1976
DOI: 10.1016/0098-3004(76)90103-5
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Comparison of sieve and thin-section technique by a Monte-Carlo model

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Cited by 13 publications
(3 citation statements)
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“…1). Following thin section cutting, the grain size is determined as the apparent diameter of randomly sectioned particles, which is generally lower than the real or maximum equivalent diameter, a phenomenon known as the corpuscle effect (Wicksell, 1925;Rosenfeld et al, 1953;Burger and Skala, 1976;Boggs, 2009;Lopez-Sanchez and Llana-Fúnez, 2016). In order to gain the real and maximum diameter, particles need to be cut along the equatorial diameter, a peculiar configuration that is rather uncommon in sectioned materials (Krumbein and Sloss, 1963).…”
Section: Particle Size Distribution Analysis Techniques: a Reviewmentioning
confidence: 99%
See 1 more Smart Citation
“…1). Following thin section cutting, the grain size is determined as the apparent diameter of randomly sectioned particles, which is generally lower than the real or maximum equivalent diameter, a phenomenon known as the corpuscle effect (Wicksell, 1925;Rosenfeld et al, 1953;Burger and Skala, 1976;Boggs, 2009;Lopez-Sanchez and Llana-Fúnez, 2016). In order to gain the real and maximum diameter, particles need to be cut along the equatorial diameter, a peculiar configuration that is rather uncommon in sectioned materials (Krumbein and Sloss, 1963).…”
Section: Particle Size Distribution Analysis Techniques: a Reviewmentioning
confidence: 99%
“…To avoid discrepancy between granulometric data gained from thin section analysis and other methodologies, several correction factors and equations have been developed. Some of them rely on statistical (Chayes, 1950;Burger and Skala, 1976;Kong et al, 2005), stereological (Elias, 1967;Russ, 1986;Sahagian and Proussevitch, 1998;Gallagher et al, 2023), or theoretical-mathematical treatise (Krumbein, 1935;Sahu, 1966;Cruz-Orive, 1983), considering particles as perfect spheres randomly cut along the thin section plane. Other correction methodologies apply statistical autocorrelation functions (Panozzo Heilbronner, 1992), software-aided projections of digitized particle outlines (Panozzo Heilbronner, 1983) or empirical correction equations (Harrell and Eriksson, 1979) to compare results from image analysis with data acquired by sieving.…”
Section: Particle Size Distribution Analysis Techniques: a Reviewmentioning
confidence: 99%
“…Objective and quantitative particle size and shape characterization of consolidated sediments (e.g., sandstones) is a complex issue, generally, several compromises have to be taken during particle size and shape analyses as mineral particles and/or lithic fragments of the deposits has to be analysed mostly in thin sections or on disaggregated sediments (Kellerhals, R. et al 1975;Burger, H. and Skala, W. 1976;Barrett, P.J. 1980;Schäfer, A. and Teyssen, T. 1987;Mingireanov Filho, I. et al 2013;Asmussen, P. et al 2015;Jiang, F. et al 2018).…”
Section: Introductionmentioning
confidence: 99%