For example, one of the oldest ones is due to Fatou

Moreover, a second quantization of the resulting Schr¨ odinger equation is performed, and a convergent solution for the nontrivial zeros of the analytic continuation of the Riemann

Key Words: Zeros of Entire Functions, Exponential Polynomials, Almost- Periodic Functions, Partial Sums of the Riemann Zeta Function..

Essentially, we replace the main results of [4] by those of [1], section 6. This is an inhomogeneous version of theorem 6.2 of [1].. As in the proof of [6], it is enough to prove

The main step of the proof of Theorem 1.4 is an explicit construction of a meromorphic flat connection whose horizontal sections are given by basic iterated integrals (see (3.7)

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

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Moreno conjectured that the appropriate generalisation of this density result would hold for exponential sums.. with complex frequencies al ,

the emphasis has been on the investigation of the geometric position and asymptotic distribution of the zeros of functions defined by exponential polynomials of the