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Neuer Beweis eines klassischen Tauber-Satzes

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Literaturverzeichnis

  1. G. Doetsch, Ein Konvergenzkriterium für Integrale. Math. Ann.82, 68–82 (1920).

    Google Scholar 

  2. G. H.Hardy, Divergent Series. Oxford 1949.

  3. G. H. Hardy andJ. E. Littlewood, Tauberian Theorems concerning Power Series and Dirichlet's Series whose Coefficients are positive. Proc. London Math. Soc.13, 174–191 (1913).

    Google Scholar 

  4. G. H. Hardy andJ. E. Littlewood, Notes on the Theory of Series. XI. On Tauberian Theorems. Proc. London Math. Soc.30, 23–37 (1929).

    Google Scholar 

  5. S. Izumi, A simple Proof of Littlewood's Tauberian Theorem. Proc. Jap. Acad.30, 927–929 (1954).

    Google Scholar 

  6. J. Karamata, Neuer Beweis und Verallgemeinerung einiger Tauberian-Sätze. Math. Z.33, 294–299 (1931).

    Google Scholar 

  7. O. Szász, Verallgemeinerung und neuer Beweis einiger Sätze Tauberscher Art. S.-Ber. math.-naturw. Kl. Bayer. Akad. Wiss. München59, 325–340 (1929).

    Google Scholar 

  8. D. V.Widder, The Laplace Transform. Princeton 1946.

  9. H. Wielandt, Zur Umkehrung des Abelschen Stetigkeitssatzes. Math. Z.56, 206–207 (1952).

    Google Scholar 

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König, H. Neuer Beweis eines klassischen Tauber-Satzes. Arch. Math 11, 278–279 (1960). https://doi.org/10.1007/BF01236944

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