期刊文献+

瓶颈开口角对二维颗粒流密度的影响

Effect of opening-angle θ at choke point on the density of granular flow on the two-dimensional conveyor belt.
下载PDF
导出
摘要 此前曾研究过传送带出口处瓶颈开口角度对颗粒流的影响.在稀疏流状态下改变瓶颈开口角度θ,当θ大于15°时,颗粒流量Q随着cosθ呈线性变化,颗粒流量Q可表示为:Q(θ,v,R,ρ)=0ρ.R.v-K(ρ,R,v).cosθ(0ρ是开口角为90度时颗粒在瓶颈开口处的平均密度).本文着重研究了颗粒流量Q与速度v、瓶颈开口R以及颗粒密度ρ的关系,结果发现在稀疏流状态下颗粒流量Q在任何开口角度下与速度v以及瓶颈开口R都呈线性关系,但颗粒流密度ρ却是瓶颈开口角度θ以及开口尺寸R的函数,(ρR)与cosθ呈非线性关系. The relationship between the granular flow rate Q of the dilute granular flow and the opening-angle θ at choke point on a two-dimensional conveyor belt was investigated. The result showed that the granular flow rate Q decreases linearly with the cosθ when the opening-angle θis larger than 15°. The expression of the flow rate Q can be written as: Q(θ,v,R,ρ)=ρo · R · v-K(ρ,R,v) · cos θ(ρois the density of the granule when the opening-angle θ equals 90 degree). The result showed that the density of granular flow is dependent on the opening-angle θ and the exit width R. There is a nonlinear relation between the density of granular flow ρ(R) and the cosθ. The flow rate Q of dilute granular flow can be written as: Q(θ,v,R,ρ)=ρo · R · v-ρ(R) · R · v · cos θ.
机构地区 浙江大学物理系
出处 《浙江大学学报(理学版)》 CAS CSCD 北大核心 2009年第3期278-281,共4页 Journal of Zhejiang University(Science Edition)
基金 国家自然科学基金资助项目(批准号:10274071) 浙江省教育厅资助项目(批准号:Y200804093)
关键词 颗粒物质 平面颗粒流 granular matter two-dimensional granular flow
  • 相关文献

参考文献15

  • 1SHINBROT T, LAMARCHE K, BENJAMIN J G. Triboelectrification and razorbacks : geophysical patterns produced in dry grains [J]. Phys Rev Lett, 2006,96:178002- 178006
  • 2GIOIA G, OTT-MONSIVAIS S E, HILL K M. Fluctuating velocity and momentum transfer in dense granular flows [J]. Plays Rev Lett, 2006,96: 138001- 138004.
  • 3BORZSONYIT, THOMAS C H, ROBERT E E. Two Scenarios for avalanche dynamics in inclined granular layers [J]. Phys Rev Lett, 2005,94 : 208001-208004.
  • 4CHENW, HOU M Y, LU K Q, et al. Granular flows through vertical pipes controlled by an electric field[J]. Phys Rev E,2001,64:061305-061310.
  • 5TASI J C, LOSERT W, VOTH G, et al. Two- dimensional granular poiseuille flow on an incline: multiple dynamical regimes[J]. Phys Rev E, 2001,65 : 011306-011318.
  • 6VOLFSON D, TSIMRIING L S, ARANSON I S. Partially fluidized shear granular flows: Continuum theory and molecular dynamics simulations[J]. Phys Rev E,2003,68 :021301-021315.
  • 7FORTERRE Y, POULIQUEN O. Longitudinal vortices in granular flows[J]. Phys Rev Lett, 2001,86:5886-5889.
  • 8LUN C K K, SAVAGE S B. Analyses of slow high- concentration flows of granular materials[J]. J Fluid Mech, 1983,140:223-231.
  • 9HOU M Y, CHEN W, ZHANG T, et al. Global nature of dilute-to-dense transition of granular flows in a 2D channel[J]. Phys Rev Lett, 2003, 91: 204301- 204304.
  • 10KIWING T, LAI P Y, Pak P K. Jamming of granular flow in a two-dimensional hopper[J]. Phys Rev Lett, 2001,86:71-74.

二级参考文献25

  • 1[1]Kadanoff L P 1999 Rev.Mod.Phys.71 435
  • 2[2]de Gennes P G 1999 Rev.Mod.Phys.71 S374
  • 3[3]Trappe V, Prasad V, Cipelletti L, Serge P N and Weitz D A 2001 Nature 411 772
  • 4[4]Jaeger H M, Nagel S R, Behringer R P 1996 Rev.Mod.Phys.68 1259
  • 5[5]Duran J 2000 Sands,Powders and Grains (New York:Springer)
  • 6[6]Ristow G H 2000 Pattern Formation in Granular Materials (New York:Springer)
  • 7[7]Beverloo W A et al 1961 J.Chem.Eng.Sci. 15 260
  • 8[8]To T, Lai P Y and Pak H K 2001 Phys.Rev.Lett.86 71
  • 9[9]Traffic and granular flow '99. edited by D.Helbing, H. J.Herrmann, M. Schreckenberg, D. E. Wolf (Springer, Singapore)
  • 10[10]Olemskoi A I and Khomenko A V 2001 Flow. Phys.Rev. E 63 036116

共引文献44

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部