## On a generalized Sierpinski fractal in RP^n

De Leo, Roberto
##### Description
We associate a fractal in $\RPn$ to each vector basis of $\bR^{n+1}$ and we study its measure and asymptotic properties. Then we discuss and study numerically in detail the cases $n=1,2,3$, evaluating in particular their Hausdorff dimension.
Comment: 26 pages, 9 figures
##### Keywords
Mathematics - Classical Analysis and ODEs, Mathematics - Dynamical Systems, 28A80, 11B39, 05C05