Numerical simulation of water solidification phenomenon for ice-on-coil thermal energy storage application

被引:23
作者
Soltan, BK
Ardehali, MM
机构
[1] KN Toosi Univ Technol, Dept Energy Syst Engn, Tehran, Iran
[2] Iowa Energy Ctr, Energy Resource Stn, Ankeny, IA USA
[3] Elect Power Res Ctr, Tehran, Iran
关键词
thermal energy storage; simulation; cylindrical coordinate system; numerical modeling; valley filling; load shifting; off-peak cooling;
D O I
10.1016/S0196-8904(02)00041-9
中图分类号
O414.1 [热力学];
学科分类号
摘要
The increasing demand for higher energy efficiency in existing power generation facilities requires implementation of demand-side management strategies, such as valley filling and load shifting. As an operational strategy, thermal energy storage (TES) is considered as an effective means for shifting electric loads from on-peak to off-peak hours. For manufacturing storage tanks and design of systems, prediction of the time required for water solidification and accumulation of ice by numerical simulation and experimental methods is necessary. The objective of this study is to develop a numerical simulation model and determine the amount of time needed for solidification of water around a circular cross-section TES coil. To meet the objective, transient heat and mass transfer analysis of the water solidification phenomenon around a circular pipe with boundary and initial conditions similar to those found in ice TES systems is required. An extensive literature survey is made, and utilizing a finite difference algorithm suggested by Du-Fort Frankle, the cylindrical coordinate system based numerical model is developed and the time duration for solidification of 10 mm of ice around a 20 mm diameter pipe is found to be 2609.4 s. (C) 2002 Elsevier Science Ltd. All rights reserved.
引用
收藏
页码:85 / 92
页数:8
相关论文
共 24 条
[1]  
ARDEHALI MM, 1997, J ENERG CONVERS MANA, V38
[2]   ADAPTIVE ZONING FOR SINGULAR PROBLEMS IN 2 DIMENSIONS [J].
BRACKBILL, JU ;
SALTZMAN, JS .
JOURNAL OF COMPUTATIONAL PHYSICS, 1982, 46 (03) :342-368
[3]  
Crank J, 1957, Q J Mech Appl Math, V10, P220
[4]   ON THE NUMERICAL INTEGRATION OF A PARABOLIC DIFFERENTIAL EQUATION SUBJECT TO A MOVING BOUNDARY CONDITION [J].
DOUGLAS, J ;
GALLIE, TM .
DUKE MATHEMATICAL JOURNAL, 1955, 22 (04) :557-571
[5]  
DREES KH, 1995, HVAC R RES, V1
[6]  
Ekrlick L. W., 1958, J ASS COMPUT MATH, V5, P161
[7]  
*EPRI, 1999, 109478 EPRI
[8]  
Furzeland R. M., 1980, J I MATH APPL, V26, P411, DOI 10.1093/imamat/26.4.411
[9]  
Gebhart Benjamin., 1993, HEAT CONDUCTION MASS
[10]   INWARD SOLIDIFICATION WITH RADIATION-CONVECTION BOUNDARY-CONDITION [J].
GOODLING, JS ;
KHADER, MS .
JOURNAL OF HEAT TRANSFER-TRANSACTIONS OF THE ASME, 1974, 96 (01) :114-115