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- W1981661806 abstract "It is shown that P 2 ( μ ) ≠ L 2 ( μ ) if and only if there exists a probability measure ν with ν ⊥ μ and ‖ pz . dfnc ; 1, ν ⩽ Cz . dfnc ; pz . dfnc ; 2, μ for all polynomials p and a fixed constant C < ∞. The relationship between this method and theorems of Berger and of Carey and Pincus concerning rationally cyclic vectors for powers of nonnormal subnormal Operators is examined." @default.
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- W1981661806 date "1985-11-01" @default.
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- W1981661806 title "A characterization of P2(μ) ≠ L2(μ)" @default.
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- W1981661806 doi "https://doi.org/10.1016/0022-1236(85)90072-2" @default.
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