Arching during the segregation of two-dimensional tapped granular systems: Mixtures versus intruders
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作者:
Unac, Rodolfo Omar
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Univ Nacl San Luis, CONICET, Inst Fis Aplicada, Dept Fis, San Luis, ArgentinaUniv Nacl San Luis, CONICET, Inst Fis Aplicada, Dept Fis, San Luis, Argentina
Unac, Rodolfo Omar
[1
]
Benito, Jesica G
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Univ Nacl San Luis, CONICET, Inst Fis Aplicada, Dept Fis, San Luis, ArgentinaUniv Nacl San Luis, CONICET, Inst Fis Aplicada, Dept Fis, San Luis, Argentina
Benito, Jesica G
[1
]
Vidales, Ana Maria
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Univ Nacl San Luis, CONICET, Inst Fis Aplicada, Dept Fis, San Luis, ArgentinaUniv Nacl San Luis, CONICET, Inst Fis Aplicada, Dept Fis, San Luis, Argentina
Vidales, Ana Maria
[1
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Pugnaloni, Luis A
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Univ Tecnol Nacl, Fac Reg La Plata, Dpto Ingn Mecan, La Plata, ArgentinaUniv Nacl San Luis, CONICET, Inst Fis Aplicada, Dept Fis, San Luis, Argentina
Pugnaloni, Luis A
[2
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[1] Univ Nacl San Luis, CONICET, Inst Fis Aplicada, Dept Fis, San Luis, Argentina
[2] Univ Tecnol Nacl, Fac Reg La Plata, Dpto Ingn Mecan, La Plata, Argentina
We present numerical simulations of binary mixtures of granular disks subjected to tapping. We consider the size segregation process in terms of the arches formed by small and big particles. Although arching has been proposed as one of the chief mechanisms that determines size segregation in non-convecting systems, there is no direct data on arching to support the existing proposals. The pseudo-dynamic approach chosen for this work allows for a straightforward identification of arches in the bulk of the column. We find that, indeed, arch formation and breakage are crucial to the segregation process. Our results show that the presence of large particles induce the formation of more arches than found in mono-sized samples. However, tapping leads to the progressive breakage of big arches where large particles are involved as the segregation process takes place. Interestingly, isolated intruders may or may not rise under tapping depending not only on the size ratio (as it is well known) but also on the degree of ordering of the environment