1966Canadian Mathematical BulletinOpen access

A Property of Entire Functions of Exponential Type

Q I Rahman

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Abstract

We prove the following THEOREM 1. Let f1(z), f2(z) be entire functions of exponential type τ1, τ2; respectively. Suppose that for certain constants K1, K2, on the real line.

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What this paper is about

We prove the following THEOREM 1. Let f1(z), f2(z) be entire functions of exponential type τ1, τ2; respectively. Suppose that for certain constants K1, K2, on the real line.

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Available abstract

We prove the following THEOREM 1. Let f1(z), f2(z) be entire functions of exponential type τ1, τ2; respectively. Suppose that for certain constants K1, K2, on the real line.

Key concepts: Mathematics, Exponential type, Entire function, Exponential function, Type (biology), Exponential polynomial, Property (philosophy), Line (geometry)

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