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Biegert, W.

Tauber-Konstanten bei den Hausdorff-Verfahren. (German) Zbl 0174.35201

Tohoku Math. J., II. Ser. 20, 431-442 (1968).
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Keywords:

series, summability
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References:

[1] R. P. AGNEW, Abel transforms and partial sums of Tauberian series, Annals of Math., 50(1949), 110-117. JSTOR: · Zbl 0032.15203 · doi:10.2307/1969355
[2] R. P. AGNEW, Borel transforms of Tauberian series, Math. Zeitschr., 67(1957), 51-62 · Zbl 0077.06502 · doi:10.1007/BF01258842
[3] W. BIEGERT, Die Tauber-Bedingungen vom Schmidtschen Typ und Tauber-Konstante bei den Kreisverfahren, Archiv d. Math., 19(1968), 87-94. · Zbl 0155.39001 · doi:10.1007/BF01898806
[4] H. HADWIGER, Uber ein Distanztheorem bei der A-Limitierung, Comm. Math. Helvetici, 16(1944), 209-214. · Zbl 0028.39108 · doi:10.1007/BF02568574
[5] G. H. HARDY, Divergent series, Oxford, 1956 · Zbl 0032.05801
[6] F. HAUSDORFF, Summationsmethoden und Momentfolgen, Teil I Math. Zeitschr., (1921), 74-109.Teil II Math. Zeitschr., 16(1923), 220-248.
[7] A. JAKIMOVSKI, Tauberian Constants for Hausdorff-transformations, Bull. Research Counc of Israel, Sect. F, 9(1961), 175-184. · Zbl 0107.27801
[8] J. E. LITTLEWOOD, The converse of Abel’s theorem on power series, Proc. Lond. Math Soc, Ser. 2, 9(1911), 434-448. · JFM 42.0276.01
[9] R. SCHMIDT, Uber divergente Folgen und lineare Mittelbildung, Math. Zeitschr., 22(1925), 89-152. · JFM 51.0182.04 · doi:10.1007/BF01479600
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