THE INVESTIGATION IN THE DENSITY-WAVE INSTABILITY OF A UNIFORMLY HEATED CHANNEL AT A SUPERCRITICAL PRESSURE USING A THREE-REGION NONLINEAR MODEL

被引:0
作者
Lee, Jin Der [1 ]
Chen, Shao Wen [2 ,3 ]
Peir, Jinn-Jer [1 ]
机构
[1] Natl Tsing Hua Univ, Nucl Sci & Technol Dev Ctr, 101,Sect 2,Kuang Fu Rd, Hsinchu 30013, Taiwan
[2] Natl Tsing Hua Univ, Inst Nucl Engn & Sci, 101,Sect 2,Kuang Fu Rd, Hsinchu 30013, Taiwan
[3] Natl Tsing Hua Univ, Dept Engn & Syst Sci, 101,Sect 2,Kuang Fu Rd, Hsinchu 30013, Taiwan
来源
4TH THERMAL AND FLUIDS ENGINEERING CONFERENCE, ASTFE 2019 | 2019年
关键词
supercritical water; nonlinear analysis; density-wave instability; STABILITY ANALYSIS;
D O I
暂无
中图分类号
O414.1 [热力学];
学科分类号
摘要
Since the instability problems, especially density-wave instability, may deteriorate the heat transfer and safe operation of a supercritical heated system, it is essential to clarify the nonlinear characteristics of a supercritical fluid system, particularly that after the occurrence of instability. At present, the nonlinear dynamic model for supercritical heated system is quite spare in the literatures due to the complexity and dramatic change in flow properties of a supercritical fluid system. Therefore, this study develops a nonlinear dynamic model of a supercritical uniformly heated channel by dividing the channel into three regions with polynomial profile approximations between flow density and flow enthalpy. The present nonlinear dynamic model validated against the available experimental data could reasonably apply to explore the density-wave stability boundaries of a uniformly heated channel with supercritical water. Nonlinear characteristics of the system are investigated in this study. Increasing inlet flow resistance would stabilize the system, whereas increasing outlet flow resistance or heating power would destabilize the system.
引用
收藏
页数:10
相关论文
共 9 条
[1]   Dimensionless parameters in stability analysis of heated channels with fluids at supercritical pressures [J].
Ambrosini, Walter ;
Sharabi, Medhat .
NUCLEAR ENGINEERING AND DESIGN, 2008, 238 (08) :1917-1929
[2]  
[Anonymous], 2010, NIST STANDARD REFERE
[3]  
Filonenko G.K., 1954, Toploenergetika, V1, P40
[4]   Stability analysis of a uniformly heated channel with supercritical water [J].
Gomez, T. Ortega ;
Class, A. ;
Lahey, R. T., Jr. ;
Schulenberg, T. .
NUCLEAR ENGINEERING AND DESIGN, 2008, 238 (08) :1930-1939
[5]  
Idaho National Engineering and Environmental Laboratory, 2003, INEEL/EXT-03-00693
[6]  
Kahaner D., 1989, Numerical Methods and Software
[7]  
Khabensky V.B., 1995, Power Equipment Components
[8]   A new model for studying the density wave instabilities of supercritical water flows in tubes [J].
Zhang, Yifan ;
Li, Huixiong ;
Li, Liangxing ;
Wang, Tai ;
Zhang, Qing ;
Lei, Xianliang .
APPLIED THERMAL ENGINEERING, 2015, 75 :397-409
[9]   Hot-channel stability of supercritical water-cooled reactors - I: Steady state and sliding pressure startup [J].
Zhao, Jiyun ;
Saha, Pradip ;
Kazimi, Mujid S. .
NUCLEAR TECHNOLOGY, 2007, 158 (02) :158-173