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Abstract: In this article we present two new results concerning the Smarandache Ceil function. The first result proposes an equation for the number of fixed-point number of the Smarandache ceil function. Based on this result we prove that the average of the Smarandache ceil function is ) (n Q . 1. (Update)
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BibTeX entry: (Update)
@misc{ cork-some,
author = "University College Cork",
title = "SOME NEW RESULTS CONCERNING THE SMARANDACHE CEIL FUNCTION Sabin Tabirca*
Tatiana Tabirca**",
url = "citeseer.ist.psu.edu/739839.html" }
Citations (may not include all citations):116 Algorithmic Number Theory (context) - Bach, Shallit - 1996
104 Introduction to Analytic Number Theory (context) - Apostol - 1976
4 Introduction to Number Theory (context) - Keng - 1981
2 Arithmetical Functions (context) - Chandrasekharan - 1970
1 Computational Aspects of Number Sequences (context) - Ibstedt - 1999
1 Surfing on the Ocean of Numbers - a few Smarandache Notions .. (context) - Ibstedt - 1997
1 Only Problems (context) - Smarandache - 1993
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