Funzione di Kempner (Italian Wikipedia)

Analysis of information sources in references of the Wikipedia article "Funzione di Kempner" in Italian language version.

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F. Smarandache, A function in number theory, in An. Univ. Timisoara, Ser. St. Mat., vol. 18, 1980, pp. 79–88, MR 0619740, arXiv:math/0405143.

archive.org

A. J. Kempner, Miscellanea, in American Mathematical Monthly, vol. 25, n. 5, 1918, pp. 201–210, DOI:10.2307/2972639, JSTOR 2972639.
V. Seleacu e I. Balacenoiu, The Smarandache Function in Number Theory, Erhus University Press, 1996, ISBN 1-879585-47-2.
C. Ashbacher, M.Popescu, An Introduction to the Smarandache Function, Erhus University Press, 1995, ISBN 1-879585-49-9.
S. Tabirca, T. Tabirca, K. Reynolds e L.T. Yang, Calculating Smarandache function in parallel, in Parallel and Distributed Computing, 2004. Third International Symposium on Algorithms, Models and Tools for Parallel Computing on Heterogeneous Networks, 2004, pp. 79–82, DOI:10.1109/ISPDC.2004.15.

arxiv.org

F. Smarandache, A function in number theory, in An. Univ. Timisoara, Ser. St. Mat., vol. 18, 1980, pp. 79–88, MR 0619740, arXiv:math/0405143.

doi.org

dx.doi.org

A. J. Kempner, Miscellanea, in American Mathematical Monthly, vol. 25, n. 5, 1918, pp. 201–210, DOI:10.2307/2972639, JSTOR 2972639.
S. Tabirca, T. Tabirca, K. Reynolds e L.T. Yang, Calculating Smarandache function in parallel, in Parallel and Distributed Computing, 2004. Third International Symposium on Algorithms, Models and Tools for Parallel Computing on Heterogeneous Networks, 2004, pp. 79–82, DOI:10.1109/ISPDC.2004.15.
Paul Erdős e Ilias Kastanas, The smallest factorial that is a multiple of n (solution to problem 6674) (PDF), in American Mathematical Monthly, vol. 101, 1994, p. 179, DOI:10.2307/2324376..

jstor.org

A. J. Kempner, Miscellanea, in American Mathematical Monthly, vol. 25, n. 5, 1918, pp. 201–210, DOI:10.2307/2972639, JSTOR 2972639.

oeis.org

Chiamata "numeri di Kempner" nella On-Line Encyclopedia of Integer Sequences: vedere Sloane, N.J.A. (ed.). "Sequence A002034 (Kempner numbers: smallest number m such that n divides m!)". The On-Line Encyclopedia of Integer Sequences. OEIS Foundation

planetmath.org

"Smarandache function", PlanetMath

ujf-grenoble.fr

www-fourier.ujf-grenoble.fr

Paul Erdős e Ilias Kastanas, The smallest factorial that is a multiple of n (solution to problem 6674) (PDF), in American Mathematical Monthly, vol. 101, 1994, p. 179, DOI:10.2307/2324376..

unm.edu

gallup.unm.edu

R. Muller, Editorial (PDF), in Smarandache Function Journal, vol. 1, 1990, p. 1, ISBN 84-252-1918-3.
I.Cojocaru, S. Cojocaru, The First Constant of Smarandache (PDF), in Smarandache Notions Journal, vol. 7, 1996, pp. 116–118.
I. Cojocaru e S. Cojocaru, The Second Constant of Smarandache (PDF), in Smarandache Notions Journal, vol. 7, 1996, pp. 119–120.
I. Cojocaru e S. Cojocaru, The Third and Fourth Constants of Smarandache (PDF), in Smarandache Notions Journal, vol. 7, 1996, pp. 121–126.
E. Burton, On Some Series Involving the Smarandache Function (PDF), in Smarandache Function Journal, vol. 6, 1995, pp. 13–15.

wolfram.com

mathworld.wolfram.com

Jonathan Sondow and Eric Weisstein. "Smarandache Function". MathWorld.