Growth Estimates of Composite Entire Functions in the Light of Slowly Changing Functions Based Relative Order, Relative Type and Relative Weak Type
Author(s) -
Sanjib Kumar Datta,
Tanmay Biswas,
Swarnapratim Bhattacharyya
Publication year - 2015
Publication title -
fasciculi mathematici
Language(s) - English
Resource type - Journals
ISSN - 0044-4413
DOI - 10.1515/fascmath-2015-0004
Subject(s) - relative density , type (biology) , mathematics , order (exchange) , term (time) , basis (linear algebra) , modulus , efficiency , statistics , materials science , physics , composite material , geometry , geology , economics , finance , paleontology , quantum mechanics , estimator , sintering
In the paper we prove some growth properties of maximum term and maximum modulus of composition of entire functions on the basis of relative L*-order, relative L*-type and relative L*-weak type.
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