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- W2479897592 abstract "If f(z) is meromorphic in C and N1 and N2 are components of the Fatou set of f(z) such that f(z): N1 → N2, it is shown that D = N2 f(N1) is a set which contains at most two points. If f(z) is entire then D contains at most one point. Examples show that these results are sharp and also that the points of D are in general neither Picard exceptional nor Nevanlinna deficient." @default.
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- W2479897592 date "1998-01-01" @default.
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- W2479897592 title "MAPPING PROPERTIES OF FATOU COMPONENTS" @default.
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