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Related to Fractal curve: fractal dimensionality
A fragmented geometric shape that can be split into parts, each of which approximates a reduced-size copy of the whole, a property which is called self-similarity. Fractals provide the mathematics behind structures in the natural universe—e.g., frost crystals, coastlines, etc.—which cannot be described by the language of euclidean geometry. Fractal analysis is providing new ways to interpret biomedical phenomena. It has been used for classifying histopathology, enzymology, and signal and image compression
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The proposed novel CSRRs based on Koch fractal curve can be modeled by the equivalent circuit shown in Fig.
Electrical properties of a wire antenna based on the fractal curve are also associated with these shape parameters.
Fractal dimension is the defining characteristic of a fractal model and measures the roughness of a fractal curve.
In this paper, we investigate terahertz characteristics of SRRs combined with square Sierpinski (SS) fractal curve.
A model fractal curve gives a linear graph, its negative slope can be interpreted as the quantity (1-D) according to M.