2006
DOI: 10.3182/20060719-3-pt-4902.00045
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Quasi-Fractals: New Method of Description of a Structure of Disordered Media

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Cited by 3 publications
(2 citation statements)
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“…while value of the radius R increases from zero to L x /2 with the step R 0 = 0.5 σ that is the radius of a particle. Here, f is the fractal parameter, which can take non-integer values within the range from 1 (for one-dimensional, linear structure) to 3 (for three-dimensional structure); whereas for the two-dimensional clusters on has f = 2 [40]. Thus, the morphology of the crystalline nucleus can be evaluated quantitatively from the found correspondence between log[N] and log[R/R 0 ].…”
Section: Estimation Of Nucleation and Morphological Characteristicsmentioning
confidence: 99%
“…while value of the radius R increases from zero to L x /2 with the step R 0 = 0.5 σ that is the radius of a particle. Here, f is the fractal parameter, which can take non-integer values within the range from 1 (for one-dimensional, linear structure) to 3 (for three-dimensional structure); whereas for the two-dimensional clusters on has f = 2 [40]. Thus, the morphology of the crystalline nucleus can be evaluated quantitatively from the found correspondence between log[N] and log[R/R 0 ].…”
Section: Estimation Of Nucleation and Morphological Characteristicsmentioning
confidence: 99%
“…If the impedance is under an infinite diffusion layer, the Warburg impedance is given by: R where N represents the number of boxes with size η(N) resulting from the z subdivisions of the original structure. This is not the only description for the fractal geometry, but it is enough for the identification of groups Z(jω) = (j ωC ) 0.5 (7) with similar geometries. Some of the classical fractals adopted in this work where R is the diffusion resistance.…”
Section: Introductionmentioning
confidence: 99%