An approach for multiscale two-phase flow simulation in the direct simulation Monte Carlo framework

被引:1
|
作者
Shin, Yeongho [1 ]
Kim, Sanghun [1 ]
Jun, Eunj [1 ]
机构
[1] Korea Adv Inst Sci & Technol, Dept Aerosp Engn, Daejeon 34141, South Korea
关键词
DIRECT NUMERICAL-SIMULATION; CONVECTION HEAT-TRANSFER; DSMC SIMULATION; ROCKET PLUME; PACKED-BEDS; PARTICLE; GAS; SPHERES; DRAG; CONDUCTION;
D O I
10.1063/5.0212766
中图分类号
O3 [力学];
学科分类号
08 ; 0801 ;
摘要
To simulate multiscale gas flow with solid particles, Burt's model, based on the Direct Simulation Monte Carlo (DSMC) framework, is widely used to predict gas-solid interactions under the assumption of a negligibly small solid particle diameter compared to the local gas mean free path. However, Burt's model could become inaccurate when the solid particle is large relative to the local gas mean free path. This study introduces the Gas-Solid Synchronous (GSS) model, which predicts gas-solid interactions in continuum gas regions without assuming the local gas flow regime around a solid particle. Similar to Burt's model, the GSS model includes gas-to-solid and solid-to-gas interaction models to consider bidirectional interaction between two phases. The GSS gas-to-solid model is established by selecting accurate semi-empirical force and heat transfer models in comparison with DSMC simulation results. The GSS solid-to-gas model is developed based on the principles of momentum and energy conservation and validated against Burt's solid-to-gas model. The results show that Burt's model could overestimate the interphase force and heat transfer rates when its assumption on solid particle diameter does not hold, but it can reproduce non-equilibrium characteristics of two-phase flows where gas velocity distribution functions do not follow the Maxwell-Boltzmann distribution. By contrast, the GSS model can accurately predict gas-solid interaction in continuum gas flows, while it cannot capture the non-equilibrium nature of two-phase flows. The characteristics and limitations of the two models indicate that using a valid model for each gas-solid interaction could be crucial for accurate simulation of multiscale two-phase flows.
引用
收藏
页数:19
相关论文
共 50 条
  • [31] Simulation of two-phase flow in pumping stations
    Minato, A
    Nakajima, N
    Nagahara, T
    HOUILLE BLANCHE-REVUE INTERNATIONALE DE L EAU, 2006, (01): : 59 - +
  • [32] Simulation of two-phase flow in complex systems
    Wulff, Wolfgang
    NUCLEAR TECHNOLOGY, 2007, 159 (03) : 292 - 309
  • [33] Petroleum Reservoir Simulation of Two-Phase Flow
    Singh, Anugrah
    Reddy, N. Manjunath
    Tiwari, Pankaj
    FLUID MECHANICS AND FLUID POWER - CONTEMPORARY RESEARCH, 2017, : 947 - 956
  • [34] Simulation of Two-Phase Flow in Sloshing Tanks
    Luppes, Roel
    Veldman, Arthur
    Wemmenhove, Rik
    COMPUTATIONAL FLUID DYNAMICS 2010, 2011, : 555 - +
  • [35] Numerical simulation of two-phase flow in microchannel
    Xie, JH
    Amano, RS
    ITHERM 2004, VOL 2, 2004, : 679 - 686
  • [36] Two-phase flow simulation for interior ballistics
    Miura, H
    Matsuo, A
    Computational Ballistics II, 2005, 40 : 291 - 299
  • [37] A Simulation Model for Two-phase Pedestrian Flow
    Schwandt, Hartmut
    Berres, Stefan
    NUMERICAL ANALYSIS AND APPLIED MATHEMATICS ICNAAM 2011: INTERNATIONAL CONFERENCE ON NUMERICAL ANALYSIS AND APPLIED MATHEMATICS, VOLS A-C, 2011, 1389
  • [38] Numerical simulation of two-phase flow in a geocentrifuge
    Ataie-Ashtiani, B
    Hassanizadeh, SM
    Oung, O
    Weststrate, FA
    Bezuijen, A
    COMPUTATIONAL METHODS IN WATER RESOURCES, VOLS 1 AND 2, PROCEEDINGS, 2002, 47 : 225 - 232
  • [39] Two-phase flow simulation of reactor clarifiers
    Yang, Wen-He
    Wang, Chu-Chuao
    Hsu, Ren-Yi
    Wu, Rome-Ming
    JOURNAL OF THE CHINESE INSTITUTE OF CHEMICAL ENGINEERS, 2008, 39 (03): : 275 - 280
  • [40] Numerical simulation of two-phase fluid flow
    Carcione J.M.
    Picotti S.
    Santos J.E.
    Qadrouh A.
    Almalki H.S.
    Journal of Petroleum Exploration and Production Technology, 2014, 4 (3) : 233 - 243