Iterating the Minimum Modulus: Functions of Order Half, Minimal Type

The Minimum Modulus of Large Integral Functions

Introduction 1. THIS paper embodies mainly the proof of results announced previously (Hayman (5)). Let f(z) be a non-constant integral function and p u t

the investigation of the relationship between type a and type b personalities and quality of translation

چکیده ندارد.

The Computational Power of Iterating Analytic Functions

The relationship of skin type with minimal erythema dose (MED)

Background: Phototherapy is an important modality in dermatology and the number of skin diseases which can be controlled with it is increasing. In order to start treatment, the first dose of phototherapy is determined by measurement of minimal erythema dose (MED) in each patients individually or according to patient’s skin type. Objective: To determine the relationship of skin type with MED in ...

Iterating Random Functions on a Finite Set

Choose random functions f1, f2, f3, . . . independently and uniformly from among the nn functions from [n] into [n]. For t > 1, let gt = ft ◦ ft−1 ◦ · · · ◦ f1 be the composition of the first t functions, and let T be the smallest t for which gt is constant(i.e. gt(i) = gt(j) for all i, j). The goal of this paper is to determine the asymptotic distribution of T . We prove that, for any positive...