摘要
In [3] and [2], Atanassov introduced the two arithmetic functions I(n) = Pi(p alpha parallel to n) p(1/alpha) and R(n) = Pi(p alpha parallel to n) p(alpha-1) called the irrational factor and the restrictive factor, respectively. Alkan, Ledoan, Panaitopol, and the authors explore properties of these arithmetic functions in [1], [7], [8] and [9]. In the present paper, we generalize these functions to a larger class of elements of PSL2(Z), and explore some of the properties of these maps.
- 出版日期2013-3