Abstract:
By using the Fourier series method, we generalize the Levin–Pfluger theory of entire functions of completely regular growth in two directions: a) We introduce classes of meromorphic functions of completely regular growth; b) the growth of a function is measured with respect to an arbitrary nondecreasing continuous function $\lambda(r)$ that satisfies $\lambda(2r)/\lambda(r)=O(1)$ as $r\to\infty$.
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