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Titlebook: Asymptotic Characteristics of Entire Functions and Their Applications in Mathematics and Biophysics; L. S. Maergoiz Book 2003Latest editio

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Flavio Ferrarotti,Stefan Woltranrowth order for . are described by the concave cone D. = {. ∈ ℝ.: .. (.) > 0}, where .is the order function of . (it is assumed that 0 < .(.) ∞, where .(.) is the order of . in the totality of variables; see Definitions 6.2.4, 6.2.9, and the beginning of Ch. 7).
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A Method of Identifying Homeostasis Relaxation Characteristics,iginal levels or pass to new (adaptation) levels. A glowing example of this is homeostasis systems of living organisms. It is well known that homeostasis, i.e., the ability of an organism to sustain permanence of its internal medium under disturbances, is the basis of self-preservation of living systems.
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Lecture Notes in Computer Sciencewere examined in Chapter 4. We consider the operator .. that takes an entire function .of order . and of finite type to the function .holomorphic in a certain neighborhood . of the point ∞. Here .(ζ), ζ ∈ ., is a one-sheeted and nonvanishing branch of the multivalued function [α(ζ)]. such that
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