Phenotypic trait of particle geometries
Phenotypic trait of particle geometries
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DOI:
10.1007/s10035-022-01240-8
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发表时间:
2021-10
期刊:
影响因子:
2.4
通讯作者:
S. J. Lee;M. Shin;Chang Hoon Lee;Priya Tripathi
中科院分区:
文献类型:
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作者:
S. J. Lee;M. Shin;Chang Hoon Lee;Priya Tripathi
People of a race appear different but share a ‘phenotypic trait’ due to a common genetic origin. Mineral particles are like humans: they appear different despite having a same geological origin. Then, do the particles have some sort of ‘phenotypic trait’ in the geometries as we do? How can we characterize the phenotypic trait of particle geometries? This paper discusses a new perspective on how the phenotypic trait can be discovered in the particle geometries by quantifying the ‘variation’ and ‘average’ of the geometry. The key idea is using the power-law relation between particle surface-area-to-volume ratio (A/V) and the particle volume (V) that uncovers the phenotypic trait in terms ofαandβ*: From the power regression betweenA/VandVin a log–log space, the power value (slope)αrepresents the relation between shape and size, whileβ*(intercept of the power regression evaluated by fixingα= -3) informs the angularity of the average shape in the granular material. In other words,αrepresents the ‘variation’ of the geometry, whileβ*is concerned with an ‘average’ geometry of a granular material. Furthermore, this study finds thatA/VandVcan also be used to characterize ‘individual’ particle shape in terms of Wadell’s true Sphericity (S). This paper also revisits theM=A/V×L/6 concept originally introduced by Su et al. [Transp. Geotech. 23: 100328, 2020] and finds the shape indexMis an extended form ofSproviding additional information about the particle elongation. Therefore, the proposed method usingA/VandVprovides a unified approach that can characterize the particle geometry at multiple scales from a granular material to single particle.Graphical abstract