1 |
I. S. Baek, A note on the moments of the Riesz-Nagy-Takacs distribution, J. Math. Anal. Appl. 348 (2008), no. 1, 165-168.
DOI
|
2 |
I. S. Baek, Derivative of the Riesz-Nagy-Takacs function, Bull. Korean Math. Soc. 48 (2011), no. 2, 261-275.
DOI
|
3 |
I. S. Baek, L. Olsen, and N. Snigireva, Divergence points of self-similar measures and packing dimension, Adv. Math. 214 (2007), no. 1, 267-287.
DOI
|
4 |
R. Darst, The Hausdorff dimension of the nondifferentiability set of the Cantor function is , Proc. Amer. Math. Soc. 119 (1993), no. 1, 105-108.
DOI
|
5 |
R. Darst, Hausdorff dimension of sets of non-differentiability points of Cantor functions, Math. Proc. Cambridge Philos. Soc. 117 (1995), no. 1, 185-191.
DOI
|
6 |
F. M. Dekking and W. Li, How smooth is a devil's staircase?, Fractals 11 (2003), no. 1, 101-107.
DOI
|
7 |
J. Eidswick. A characterization of the nondifferentiability set of the Cantor function, Proc. Amer. Math. Soc. 42 (1974), 214-217.
DOI
|
8 |
K. J. Falconer, Fractal Geometry, John Wiley and Sons, 1990.
|
9 |
K. J. Falconer, Techniques in Fractal Geometry, John Wiley and Sons, 1997.
|
10 |
L. Olsen and S. Winter, Normal and non-normal points of self-similar sets and divergence points of self-similar measures, J. London Math. Soc. (2) 67 (2003), no. 1, 103-122.
DOI
|
11 |
J. Paradis, P. Viader, and L. Bibiloni, Riesz-Nagy singular functions revisited, J. Math. Anal. Appl. 329 (2007), no. 1, 592-602.
DOI
|
12 |
Y. Yao, Y. Zhang, and W. Li, Dimensions of non-differentiability points of Cantor functions, Studia Math. 195 (2009), no. 2, 113-125.
DOI
|
13 |
X. Saint Raymond and C. Tricot, Packing regularity of sets in n-space, Math. Proc. Cambridge Philos. Soc. 103 (1988), no. 1, 133-145.
DOI
|