Theoretical analysis of phase change heat transfer and energy storage in a spherical phase change material with encapsulation

被引:17
作者
Jain, Ankur [1 ]
Parhizi, Mohammad [1 ]
机构
[1] Univ Texas Arlington, Mech & Aerosp Engn Dept, 500W First St,Rm 211, Arlington, TX 76019 USA
基金
美国国家科学基金会;
关键词
Phase change heat transfer; Encapsulation; Latent energy storage; Melting; Solidification; INWARD SOLIDIFICATION; TRANSFER ENHANCEMENT; SATURATED LIQUID; PCM; MICROCAPSULES; CYLINDERS;
D O I
10.1016/j.ijheatmasstransfer.2021.122348
中图分类号
O414.1 [热力学];
学科分类号
摘要
Encapsulation of a phase change material (PCM) is a commonly used technique for providing mechanical and chemical stability, and enabling the manufacturing of PCM composites. However, thermal impedance of the encapsulating layer may adversely affect phase change heat transfer in the PCM. Experimental measurement of heat transfer and phase change in an encapsulated PCM is difficult, particularly for the case of micro/nano-encapsulation. As a result, development of robust theoretical phase change heat transfer models in presence of encapsulation is critical. This paper presents theoretical analysis of the problem of phase change heat transfer in a spherical PCM with an encapsulant layer. Temperature distribution in the newly formed phase and the encapsulant layer is determined by solving a spherical two-layer thermal conduction problem in non-dimensional form. The rate of phase change propagation is then determined from the temperature distribution. The effect of thermal contact resistance at the PCM-encapsulant interface is accounted for. Results are shown to be consistent with past work for the special case of no encapsulation. Results are also shown to agree well with numerical simulations. The use of only a few eigenvalues is shown to result in good accuracy. The effect of encapsulant thickness, thermal properties and PCM-encapsulant thermal contact resistance as well as external boundary condition on phase change propagation is analyzed. The non-dimensional model is used to address practical problems in phase change energy storage with typical materials and conditions. This work contributes an important theoretical analysis tool for a problem of much practical importance. Results from this work may help optimize and improve the performance of encapsulated PCMs for energy storage and thermal management. (c) 2021 Elsevier Ltd. All rights reserved.
引用
收藏
页数:12
相关论文
共 34 条
[1]  
Alexiades A, 1992, MATH MODELING MELTIN
[2]   Analysis of heat transfer and fluid flow during melting inside a spherical container for thermal energy storage [J].
Archibold, Antonio Ramos ;
Rahman, Muhammad M. ;
Goswami, D. Yogi ;
Stefanakos, Elias K. .
APPLIED THERMAL ENGINEERING, 2014, 64 (1-2) :396-407
[3]   Numerical and experimental study of melting in a spherical shell [J].
Assis, E. ;
Katsman, L. ;
Ziskind, G. ;
Letan, R. .
INTERNATIONAL JOURNAL OF HEAT AND MASS TRANSFER, 2007, 50 (9-10) :1790-1804
[4]  
Beckett P.M, 1971, THESIS HULL U UK
[5]   Total solidification time of a liquid phase change material enclosed in cylindrical/spherical containers [J].
Bilir, L ;
Ilken, Z .
APPLIED THERMAL ENGINEERING, 2005, 25 (10) :1488-1502
[6]   Spherical solidification by the enthalpy method and the heat balance integral method [J].
Caldwell, J ;
Chan, CC .
APPLIED MATHEMATICAL MODELLING, 2000, 24 (01) :45-53
[7]   THERMAL CONTACT CONDUCTANCE [J].
COOPER, MG ;
MIKIC, BB ;
YOVANOVI.MM .
INTERNATIONAL JOURNAL OF HEAT AND MASS TRANSFER, 1969, 12 (03) :279-&
[8]  
Goodman T.R., 1958, T AM SOC MECH ENG, V80, P335, DOI [10.1115/1.4012364, DOI 10.1115/1.4012364]
[9]   Microencapsulated PCM thermal-energy storage system [J].
Hawlader, MNA ;
Uddin, MS ;
Khin, MM .
APPLIED ENERGY, 2003, 74 (1-2) :195-202
[10]   A numerical and experimental investigation of different containers and PCM options for cold storage modular units for domestic applications [J].
Ismail, K. A. R. ;
Moraes, R. I. R. .
INTERNATIONAL JOURNAL OF HEAT AND MASS TRANSFER, 2009, 52 (19-20) :4195-4202