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- W2954019224 abstract "Let M be a finite Riemann surface and let A(bM) be the algebra of all continuous functions on bM which extend holomorphically through M. We prove that a continuous function F on bM belongs to A(bM) if for each f, g in A(bM) such that fF+g has no zero the change of argument of fF+g along bM is nonnegative." @default.
- W2954019224 created "2019-07-12" @default.
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- W2954019224 date "2005-07-30" @default.
- W2954019224 modified "2023-09-27" @default.
- W2954019224 title "The argument principle and holomorphic extendibility to finite Riemann surfaces" @default.
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