Analytic Functions on Some Riemann Surfaces, II
1963 ◽
Vol 23
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pp. 153-164
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Keyword(s):
In their paper [12], Toda and the author have concerned themselves in the followingTheorem of Kuramochi. Let R be a hyperbolic Riemann surface of the class OHB(OHD, resp.). Then, for any compact subset K of R such that R−K is connected, R−K as an open Riemann surface belongs to the class OAB(OAD, resp.) (Kuramochi [4]).They have raised there the question as to whether there exists a hyperbolic Riemann surface, which has no Martin or Royden boundary point with positive harmonic measure and has yet the same property as stated in Theorem of Kuramochi, and given a positive answer to the Martin part of this question.
1963 ◽
Vol 22
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pp. 211-217
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Keyword(s):
1984 ◽
Vol 36
(4)
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pp. 747-755
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1966 ◽
Vol 18
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pp. 399-403
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2020 ◽
Vol 2020
(764)
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pp. 287-304
Keyword(s):
1974 ◽
Vol 53
◽
pp. 141-155
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Keyword(s):