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Titlebook: Schwarz-Pick Type Inequalities; Farit G. Avkhadiev,Karl-Joachim Wirths Book 2009 Birkhäuser Basel 2009 Area.Factor.Lemma.Schwarz lemma.ana

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978-3-7643-9999-3Birkhäuser Basel 2009
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Basic Schwarz-Pick type inequalities,Let Ω ⊂ . and п ⊂ . be two domains equipped by the Poincaré metric. We are concerned with the set . of functions locally holomorphic or meromorphic in Ω and, in general, multivalued. Let λ. (.), . ∈ Ω, and λп (.), . ∈ п, denote the density of the Poincaré metric at . ∈ Ω and . ∈ п, respectively.
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Multiply connected domains,In the preceding chapters we considered punishing factors for simply connected domains, except the case C.(Ω,п). Namely, in Section 4.6 it was proved that for all hyperbolic domains Ω ⊂ . and п ⊂ .
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Related results,First, we will give an outline of the ideas and results that led to the conjectures of Chua. To our knowledge, E. Landau was the first who considered the possibility to follow G. Pick’s program as indicated in the introduction for the higher derivatives of schlicht functions. He proved the following theorem (compare Landau [98], Gong [71]).
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Michelle J. Bellino,James H. WilliamsThe collection brings together diverse contemporary and historical cases of curricula, educational practice, and policy as implemented in conflict-affected and post-conflict contexts; these empirical
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