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- W2091279086 abstract "An asymptotic tract of a real function u harmonic and non-constant in ℂ is a component of the set { z : u ( z )≠ c }, for some real number c ; a quasi-tract T (≠ℂ) is an unbounded simply-connected domain in ℂ such that there exists a function u that is positive, unbounded and harmonic in T such that, for each point ζ∈∂ T ∩ℂ, and a ℱ-tract is an unbounded simply-connected domain T in ℂ whose every prime end that contains ∞ in its impression is of the first kind. The authors study the growth of a harmonic function in one of its asymptotic tracts, and the question of whether a quasi-tract is an asymptotic tract. The branching of either type of tract is also taken into consideration." @default.
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- W2091279086 date "1995-02-01" @default.
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- W2091279086 title "Asymptotic tracts of harmonic functions II" @default.
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- W2091279086 doi "https://doi.org/10.1017/s0013091500006180" @default.
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