Balancing size and density segregation in bidisperse dense granular flows
Several experimental studies have illustrated a balance between the segregation forces arising due to size- and density-differences. However, no detailed studies have been carried out to quantify this balance. In 2014, by utilising discrete particle simulations, we presented a simple relationship be...
Main Authors: | , |
---|---|
Format: | Article |
Language: | English |
Published: |
EDP Sciences
2017-01-01
|
Series: | EPJ Web of Conferences |
Online Access: | https://doi.org/10.1051/epjconf/201714003079 |
id |
doaj-a17c1e82cd0d46809cda74ce0d21b6ee |
---|---|
record_format |
Article |
spelling |
doaj-a17c1e82cd0d46809cda74ce0d21b6ee2021-08-02T07:45:35ZengEDP SciencesEPJ Web of Conferences2100-014X2017-01-011400307910.1051/epjconf/201714003079epjconf162567Balancing size and density segregation in bidisperse dense granular flowsTunuguntla Deepak R.0Thornton Anthony R.1Multi-Scale Mechanics Group, Dept. of Thermal and Fluid Engineering, University of TwenteMulti-Scale Mechanics Group, Dept. of Thermal and Fluid Engineering, University of TwenteSeveral experimental studies have illustrated a balance between the segregation forces arising due to size- and density-differences. However, no detailed studies have been carried out to quantify this balance. In 2014, by utilising discrete particle simulations, we presented a simple relationship between the particle size-and density-ratio, s^a=ρ^$s^a = \hat \rho$, where ‘a’ determines whether the partial pressure scales with the diameter, surface area or volume of the particle. For a 50:50 mix (in volume) of bidisperse granular mixtures, we found the partial pressure to scale with the volume of the particle, i.e. a = 3. Moreover, there also exists a range of size- and density-ratios that satisfy the relation s^3=ρ^$s^3 = \hat \rho$, where the bidisperse mixture remains homogeneously mixed. However, in this proceeding, we deviate from the conventional 50:50 mixes and consider a slightly extreme case of mixes, such as the 10:90 (in volume) mixes, which are often found in nature and industries. By doing so we observe that the partial pressure does not scale with the particle volume and, more importantly, the zero-segregation relation is not as simple as s^a=ρ^$s^a = \hat \rho$. However, there does exist a range of size- and density-ratios for which the mixture weakly segregates.https://doi.org/10.1051/epjconf/201714003079 |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Tunuguntla Deepak R. Thornton Anthony R. |
spellingShingle |
Tunuguntla Deepak R. Thornton Anthony R. Balancing size and density segregation in bidisperse dense granular flows EPJ Web of Conferences |
author_facet |
Tunuguntla Deepak R. Thornton Anthony R. |
author_sort |
Tunuguntla Deepak R. |
title |
Balancing size and density segregation in bidisperse dense granular flows |
title_short |
Balancing size and density segregation in bidisperse dense granular flows |
title_full |
Balancing size and density segregation in bidisperse dense granular flows |
title_fullStr |
Balancing size and density segregation in bidisperse dense granular flows |
title_full_unstemmed |
Balancing size and density segregation in bidisperse dense granular flows |
title_sort |
balancing size and density segregation in bidisperse dense granular flows |
publisher |
EDP Sciences |
series |
EPJ Web of Conferences |
issn |
2100-014X |
publishDate |
2017-01-01 |
description |
Several experimental studies have illustrated a balance between the segregation forces arising due to size- and density-differences. However, no detailed studies have been carried out to quantify this balance. In 2014, by utilising discrete particle simulations, we presented a simple relationship between the particle size-and density-ratio, s^a=ρ^$s^a = \hat \rho$, where ‘a’ determines whether the partial pressure scales with the diameter, surface area or volume of the particle. For a 50:50 mix (in volume) of bidisperse granular mixtures, we found the partial pressure to scale with the volume of the particle, i.e. a = 3. Moreover, there also exists a range of size- and density-ratios that satisfy the relation s^3=ρ^$s^3 = \hat \rho$, where the bidisperse mixture remains homogeneously mixed. However, in this proceeding, we deviate from the conventional 50:50 mixes and consider a slightly extreme case of mixes, such as the 10:90 (in volume) mixes, which are often found in nature and industries. By doing so we observe that the partial pressure does not scale with the particle volume and, more importantly, the zero-segregation relation is not as simple as s^a=ρ^$s^a = \hat \rho$. However, there does exist a range of size- and density-ratios for which the mixture weakly segregates. |
url |
https://doi.org/10.1051/epjconf/201714003079 |
work_keys_str_mv |
AT tunuguntladeepakr balancingsizeanddensitysegregationinbidispersedensegranularflows AT thorntonanthonyr balancingsizeanddensitysegregationinbidispersedensegranularflows |
_version_ |
1721239052027428864 |