József Sándor

Notes on Number Theory and Discrete Mathematics, ISSN 1310-5132

Volume 9, 2003, Number 2, Pages 29—32

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### Authors and affiliations

József Sándor

*Department of Mathematics, Babeș-Bolyai University
3400 Cluj-Napoca, Romania
*

### References

- C. Adiga and Taekyun Kim, On a generalization of Sandor’s function, Proc. Jangjeon Math. Soc. 5(2002), no. 2, 121-124.
- J. Sándor, On certain generalizations of the Smarandache function, Notes Number Th. Discr. Math. 5(1999), no. 2, 41-51.
- J. Sándor, On an additive analogue of the function S, Notes Number Th. Discr. Math. 7(2001), no. 3.
- J. Sándor, On the pseudo-Smarandache function, Smarandache Notions J. 12(2001), no. 1-2-3, 59-62.
- J. Sandor, On a dual of the pseudo-Smarandache function, Smarandache Notions J. 13(2002), no. 1-2-3, 18-23.
- J. Sándor, Geometric theorems, diophantine equations and arithmetic functions, American Research Press, Rehoboth, NM, 2002 (see pp. 141-149, 156-158, 161-166, 171-174) [MR 1 906 446 (Review); Zbl. 1004.11001; Zbl. Math. Di 2002e.03960].
- F. Smarandache, A function in the Number theory, An. Univ. Timisoara, Ser. §t. Mat. 28(1980), no. 1, 79-88.

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## Cite this paper

APASándor, J. (2003). On additive analogues of certain arithmetic functions. Notes on Number Theory and Discrete Mathematics, 9(2), 29-32.

ChicagoSándor, József. “On Additive Analogues of Certain Arithmetic Functions.” Notes on Number Theory and Discrete Mathematics 9, no. 2 (2003): 29-32.

MLASándor, József. “On Additive Analogues of Certain Arithmetic Functions.” Notes on Number Theory and Discrete Mathematics 9.2 (2003): 29-32. Print.