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Sulle singolarità delle funzioni analitiche definite da integrali di Laplace. (Q2580890)

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Sulle singolarità delle funzioni analitiche definite da integrali di Laplace.
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    Sulle singolarità delle funzioni analitiche definite da integrali di Laplace. (English)
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    1942
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    Ein neuer Beweis für den Satz, daß auf der Konvergenzgeraden eines Laplace-Integrals, das eine im Unendlichen reguläre Funktion \(f(z)\) darstellt, ein singulärer Punkt liegt. Benutzt wird dabei der Satz, daß die Konvergenzabszisse des Laplace-Integrals kleiner oder gleich dem Konvergenzradius der Entwicklung von \(f(z)\) nach fallenden Potenzen von \(z\) ist.
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