DOI: 10.1007/bf01448031. Sets of points of non-differentiability of absolutely continuous functions and of divergence of Fej�r sums

Sets of points of non-differentiability of absolutely continuous functions and of divergence of Fej�r sums

10.1007/bf01448031

Crossref journal-article

Springer Science and Business Media LLC

Mathematische Annalen (297)

Bibliography

Besicovitch, A. S. (1935). Sets of points of non-differentiability of absolutely continuous functions and of divergence of Fejï¿½r sums. Mathematische Annalen, 110(1), 331â335.

Authors 1

A. S. Besicovitch (first)

References 3 Referenced 3

For the general theory of linear sets of fractional dimensions see A. S. Besicovitch, On linear sets of points of fractional dimensions,Math. Annalen 101 (1929). (10.1007/BF01454831)
G. H. Hardy and J. E. Littlewood, Solution of the Cesàro summability problem for power-series and Fourier Series. Math. Zeitschr.19, 67?96. (10.1007/BF01181064)
This is only a different form of the definition of measure in space of an enumerable infinity of dimensions given by B. Jessen. Acta Math. In press.

Dates

Type	When
Created	20 years, 4 months ago (April 12, 2005, 1:31 p.m.)
Deposited	5 years, 4 months ago (April 6, 2020, 3:55 p.m.)
Indexed	3 years, 4 months ago (April 4, 2022, 11:53 a.m.)
Issued	89 years, 8 months ago (Dec. 1, 1935)
Published	89 years, 8 months ago (Dec. 1, 1935)
Published Print	89 years, 8 months ago (Dec. 1, 1935)

Funders 0

None

BibTeX

@article{Besicovitch_1935, title={Sets of points of non-differentiability of absolutely continuous functions and of divergence of Fej�r sums: On linear sets of fractional dimensions III}, volume={110}, ISSN={1432-1807}, url={http://dx.doi.org/10.1007/bf01448031}, DOI={10.1007/bf01448031}, number={1}, journal={Mathematische Annalen}, publisher={Springer Science and Business Media LLC}, author={Besicovitch, A. S.}, year={1935}, month=dec, pages={331–335} }

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