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A set of continuous orthogonal functions

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Literatur

  1. A. Haar, Math. Annalen69 (1910), pp. 331–371.

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  2. cf. e. g. Courant-Hilbert, Methoden der math. Physik, Berlin 1924, p. 34.

  3. By a longer calculation, which treats the cases more in detail, we may show that, in fact,M<17 ∈.

  4. cf. e. g. E. W. Hobson, Theory of functions of a Real Variable, 2nd ed., Cambridge 1921, vol. 1, p. 584.

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Authors and Affiliations

  1. Cambridge, (Mass.), USA

    Philip Franklin

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  1. Philip Franklin
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Franklin, P. A set of continuous orthogonal functions. Math. Ann. 100, 522–529 (1928). https://doi.org/10.1007/BF01448860

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  • DOI: https://doi.org/10.1007/BF01448860