A Fourier series method for meromorphic and entire functions

In view of the proof of Theorem 2.1 and as a consequence of Theorem 3.1, here we obtain a family of functions, depending on a real parameter, µ, in the Laguerre-Pólya class such

— In this paper, we give a complete solution of the problem : t ( If the zeros of an entire function of exponential type are known to include a given sequence of positive

Brown [1] introduced the concept of entire methods of summation and proved a necessary and sufficient condition that an infinite matrix A = (an,k) be an entire

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A recent such example can be found in [8] where the Lipscomb’s space – which was an important example in dimension theory – can be obtain as an attractor of an IIFS defined in a

This g changes sign (oscillates) infinitely often in any interval [1 − δ, 1], however small δ > 0 is, and the corresponding G(k) changes sign infinitely often in any neighborhood