2018
DOI: 10.1007/s11431-018-9240-x
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Heat transfer of micro-droplet during free fall in drop tube

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Cited by 24 publications
(4 citation statements)
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“…where u is the fluid velocity, p is the fluid pressure, and μ is the fluid viscosity. Fluid heat transfer is described by the heat transfer equation and Fourier's law of heat transfer: [40,41] 𝜌C p 𝜕T 𝜕t…”
Section: Methodsmentioning
confidence: 99%
See 1 more Smart Citation
“…where u is the fluid velocity, p is the fluid pressure, and μ is the fluid viscosity. Fluid heat transfer is described by the heat transfer equation and Fourier's law of heat transfer: [40,41] 𝜌C p 𝜕T 𝜕t…”
Section: Methodsmentioning
confidence: 99%
“…The N–S equation and the continuity equation in this study can be expressed as: [ 39 ] ·bold-italicugoodbreak=0$$\begin{equation}\nabla \cdot {\bm{u}} = 0\end{equation}$$ badbreak−bold-italicpgoodbreak+·()μ()bold-italicu+false(bold-italicufalse)Tgoodbreak=0$$\begin{equation} - \nabla {\bm{p}} + \nabla \cdot \left( {\mu \left( {\nabla {\bm{u}} + {{{(\nabla {\bm{u}})}}^T}} \right)} \right) = 0\end{equation}$$where u is the fluid velocity, p is the fluid pressure, and µ is the fluid viscosity. Fluid heat transfer is described by the heat transfer equation and Fourier's law of heat transfer: [ 40,41 ] ρCpTtbadbreak+ρCpbold-italicu·Tgoodbreak+·bold-italicqgoodbreak=Qgoodbreak+Qpgoodbreak+Qvd$$\begin{equation}\rho {{C}_p}\frac{{\partial T}}{{\partial t}} + \rho {{C}_p}{\bm{u}} \cdot \nabla T + \nabla \cdot {\bm{q}} = Q + {{Q}_p} + {{Q}_{{\mathrm{vd}}}}\end{equation}$$ bold-italicqbadbreak=κT$$\begin{equation}{\bm{q}} = - \kappa \nabla T\end{equation}$$where κ is the thermal conductivity of the liquid, q is the heat flux and C p is the specific heat at constant pressure. Q is the external heat source, Q p is the pressure work and Q vd is the viscous heat dissipation.…”
Section: Methodsmentioning
confidence: 99%
“…However, obtaining large undercooling effects is challenging under traditional conditions. Electromagnetic levitation (EML) is a suitable technique for achieving an undercooled state [6][7][8]. As a typical rapid solidification technology, the EML has been applied to investigate the solidification behavioural characteristics of semiconductors [9][10][11].…”
Section: Introductionmentioning
confidence: 99%
“…[1−3] The study of specific heat facilitates the commercial applications related to the physical characteristics in at least three aspects: (1) thermal management, which has been a primary challenge to electronics; [4] (2) novel semiconductor materials design, various applications have been put forward different requirements for thermophysical properties; [5,6] (3) fundamental researches, the reliable specific heat data is necessary to thermal physics and semiconductor physics, including heat transfer and thermodynamics. [7,8] Accordingly, an in-depth knowledge of specific heat is of great importance in both industrial applications and scientific research for semiconductor materials. Si, Ge and their alloys play irreplaceable roles in semiconductor industries.…”
mentioning
confidence: 99%