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- W1522180655 abstract "Resolutive compactification and harmonic measures. Let R be an open Riemann surface. A compact Hausdorff space R * containing R as its dense subspace is called a compactification of R and the compact set Δ = R * - R is called an ideal boundary of R . Hereafter we always assume that R does not belong to the class O G . Given a real-valued function f on Δ , we denote by the totality of lower bounded superharmonic (resp. upper bounded subharmonic) functions soni s satisfying" @default.
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- W1522180655 date "1966-02-01" @default.
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- W1522180655 title "Radon-Nikodym Densities between Harmonic Measures on the Ideal Boundary of an Open Riemann Surface" @default.
- W1522180655 cites W1974075175 @default.
- W1522180655 doi "https://doi.org/10.1017/s0027763000011880" @default.
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