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Trigonometric Series
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    Jensen, Andreas Noack and Nielsen, Morten Ørregaard 2014. A FAST FRACTIONAL DIFFERENCE ALGORITHM. Journal of Time Series Analysis, Vol. 35, Issue. 5, p. 428.

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    Anagnostopoulos, Vasileios A. Sarantopoulos, Yannis and Tonge, Andrew M. 2012. Homogeneous polynomials and extensions of Hardy-Hilbert's inequality. Mathematische Nachrichten, Vol. 285, Issue. 1, p. 47.

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    STEFANOPOULOS, VANGELIS 2008. Uniform approximation by universal series on arbitrary sets. Mathematical Proceedings of the Cambridge Philosophical Society, Vol. 144, Issue. 01,

    Rothman, E.D. and Liebetrau, A.M. 1975. Estimation of the variance-time and covariance-time curves of a stationary point process. Communications in Statistics, Vol. 4, Issue. 4, p. 317.

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    Trigonometric Series
    • Online ISBN: 9781316036587
    • Book DOI: https://doi.org/10.1017/CBO9781316036587
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Book description

Professor Zygmund's Trigonometric Series, first published in Warsaw in 1935, established itself as a classic. It presented a concise account of the main results then known, but was on a scale which limited the amount of detailed discussion possible. A greatly enlarged second edition published by Cambridge in two volumes in 1959 took full account of developments in trigonometric series, Fourier series and related branches of pure mathematics since the publication of the original edition. The two volumes are here bound together with a foreword from Robert Fefferman outlining the significance of this text. Volume I, containing the completely rewritten material of the original work, deals with trigonometric series and Fourier series. Volume II provides much material previously unpublished in book form.

Reviews

'... much material previously unpublished in book form.'

Source: Zentralblatt MATH

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