scholarly journals A Method for Solving Percolation Overflow Boundary Based on Maximum of Horizontal Energy Loss Rate

2021 ◽  
Vol 9 ◽  
Author(s):  
Yuandong Li ◽  
Bing Hao ◽  
Xiaojun Li ◽  
Liguo Jin ◽  
Qing Dong ◽  
...  

The determination of overflow boundary is a prerequisite for the accurate solution of the seepage field by the finite element method. In this paper, a method for solving overflow boundary according to the maximum value of horizontal energy loss rate is proposed, which based on the analysis of the physical meaning of functional and the water head distribution of seepage field under different overflow boundaries. This method considers that the overflow boundary that makes the horizontal energy loss rate reach the maximum value is the real boundary overflow. Compared with the previous iterative computation method of overflow point and free surface, the method of solving overflow boundary based on the maximum horizontal energy loss rate does not need iteration, so the problem of non-convergence does not exist. The relative error of the overflow points is only 1.54% and 0.98% by calculating the two-dimensional model of the glycerol test and the three-dimensional model of the electric stimulation test, respectively. Compared with the overflow boundary calculated by the node virtual flow method, improved cut-off negative pressure method, initial flow method, and improved discarding element method, this method has a higher accuracy.

2016 ◽  
Author(s):  
Meenhaz Ansari ◽  
S. S. Z. Ashraf ◽  
Afzal Ahmad

Applied laser ◽  
2014 ◽  
Vol 34 (6) ◽  
pp. 589-592
Author(s):  
张程 Zhang Cheng ◽  
陈雪辉 Chen Xuehui ◽  
袁根福 Yuan Genfu

1983 ◽  
Vol 29 (1) ◽  
pp. 131-137 ◽  
Author(s):  
M. H. A. Hassan ◽  
P. H. Sakanaka

The energy loss rate, Ė, of test ions injected with velocity V into a Maxwellian electron-ion plasma in the presence of an external magnetic field, is studied. Most of the integrals appearing in the expression for Ė are evaluated analytically and the remaining integrals are evaluated numerically for various values of the parameters η = Ωe / ωe, x = V/ve, r = Te/Ti, and the angle of injection θ. It is shown that the effect of the magnetic field is rather small except for η > 1, the temperature ratio is important for small x (x ≤ 0·2), and the injection angle is not important.


Author(s):  
GYULA FODOR ◽  
PÉTER FORGÁCS ◽  
MÁRK MEZEI

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