Διάσταση Χάουσντορφ (Greek Wikipedia)
Analysis of information sources in references of the Wikipedia article "Διάσταση Χάουσντορφ" in Greek language version.
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agnesscott.edu
ecademy.agnesscott.edu
- Larry Riddle, 2014, "Classic Iterated Function Systems: Koch Snowflake", Agnes Scott College e-Academy (online), see [2], accessed 5 March 2015.
archive.org
- Gneiting, Tilmann; Ševčíková, Hana; Percival, Donald B. (2012). «Estimators of Fractal Dimension: Assessing the Roughness of Time Series and Spatial Data». Statistical Science 27 (2): 247–277. doi:. https://archive.org/details/sim_statistical-science_2012-05_27_2/page/247.
- Mandelbrot, Benoît (1982). The Fractal Geometry of Nature
. Lecture notes in mathematics 1358. W. H. Freeman. ISBN 0-7167-1186-9.
doi.org
dx.doi.org
- Gneiting, Tilmann; Ševčíková, Hana; Percival, Donald B. (2012). «Estimators of Fractal Dimension: Assessing the Roughness of Time Series and Spatial Data». Statistical Science 27 (2): 247–277. doi:. https://archive.org/details/sim_statistical-science_2012-05_27_2/page/247.
- Schleicher, Dierk (June 2007). «Hausdorff Dimension, Its Properties, and Its Surprises» (στα αγγλικά). The American Mathematical Monthly 114 (6): 509–528. doi:. ISSN 0002-9890.
- Marstrand, J. M. (1954). «The dimension of Cartesian product sets». Proc. Cambridge Philos. Soc. 50 (3): 198–202. doi:. Bibcode: 1954PCPS...50..198M.
- Gu, Xiaoping (1993). «The Hausdorff Dimension of Self-Similar Sets Under a Pinching Condition». Proceedings of the American Mathematical Society 118 (4): 1281–1289. doi:. ISSN 0002-9939. https://www.jstor.org/stable/2160089.
- Hutchinson, John E. (1981). «Fractals and self similarity». Indiana Univ. Math. J. 30 (5): 713–747. doi:.
google.gr
books.google.gr
- Rogers, Claude Ambrose (22 Οκτωβρίου 1998). Hausdorff Measures. Cambridge University Press. ISBN 978-0-521-62491-6.
harvard.edu
adsabs.harvard.edu
- Marstrand, J. M. (1954). «The dimension of Cartesian product sets». Proc. Cambridge Philos. Soc. 50 (3): 198–202. doi:. Bibcode: 1954PCPS...50..198M.
jstor.org
- Schleicher, Dierk (2007). «Hausdorff Dimension, Its Properties, and Its Surprises». The American Mathematical Monthly 114 (6): 509–528. ISSN 0002-9890. https://www.jstor.org/stable/27642249.
- Gu, Xiaoping (1993). «The Hausdorff Dimension of Self-Similar Sets Under a Pinching Condition». Proceedings of the American Mathematical Society 118 (4): 1281–1289. doi:. ISSN 0002-9939. https://www.jstor.org/stable/2160089.
learner.org
- MacGregor Campbell, 2013, "5.6 Scaling and the Hausdorff Dimension," at Annenberg Learner:MATHematics illuminated, see [1], accessed 5 March 2015.
vanderbilt.edu
- Keith Clayton, 1996, "Fractals and the Fractal Dimension," Basic Concepts in Nonlinear Dynamics and Chaos (workshop), Society for Chaos Theory in Psychology and the Life Sciences annual meeting, June 28, 1996, Berkeley, California, see [3], accessed 5 March 2015.
wikipedia.org
en.wikipedia.org
- Falconer, Kenneth (2003). Fractal Geometry: Mathematical Foundations and Applications (2nd έκδοση). John Wiley and Sons.
worldcat.org
- Schleicher, Dierk (June 2007). «Hausdorff Dimension, Its Properties, and Its Surprises» (στα αγγλικά). The American Mathematical Monthly 114 (6): 509–528. doi:. ISSN 0002-9890.
- Schleicher, Dierk (2007). «Hausdorff Dimension, Its Properties, and Its Surprises». The American Mathematical Monthly 114 (6): 509–528. ISSN 0002-9890. https://www.jstor.org/stable/27642249.
- Gu, Xiaoping (1993). «The Hausdorff Dimension of Self-Similar Sets Under a Pinching Condition». Proceedings of the American Mathematical Society 118 (4): 1281–1289. doi:. ISSN 0002-9939. https://www.jstor.org/stable/2160089.