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Schnelle Fourier-Transformation

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Numerische Methoden der Approximationstheorie

Zusammenfassung

Es sei n eine natürliche Zahl und

$$\zeta = {e^{{\frac{{2\pi i}}{n}}}}$$

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Literatur

  1. COOLEY, J. und TUKEY, J.: An algorithm for the Machine Calculation of Complex Fourier Series. Math. of Comput., 19, 297–301 (1965)

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  2. KÖNIG, M.: Fast-Fourier-Transformationen und ihre Anwendungen. Diplomarbeit Erlangen 1975

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  3. SCHÜSSLER, H.W.: Digitale Systeme zur Signalverarbeitung. Kapitel 4. Springer-Verlag Berlin (1973)

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  4. STOER, J.: Praktische Mathematik I. Heidelberger Taschenbücher. Springer-Verlag Heidelberg (1972).

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Author information

Authors and Affiliations

  1. Fachbereich Mathematik, Gesamthochschule Siegen, Hölderlinstraße 3, 5900, Siegen 21, BR Deutschland

    Professor Dr. G. Meinardus

Authors
  1. Professor Dr. G. Meinardus
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Editor information

Editors and Affiliations

  1. Hamburg, Deutschland

    L. Collatz

  2. Erlangen, Deutschland

    G. Meinardus

  3. Münster, Deutschland

    H. Werner

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© 1978 Springer Basel AG

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Meinardus, G. (1978). Schnelle Fourier-Transformation. In: Collatz, L., Meinardus, G., Werner, H. (eds) Numerische Methoden der Approximationstheorie. ISNM International Series of Numerical Mathematics / Internationale Schriftenreihe zur Numerischen Mathematik / Série Internationale D’Analyse Numérique, vol 42. Birkhäuser, Basel. https://doi.org/10.1007/978-3-0348-6460-2_12

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  • DOI: https://doi.org/10.1007/978-3-0348-6460-2_12

  • Publisher Name: Birkhäuser, Basel

  • Print ISBN: 978-3-7643-1025-7

  • Online ISBN: 978-3-0348-6460-2

  • eBook Packages: Springer Book Archive

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