2019
DOI: 10.1007/s12594-019-1142-8
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Fractal Theory and its Implication for Acquisition, Processing and Interpretation (API) of Geophysical Investigation: A Review

Abstract: It has been observed that the sources of geophysical anomalies, such as density, susceptibility, conductivity, reflectivity, etc. may be conveniently defined according to a scaling/fractal distribution. Acquisition, processing and interpretation (collectively known as API) are the three main steps in any geophysical investigation. The proper design of acquisition of data can enhance the signal to noise ratio of geophysical response. Fractal theory has been applied and found to be worthwhile in deciding a geoph… Show more

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Cited by 15 publications
(4 citation statements)
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“…A fractal is scale-invariant and self-affine, and an indicator called fractal dimension is used to quantify its complexity. Fractal analysis is successfully used in natural sciences [17][18][19], engineering technologies [20,21], medicine [22][23][24], meteorology [25], finance [26] and other fields [27]. In the 1980s, Grassberger introduced the concept of a multifractal.…”
Section: Introductionmentioning
confidence: 99%
“…A fractal is scale-invariant and self-affine, and an indicator called fractal dimension is used to quantify its complexity. Fractal analysis is successfully used in natural sciences [17][18][19], engineering technologies [20,21], medicine [22][23][24], meteorology [25], finance [26] and other fields [27]. In the 1980s, Grassberger introduced the concept of a multifractal.…”
Section: Introductionmentioning
confidence: 99%
“…Gravity and magnetic fields follow a fractal behavior (Dimri and Ganguli 2019). Magnetic susceptibility (Fedi 2003) and crust magnetization, in particular, have fractal behaviors (Pilkington et al 1994).…”
Section: Fractal Methodsmentioning
confidence: 99%
“…Recently, fractal theory has been widely used in practical engineering to study the laws governing various complex, irregular and chaotic processes. Fractal methods are used in industries such as medicine (for analyzing data to detect cancer cells) [14][15][16], finance (to determine trends in securities charts) [17], meteorology [18], engineering [19][20][21][22], and other fields [23,24]. Monofractal models cannot always provide a complete description of patterns, especially when attempting to capture subtle spatial and temporal variations that are governed by natural laws.…”
Section: Introductionmentioning
confidence: 99%