2018
DOI: 10.1016/j.ijrmms.2018.06.008
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Quantitative characterization of joint roughness based on semivariogram parameters

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Cited by 36 publications
(7 citation statements)
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“…The empirical semivariogram presents three parameters of interest (see Figure 3 obtained from Lianheng et al, 2018). The height of the semivariogram jump at the origin is the Nugget (C0), the limit of the semivariogram tending to infinite lag distances is the Sill (C0 + C), and the distance at which the difference of the semivariogram with respect to the sill becomes negligible is the Range (a).…”
Section: Semivariogrammentioning
confidence: 99%
“…The empirical semivariogram presents three parameters of interest (see Figure 3 obtained from Lianheng et al, 2018). The height of the semivariogram jump at the origin is the Nugget (C0), the limit of the semivariogram tending to infinite lag distances is the Sill (C0 + C), and the distance at which the difference of the semivariogram with respect to the sill becomes negligible is the Range (a).…”
Section: Semivariogrammentioning
confidence: 99%
“…Where 𝐶 represent Partial Sill and 𝐶 0 represent Nugget are undetermined coefficients, where interval ℎ is an independent variable , 𝑎 represent range [21]. The model that will be selected from the three models is the model that has the smallest root mean squared error level.…”
Section: Semivariogram Model Selectionmentioning
confidence: 99%
“…The variety of describing the roughness of a surface offers even more possibilities: Semi-Variograms (e.g., Lianheng et al 2018;Babadagli and Develi 2003), power-spectral density (e.g., Babadagli and Develi 2003;Kanafi and Tuononen 2017) or wavelet decomposition (e.g., Mehrishal and Sharifzadeh 2013;Li et al 2019) are among them. Magsipoc et al (2020) and Gadelmawla et al (2002) provide an overview about surface roughness models.…”
Section: State Of the Art: (Semi-) Analytical Solutionsmentioning
confidence: 99%