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학술저널

MULTIPLIERS OF WEIGHTED BLOCH SPACES AND BESOV SPACES

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Let M(X) be the space of all pointwise multipliers of Banach space X. We will show that, for each > 1, M(B ) =M(B ,0) = H1(B). We will also show that, for each 0 < < 1, M(B ) and M(B ,0) are Banach algebras. It is established that certain inclusion relationships exist between the weighted Bloch spaces and holomorphic Besov spaces.

1. Introduction

2. Multipliers in B and B ,0.

3. Relationships between the spaces B and Bsp.

References

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