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- W1820202232 abstract "In this paper, we shall study the family of operators of the form $$ T_{vec g}(f)(z)=int_0^{z_1}cdotsint_0^{z_n}f(zeta_1,cdots,zeta_n)prod_{j=1}^ng'_j(zeta_j)dzeta_j $$ on Hardy $H^p(D_n)$, the generalized weighted Bergman ${cal A}_mu^{p,q}(D_n),$ $pin (0,infty),$ and $alpha$-Bloch ${cal B}^alpha (D_n)$ spaces on the polydisk $D_n={(z_1,dots, z_n)in {bf C}^n:,|z_j|lt 1,,,j=1,dots, n}.$" @default.
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- W1820202232 date "2003-09-01" @default.
- W1820202232 modified "2023-10-17" @default.
- W1820202232 title "ESTIMATES OF AN INTEGRAL OPERATOR ON FUNCTION SPACES" @default.
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- W1820202232 doi "https://doi.org/10.11650/twjm/1500558395" @default.
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