A Tauberian theorem for increasing functions of dominated variation.
Rogozin, B.A. (2002)
Sibirskij Matematicheskij Zhurnal
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Displaying similar documents to “A Tauberian theorem for distributions”
A Tauberian theorem for increasing functions of dominated variation.
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Christoph Baxa (1997)
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Certain L-functions at s = 1/2
Shin-ichiro Mizumoto (1999)
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Introduction. The vanishing orders of L-functions at the centers of their functional equations are interesting objects to study as one sees, for example, from the Birch-Swinnerton-Dyer conjecture on the Hasse-Weil L-functions associated with elliptic curves over number fields. In this paper we study the central zeros of the following types of L-functions: (i) the derivatives of the Mellin transforms of Hecke eigenforms for SL₂(ℤ), (ii)...
On spirals and fixed point property
Roman Mańka (1994)
Fundamenta Mathematicae
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We study the famous examples of G. S. Young [7] and R. H. Bing [2]. We generalize and simplify a little their constructions. First we introduce Young spirals which play a basic role in all considerations. We give a construction of a Young spiral which does not have the fixed point property (see Section 5) . Then, using Young spirals, we define two classes of uniquely arcwise connected curves, called Young spaces and Bing spaces. These classes are analogous to the examples mentioned above....