期刊文献+
共找到2篇文章
< 1 >
每页显示 20 50 100
Effect of particle shape on packing fraction and velocity profiles at outlet of a silo
1
作者 高庆庆 陈玉超 胡林 《Chinese Physics B》 SCIE EI CAS CSCD 2023年第6期368-377,共10页
Many studies on how the particle shape affects the discharge flow mainly focus on discharge rates and avalanche statistics. In this study, the effect of the particle shape on the packing fraction and velocities of par... Many studies on how the particle shape affects the discharge flow mainly focus on discharge rates and avalanche statistics. In this study, the effect of the particle shape on the packing fraction and velocities of particles in the silo discharge flow are investigated by using the discrete element method. The time-averaged packing fraction and velocity profiles through the aperture are systematically measured for superelliptical particles with different blockinesses. Increasing the particle blockiness is found to increase resistance to flow and reduce the flow rate. At an identical outlet size, larger particle blockiness leads to lower velocity and packing fraction at the outlet. The packing fraction profiles display evidently the self-similar feature that can be appropriately adjusted by fractional power law. The velocity profiles for particles with different shapes obey a uniform self-similar law that is in accord with previous experimental results, which is compatible with the hypothesis of free fall arch. To further investigate the origin of flow behaviors, the packing fraction and velocity field in the region above the orifice are computed. Based on these observations, the flow rate of superelliptical particles is calculated and in agreement with the simulated data. 展开更多
关键词 superelliptical particles flow rate packing fraction and velocity profiles discrete element method
下载PDF
Packing Dimension of Space-time Anisotropic Gaussian Random Fields
2
作者 hen Long CHEN Jun WANG Dong Sheng WU 《Acta Mathematica Sinica,English Series》 SCIE CSCD 2021年第12期1826-1840,共15页
Let X={X(t)∈R^(d),t∈R^(N)}be a centered space-time anisotropic Gaussian random field whose components are independent and satisfy some mild conditions.We study the packing dimension of range X(E)under the anisotropi... Let X={X(t)∈R^(d),t∈R^(N)}be a centered space-time anisotropic Gaussian random field whose components are independent and satisfy some mild conditions.We study the packing dimension of range X(E)under the anisotropic(time variable)metric space(R^(N),ρ)and(space variable)metric space(R^(d),τ),where E⊂R^(N) is a Borel set.Our results generalize the corresponding results of Estrade,Wu and Xiao(Commun.Stoch.Anal.,5,41-64(2011))for time-anisotropic Gaussian random fields to space-time anisotropic Gaussian fields. 展开更多
关键词 Gaussian random fields ANISOTROPIC packing dimension packing dimension profile RANGE
原文传递
上一页 1 下一页 到第
使用帮助 返回顶部