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New Type of Fractal Functions for the General Data Sets
Acta Applicandae Mathematicae - An International Survey Journal on Applying Mathematics and Mathematical Applications, 2023Manuj Verma, Amit Priyadarshi
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1991
The main topics investigated are the following: rectifiability, length, Hausdorff and packing measures and dimensions, local densities, dimensional regularity of sets, index of proximity, set independance, Minkowski-Bouligand dimension, algorithms of computation.
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The main topics investigated are the following: rectifiability, length, Hausdorff and packing measures and dimensions, local densities, dimensional regularity of sets, index of proximity, set independance, Minkowski-Bouligand dimension, algorithms of computation.
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Applications of Cantor Set to Fractal Geometry
International Electronic Journal of GeometryFractal geometry is a subfield of mathematics that allows us to explain many of the complexities in nature. Considering this remarkable feature of fractal geometry, this study examines the Cantor set, which is one of the most basic examples of fractal geometry.
İpek Ebru Karaçay, Salim Yüce
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On the fractal dimensions of a combined fractal set
Physics Letters A, 1989Abstract It is generally expected, that the fractal dimensions of a combined set are equal to the maximal ones among those of all component sets. This is true for e.g. the capacity, but some other fractal dimensions of the combined set may be equal to the minimal ones (e.g. the correlation exponent) or some “middle” ones (e.g.
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SARS-CoV-2 variants, spike mutations and immune escape
Nature Reviews Microbiology, 2021William T Harvey +2 more
exaly
On the general fractal dimensions of hyperspace of compact sets
Fuzzy Sets Syst.D. Cheng, Zhiming Li, B. Selmi
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