کد مقاله | کد نشریه | سال انتشار | مقاله انگلیسی | نسخه تمام متن |
---|---|---|---|---|
672272 | 887494 | 2012 | 10 صفحه PDF | دانلود رایگان |
![عکس صفحه اول مقاله: Numerical simulation of sedimentation of rectangular particle in Newtonian fluid Numerical simulation of sedimentation of rectangular particle in Newtonian fluid](/preview/png/672272.png)
The sedimentation of a rectangular particle falling in a two-dimensional channel filled with Newtonian fluid was simulated with finite element arbitrary Lagrangian–Eulerian domain method. The numerical procedure was validated by comparison of the simulation results with existing numerical work. Moreover, good agreement was obtained between the simulation results and experimental measurements performed in the current study. The equilibrium position, stable orientation and drag coefficient of a rectangular particle for different particle Reynolds numbers (Rep) were studied. The results show that there is a critical particle Reynolds number for the preferred orientation of a rectangular particle falling in a Newtonian fluid. When Rep is smaller than the critical value, the particle falls with its long side parallel to gravity; otherwise the particle falls with its long side perpendicular to gravity. The critical particle Reynolds number is a decreasing function of the blockage ratio and aspect ratio. The distributions of pressure and shear stress on rectangular particle surface were analyzed. Moreover, the drag coefficient of the rectangular particle decreases as Rep or the blockage ratio increases; however, it appears to be independent of aspect ratio.
Simulation results with finite element arbitrary Lagrangian–Eulerian domain method show that the critical particle Reynolds number is a decreasing function of the blockage ratio and aspect ratio. The drag coefficient of the rectangular particle decreases as Rep or the blockage ratio increases; however, it appears to be independent of aspect ratio.Figure optionsDownload as PowerPoint slide
Journal: Particuology - Volume 10, Issue 1, February 2012, Pages 79–88