Numerical simulation of shock wave problems with the two-phase two-fluid model

被引：7
作者：
Liu, Fayue [1 ]
Chen, Huandong [1 ]
Chen, Jiayue [1 ]
机构：
[1] Sun Yat Sen Univ, Sino French Inst Nucl Engn & Technol, 2 Daxue Rd, Zhuhai 519082, Peoples R China
来源：
PROGRESS IN NUCLEAR ENERGY | 2020年 / 121卷
关键词：
Two-fluid model; Shock tube; Water faucet; One-step coupled solution; PROPAGATION PHENOMENA; PRESSURE WAVES; IMPLEMENTATION; SYSTEM; RESOLUTION;
D O I：
10.1016/j.pnucene.2020.103259
中图分类号：
TL [原子能技术]; O571 [原子核物理学];
学科分类号：
0827 ; 082701 ;
摘要：
The accurate evaluation of the rapid pressure wave propagations in reactor flow systems is an important and challenge issue for reactor safety. In order to simulate pressure wave propagations in the two-phase flow system, this paper presents a new two-fluid numerical solution method for solving the two-phase flow process. A numerical convenient set of equations and the associated one-step coupled solution method are proposed for the model. The field equations are devised from the RELAP5 code, but they have great effectiveness in forming a coupled matrix equation. All the unknown variables of the flow system can be obtained through directly solving the coupled matrix equation. The proposed model is applied to simulate the shock wave problems, i.e. the classical shock tube problem and the water faucet problem. The stability and convergence performance of the simulation results have been verified with analytical data and RELAP5 results. The numerical results demonstrate that the new model is capable and accurate in capturing the transient shock wave propagation of single- and two-phase flows.
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页数：11
相关论文
共 24 条
[1]  
[Anonymous], 1979, LINPACK User's Guide
[2]  
[Anonymous], INT ASS PROPERTIES W
[3]   One- and two-dimensional standing pressure waves and one-dimensional travelling pulses using the US-NRC nuclear systems analysis code TRACE [J].
Barten, Werner ;
Manera, Annalisa ;
Macian-Juan, Rafael .
NUCLEAR ENGINEERING AND DESIGN, 2008, 238 (10) :2568-2582
[4]   THE PHYSICAL CLOSURE LAWS IN THE CATHARE CODE [J].
BESTION, D .
NUCLEAR ENGINEERING AND DESIGN, 1990, 124 (03) :229-245
[5]  
Burwell M. J., 1989, Fourth International Topical Meeting on Nuclear Reactor Thermal-Hydraulics. NURETH-4, P1234
[6]   Development of temporal and spatial high-order schemes for two-fluid seven-equation two-pressure model and its applications in two-phase flow benchmark problems [J].
Chao, Fei ;
Liu, Dong ;
Shan, Jianqiang ;
Gou, Junli ;
Wu, Pan .
INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN FLUIDS, 2018, 88 (04) :169-192
[7]   Simulations of single- and two-phase shock tubes and gravity-driven wave problems with the RELAP-7 nuclear reactor system analysis code [J].
Delchini, Marc O. ;
Ragusa, Jean C. ;
Berry, Ray A. .
NUCLEAR ENGINEERING AND DESIGN, 2017, 319 :106-116
[8]   Numerical and experimental analysis of transient wave propagation through perforated plates for application to the simulation of LOCA in PWR [J].
Faucher, V. ;
Crouzet, F. ;
Piteau, P. ;
Galon, P. ;
Izquierdo, P. .
NUCLEAR ENGINEERING AND DESIGN, 2012, 253 :1-11
[9]   Numerical research on water hammer phenomenon of parallel pump-valve system by coupling FLUENT with RELAP5 [J].
Feng, Tangtao ;
Zhang, Dalin ;
Song, Ping ;
Tian, Wenxi ;
Li, Wei ;
Su, G. H. ;
Qiu, Suizheng .
ANNALS OF NUCLEAR ENERGY, 2017, 109 :318-326
[10]   Notes on the implementation of a fully-implicit numerical scheme for a two-phase three-field flow model [J].
Frepoli, C ;
Mahaffy, JH ;
Ohkawa, K .
NUCLEAR ENGINEERING AND DESIGN, 2003, 225 (2-3) :191-217
123