Record number :
1000493
Title of article :
Multifractal analysis of growing surfaces
Author/Authors :
Ajay Chaudhari، نويسنده , , Ching-Cher Sanders Yan، نويسنده , , Shyi-Long Lee، نويسنده ,
Issue Information :
روزنامه با شماره پیاپی سال 2004
Pages :
5
From page :
513
To page :
517
Abstract :
Multifractal scaling analysis is applied to the growing surfaces of random deposition model. The effect of number of deposited particles and lattice size on multifractal spectra is studied. Three cases of the growing surfaces are considered: (1) Same total number of particles deposited on different square lattice so that the number of particles deposited per surface site is different. (2) Different total number of particles deposited on different square lattice so that the number of particles deposited per surface site is the same. (3) Different total number of particles deposited on same square lattice to study the effect of number of deposited particles on multifractal spectra. The multifractal spectra are related to the surface irregularity of the growing surfaces. It has been observed that the surface with more surface roughness gives greater non-linearity in q–t(q) multifractal spectra results in wider range of a values in a–f(a) multifractal spectra.
Keywords :
Growing surface , surface roughness , Multifractal analysis
Journal title :
Applied Surface Science
Journal title :
Applied Surface Science
Serial Year :
2004
Link To Document :
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