\begin{document}$Ste$\end{document}, mobility number M, and Prandtl number \begin{document}$Pr$\end{document} on electrohydrodynamic (EHD) solid-liquid phase change. The numerical results show that comparing with the melting process driven by buoyancy force, the applied electric field will not only change the flow structure in liquid region and the evolution of the liquid-solid interface, but also increase the heat transfer efficiency of dielectric phase change material and thus enhance the solid-liquid phase change process. In particular, we find that this phenomenon becomes more pronounced when T is larger. Further, the dimensionless parameter \begin{document}$\varPhi$\end{document} is introduced to characterize the effect of EHD enhanced solid-liquid phase change, and the results indicate that the effect of EHD enhancement solid-liquid phase change is weakened with the increase of Stefan number \begin{document}$Ste$\end{document}, However the change of \begin{document}$Ste$\end{document} does not make much difference in EHD enhancement solid-liquid phase change for a sufficiently high electric Rayleigh number T, and it is attributed to the fully developed convection cells at a very early stage of the melting process. Moreover, it is found that the effect of EHD enhancement solid-liquid phase change is negatively related to the mobility number M and that the effect of Prandtl number \begin{document}$Pr$\end{document} on the EHD enhancement solid-liquid phase change largely depends on the mobility number M, which is due to the simultaneous influence of electric field force and buoyancy force. In general, the electric field has a significant influence on the melting process of dielectric phase change material, especially at high T,\begin{document}$Pr$\end{document} and low \begin{document}$Ste$\end{document}, M. And quantitatively, in all tested cases, a maximum melting time saves about 86.6% at \begin{document}$T=1000$\end{document}, \begin{document}$Ra=10000$\end{document}, \begin{document}$M=3$\end{document}, \begin{document}$Pr=20$\end{document}, and \begin{document}$Ste=0.1$\end{document}."> - 必威体育下载

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    He Kun, Guo Xiu-Ya, Zhang Xiao-Ying, Wang Lei
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    • Abstract views:4818
    • PDF Downloads:115
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    Publishing process
    • Received Date:15 December 2020
    • Accepted Date:01 March 2021
    • Available Online:07 July 2021
    • Published Online:20 July 2021

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