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AbstractThis paper presents a new principle related to an arbitrary meromorphic function w in a given domain D.The main component of this principle gives (first time) lower bounds for |w′|{|w^{\prime}|}for a similar general class of functions.The principle can qualitatively be stated as follows:any set of simple a-points of w contains a “large” subset of complex values, where we have lower bounds for |w′|{|w^{\prime}|}and upper bounds for |w(h)|{|w^{(h)}|}, h>1{h>1}.
Georgian Mathematical Journal – de Gruyter
Published: Jun 1, 2018
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