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Let f be a meromorphic function, and z
0 ∈ ℂ its attracting fixed point with multiplier λ ≠ 0. In this paper we consider the problem of finding a lower estimate for the largest number R(z
0,f), such that if the function f is univalent and has no poles in the disk of radius r
u centered at z
In this paper we consider the problem of approximation of holomorphic univalent functions by compositions of the Pick functions. For functions f in the class S of univalent holomorphic functions in the unit disk normalized by f(0) = f ′(0) − 1 = 0, an estimate of the rate of approximation by...
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