LEVEL-SET METHOD FOR MULTIPHASE FLOWS

Author(s):  
Y. F. Yap ◽  
John C. Chai
2018 ◽  
Vol 30 (4) ◽  
pp. 040908 ◽  
Author(s):  
H.-Z. Yuan ◽  
C. Shu ◽  
Y. Wang ◽  
S. Shu

Author(s):  
Ruquan Liang ◽  
Satoru Komori

We present a numerical strategy for a propagating interface in multiphase flows using a level set method combined with a local mesh adaptative technique. We use the level set method to move the propagating interface in multiphase flows. We also use the local mesh adaptative technique to increase the grid resolution at regions near the propagating interface and additionally at the regions near points of high curvature with a minimum of additional expense. For illustration, we apply the adaptive coupled level set method to a collection of bubbles moving under passive transport. Good agreement has been obtained in the comparision of the numerical results for the collection of bubbles using an adaptative grid with those using a single grid. We also apply the adaptive coupled level set method to a droplet falling on a step where it is important to accurately model the effect of surface tension force and the motion of the free-surface, and the numerical results agree very closely with available data.


Author(s):  
Amin Hadidi ◽  
Majid Eshagh Nimvari

A geometrical mass control loop is proposed in this research to use in the level set method in order to simulation of multiphase flows with complex topologies of the interface and a case study is investigated using proposed scheme. In this regard oblique interaction and coalescence of bubbles in a liquid is investigated. The level set method is suffering from poor mass conservation in the case of severe changes of interface and complex topologies encountered in a wide range of problems which one of them is oblique coalescence of the bubbles. Despite the use of full re-initialization and reconstruction approach of the level set method as well as application of fine mesh, deviation of mass conservation of the method even becomes 100%. Therefore, simulation of such problems sometimes becomes impossible using this method. So in the geometric mass control loop, mass deviation in each time step is calculated and is compensated in the dispersed phase, which prevents the propagation of mass error entire the simulation. Efficiency of proposed geometrical mass control loop is verified by simulation of oblique interaction and coalescence of gas bubbles in a liquid. The governing equations are continuity and momentum equations which have been discretized using the finite volume method and the SIMPLE algorithm. The results outlined in the present study well agree with the existing experimental and numerical results. Results show that the maximum amount of mass dissipation was less than 4%. Therefore, the level set method with proposed geometric mass control loop could be used properly for the simulation of multiphase flows with sharp and high variations in the interface.


2020 ◽  
Vol 400 ◽  
pp. 108991 ◽  
Author(s):  
N. Valle ◽  
F.X. Trias ◽  
J. Castro

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