Identification of the thermal conductivity of polymer materials during their crystallization

被引:0
作者
Moussallem, Rita [1 ]
El Rassy, Elissa [1 ]
Faraj, Jalal [2 ]
Lefevre, Nicolas [1 ]
Bailleul, Jean-Luc [1 ]
机构
[1] Nantes Univ, UMR CNRS 6607, LTEN, Rue Christian Pauc, F-44300 Nantes, France
[2] Lebanese Int Univ, Beirut, Lebanon
来源
MATERIAL FORMING, ESAFORM 2024 | 2024年 / 41卷
关键词
Thermal Conductivity; Thermoplastics; Crystallization; Inverse Method; TEMPERATURE; KINETICS;
D O I
10.21741/9781644903131-292
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
Controlling the quality of industrial products requires an accurate comprehension of the material's behavior during the several transformation phases. An accurate estimation of the heat transfers taking place throughout the production phases necessitates the exact knowledge of the thermophysical properties. These properties are well known in the solid state, however they are less mastered in the liquid state and during transformation. The main objective of this research project is to estimate the evolution of the thermal conductivity during transformation by solving an inverse heat conduction problem. The calculation outputs ought to describe the evolution of the thermal conductivity function of two coupled fields: the temperature and the transformation degree. The inverse method relies on a finite difference numerical model and a hybrid optimization algorithm, combining a stochastic method with a deterministic method. The temperature evolution within a thermoplastic undergoing transformation is measured with the help of an instrumented mold. The thermal conductivity values are identified by minimizing the discrepancy between the experimentally measured temperature profile and the one numerically simulated. The acquired results are compared with the mixing law, classically used to take into account the phase change of a material. It is observed that the values acquired by the established inverse method reproduce the measured temperature profiles more accurately than the mixing law.
引用
收藏
页码:2668 / 2677
页数:10
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