Abstract
Particle breakage is a common problem in the conveying and handling of particulate solids. The
phenomenon of particle breakage has been studied by experiments by a number of researchers in
order to describe the process of breakage by mathematical functions. The development of
comminution functions that can suitably describe the breakage behavior of granular materials can
lead to a significant improvement in the design and efficiency of particulate solids handling
equipment. The present study focuses on developing the strength distribution and the breakage
functions of particles of four different materials subjected to uniaxial compressive loading.
Single particles were compressed until fracture in order to determine their strength distribution
and the fragments were investigated to determine their size distribution. The parameters of
logistic function and breakage function were obtained by curve-fitting of the functions to the
strength distribution and size distribution of the fragments respectively. These functions were
then implemented in the BGU-DEM code which was used to carry out Discrete Element Method
(DEM) simulations on single particle breakage by compression. The simulations produced a
similar mass distribution of fragments to the breakage function obtained from the experimental
data.
phenomenon of particle breakage has been studied by experiments by a number of researchers in
order to describe the process of breakage by mathematical functions. The development of
comminution functions that can suitably describe the breakage behavior of granular materials can
lead to a significant improvement in the design and efficiency of particulate solids handling
equipment. The present study focuses on developing the strength distribution and the breakage
functions of particles of four different materials subjected to uniaxial compressive loading.
Single particles were compressed until fracture in order to determine their strength distribution
and the fragments were investigated to determine their size distribution. The parameters of
logistic function and breakage function were obtained by curve-fitting of the functions to the
strength distribution and size distribution of the fragments respectively. These functions were
then implemented in the BGU-DEM code which was used to carry out Discrete Element Method
(DEM) simulations on single particle breakage by compression. The simulations produced a
similar mass distribution of fragments to the breakage function obtained from the experimental
data.
Original language | English |
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Journal | Particulate Science and Technology |
Early online date | 9 May 2016 |
DOIs | |
Publication status | Published - 9 May 2016 |