NOTES ON THE SPACE OF DIRICHLET TYPE AND WEIGHTED BESOV SPACE
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For 0 < p < ∞, α > −1 and 0 < r < 1, we show that if f is in the space of Dirichlet type Dp p (r, f ')(1 − p−1, then 1 0 M (2+α)p (2+α)p (r, f ')(1 − r)(2+α)p+αrdr < ∞ where r)p−1rdr < ∞ and |f (reit)|pdt
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