|z|2)α = B (Bloch type space), W (2) (1−|z|2)α = Z α (Zygmund type space) and W… Click to show full abstract
See for example [1, 9, 10]. Let α > 0 . Then W (1−|z|2)α = B (Bloch type space), W (2) (1−|z|2)α = Z α (Zygmund type space) and W (1−|z|2) log 2 1−|z|2 coincides with the logarithmic Bloch space Blog . Also W μ = Hμ (weighted type space), W μ = Bμ(weighted Bloch space) and W μ = Zμ (weighted Zygmund space). For more information about Bloch type spaces or Zygmund type spaces see [8, 15, 16]. For 0 < p < ∞ a function f ∈ H(D) belong to the Hardy space H if
Keywords:
type space;
generalized stevi;
type spaces;
type;
space;
weighted type
Journal Title: TURKISH JOURNAL OF MATHEMATICS
Year Published: 2021
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Journal Title: TURKISH JOURNAL OF MATHEMATICS
Year Published: 2021
Link to full text (if available)
Share on Social Media: Sign Up to like & get
recommendations!