Growth properties of complex valued functions » książka
Growth properties of complex valued functions
ISBN-13: 9783659369964 / Angielski / Miękka / 2015 / 96 str.
In 1926 Finnish mathematician Rolf Nevanlinna initiated the value distrib- ution theory of complex valued functions. Actually this theory deals with the study of the fact how an entire or meromorphic function assumes some values and the inuence of assuming certain values in some specic manner on a func- tion. In fact, the well known fundamental theorem of classical algebra is prob- ably the rst value distribution theorem. The value distribution theory deals with the various aspects of the behavior of entire and meromorphic functions one of which is the study of comparative growth properties. The present book deals with the measure of growth rates of composite entire and meromorphic functions on the basis of integer translation, estimation of generalized growth properties via maximum terms of composite entire functions as well as those of di erential monomials, wronskians, di erential polynomials etc. generated by them and growth analysis of iterated entire functions with a treatment of their maximum terms."
In 1926 Finnish mathematician Rolf Nevanlinna initiated the value distrib- ution theory of complex valued functions. Actually this theory deals with the study of the fact how an entire or meromorphic function assumes some values and the inuence of assuming certain values in some speci c manner on a func- tion. In fact, the well known fundamental theorem of classical algebra is prob- ably the rst value distribution theorem. The value distribution theory deals with the various aspects of the behavior of entire and meromorphic functions one of which is the study of comparative growth properties. The present book deals with the measure of growth rates of composite entire and meromorphic functions on the basis of integer translation, estimation of generalized growth properties via maximum terms of composite entire functions as well as those of di¤erential monomials, wronskians, di¤erential polynomials etc. generated by them and growth analysis of iterated entire functions with a treatment of their maximum terms.
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