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28A80 Fractals (24 articles)

• Wang, Ao; Zhang, Xinyun: Hausdorff dimension of some exceptional sets in Lüroth expansions. (English). Czechoslovak Mathematical Journal, vol. 75 (2025), issue 2, pp. 461-484
• Li, Rao; Lü, Fan; Zhou, Li: Run-length function of the Bolyai-Rényi expansion of real numbers. (English). Czechoslovak Mathematical Journal, vol. 74 (2024), issue 1, pp. 319-335
• Pokorný, Dušan; Rauch, Marc: On the asymptotics of counting functions for Ahlfors regular sets. (English). Commentationes Mathematicae Universitatis Carolinae, vol. 63 (2022), issue 1, pp. 69-119
• Saltan, Mustafa: On self-similar subgroups in the sense of IFS. (English). Communications in Mathematics, vol. 26 (2018), issue 1, pp. 1-10
• Sun, Yu; Xu, Jian: On the maximal run-length function in the Lüroth expansion. (English). Czechoslovak Mathematical Journal, vol. 68 (2018), issue 1, pp. 277-291
• Hu, Xiaomei: Some dimensional results for a class of special homogeneous Moran sets. (English). Czechoslovak Mathematical Journal, vol. 66 (2016), issue 1, pp. 127-135
• Cao, Chunyun; Wu, Jun; Zhang, Zhenliang: The efficiency of approximating real numbers by Lüroth expansion. (English). Czechoslovak Mathematical Journal, vol. 63 (2013), issue 2, pp. 497-513
• Ding, Daoxin: Continuous dependence on parameters of certain self-affine measures, and their singularity. (English). Czechoslovak Mathematical Journal, vol. 61 (2011), issue 2, pp. 495-508
• Winter, Steffen: Curvature bounds for neighborhoods of self-similar sets. (English). Commentationes Mathematicae Universitatis Carolinae, vol. 52 (2011), issue 2, pp. 205-226
• Shen, Luming; Fang, Kui: The fractional dimensional theory in Lüroth expansion. (English). Czechoslovak Mathematical Journal, vol. 61 (2011), issue 3, pp. 795-807
• Zou, Ruibiao: Hausdorff dimension of the maximal run-length in dyadic expansion. (English). Czechoslovak Mathematical Journal, vol. 61 (2011), issue 4, pp. 881-888
• Buczolich, Zoltán; Máthé, András: Where are typical $C^{1}$ functions one-to-one?. (English). Mathematica Bohemica, vol. 131 (2006), issue 3, pp. 291-303
• Käenmäki, Antti: Measures of full dimension on self-affine sets. (English). Acta Universitatis Carolinae. Mathematica et Physica, vol. 45 (2004), issue 2, pp. 45-53
• Secelean, Nicolae-Adrian: Parameterized curve as attractors of some countable iterated function systems. (English). Archivum Mathematicum, vol. 40 (2004), issue 3, pp. 287-293
• Beran, Václav: Decision-making for long memory data in technical-economic design, fractals and decision area bubbles. (English). Applications of Mathematics, vol. 48 (2003), issue 6, pp. 455-467
• Cristea, Ligia L.; Tichy, Robert F.: Discrepancies of point sequences on the Sierpiński carpet. (English). Mathematica Slovaca, vol. 53 (2003), issue 4, pp. 351-367
• Hykšová, Magdalena: Fraktály a objektově orientované programování. (Czech) [Fractals and object-oriented programming]. Pokroky matematiky, fyziky a astronomie, vol. 46 (2001), issue 3, pp. 232-253
• Thuswaldner, Jörg M.: Fractal dimension of sets induced by bases of imaginary quadratic fields. (English). Mathematica Slovaca, vol. 48 (1998), issue 4, pp. 365-371
• Triebel, Hans: Quarks, fractals, non-linearities, and related elliptic operators. (English). In: Krbec, Miroslav and Kufner, Alois (eds.): Nonlinear Analysis, Function Spaces and Applications, Proceedings of the Spring School held in Prague, May 31-June 6, 1998. Vol. 6. Czech Academy of Sciences, Mathematical Institute, Praha, 1999. pp. 200-222
• Haase, H.: Dimension of measures. (English). Acta Universitatis Carolinae. Mathematica et Physica, vol. 31 (1990), issue 2, pp. 29-34
• Aversa, V.; Bandt, C.: The multifractal spectrum of discrete measures. (English). Acta Universitatis Carolinae. Mathematica et Physica, vol. 31 (1990), issue 2, pp. 5-8
• Kůrková, Věra: Fraktální geometrie. (Czech) [Fractal geometry]. Pokroky matematiky, fyziky a astronomie, vol. 34 (1989), issue 5, pp. 267-277
• Haase, H.: Measures on self-similar sets. (English). Acta Universitatis Carolinae. Mathematica et Physica, vol. 30 (1989), issue 2, pp. 57-60
• Benoit Mandelbrot a fraktální geometrie. (Czech) [Benoit Mandelbrot and the fractal geometry]. Pokroky matematiky, fyziky a astronomie, vol. 33 (1988), issue 3, pp. 156-164