TY - GEN
T1 - Fractal Analysis of Thin Films Surfaces
T2 - 4th International Conference on Mechanical, Manufacturing and Plant Engineering, ICMMPE 2018
AU - Mwema, Fredrick M.
AU - Akinlabi, Esther T.
AU - Oladijo, Oluseyi P.
N1 - Publisher Copyright:
© 2020, Springer Nature Singapore Pte Ltd.
PY - 2020
Y1 - 2020
N2 - The concept of fractals has been widely accepted in various fields for studying natural or random phenomena. Most specifically, in surface engineering and thin films, fractal analysis is used to investigate the self-affine nature and scaling characteristics of surfaces to understand the physical processes of creating the surfaces. Various methods have been applied in the fractal analysis of thin films, some of which include autocorrelation, height-height correlation, power spectral density functions, triangulation, and box counting among others. From these methods, it is possible to compute the roughness characteristics such as roughness exponent, correlation length, fractal dimension, Hurst exponent, etc. Fractal dimension is the key parameter used to understand the roughness properties of the films. In this article, we have summarised some of the key results on the fractal analysis of thin films, and it has been noted that fractal characteristics depend on the thin films’ deposition processes. The interrelationships among the fractal parameters and surface morphology of the films are unpredictable, and therefore fractal analysis should be undertaken for each new type of thin films.
AB - The concept of fractals has been widely accepted in various fields for studying natural or random phenomena. Most specifically, in surface engineering and thin films, fractal analysis is used to investigate the self-affine nature and scaling characteristics of surfaces to understand the physical processes of creating the surfaces. Various methods have been applied in the fractal analysis of thin films, some of which include autocorrelation, height-height correlation, power spectral density functions, triangulation, and box counting among others. From these methods, it is possible to compute the roughness characteristics such as roughness exponent, correlation length, fractal dimension, Hurst exponent, etc. Fractal dimension is the key parameter used to understand the roughness properties of the films. In this article, we have summarised some of the key results on the fractal analysis of thin films, and it has been noted that fractal characteristics depend on the thin films’ deposition processes. The interrelationships among the fractal parameters and surface morphology of the films are unpredictable, and therefore fractal analysis should be undertaken for each new type of thin films.
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U2 - 10.1007/978-981-13-8297-0_28
DO - 10.1007/978-981-13-8297-0_28
M3 - Conference contribution
AN - SCOPUS:85075754414
SN - 9789811382963
T3 - Lecture Notes in Mechanical Engineering
SP - 251
EP - 263
BT - Advances in Material Sciences and Engineering, ICMMPE 2018
A2 - Awang, Mokhtar
A2 - Emamian, Seyed Sattar
A2 - Yusof, Farazila
PB - Springer India
Y2 - 14 November 2018 through 15 November 2018
ER -