2013
DOI: 10.1007/s00231-013-1240-x
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Natural convection heat transfer on surfaces of copper micro-wires

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Cited by 15 publications
(13 citation statements)
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“…It is because the heat convection behaves more like conduction effect at micro/ ffiffiffi ffi D p Þ 2 for 10 lm < D < 10m, 25 which has been widely adopted to analyze the thermal management problems involving microscale heat convection, 26,27 gives a value of 274 W/m 2 K. Considering that the surface microstructure of the sample can greatly improve the total surface area, our result of $1100 W/m 2 K is comparable with the predicted value. Similar results have been obtained in previous studies: the convection coefficient was measured as 400-500 W/m 2 K for copper microwire (39.9 lm) 28 and $400 W/m 2 K for platinum microwire (32.6 lm). 29 The ultrahigh value of h indicates the nonnegligible energy dissipation through heat convection, which can actually be estimated according to the mapped temperature profile and the fitted h. For example, when the heating power is 97 mW, the heat convection can be calculated as Q air ¼ Ð pDhðT À T 0 Þdx ¼ 59:4 mW, which is about 60% of the total energy.…”
supporting
confidence: 91%
See 1 more Smart Citation
“…It is because the heat convection behaves more like conduction effect at micro/ ffiffiffi ffi D p Þ 2 for 10 lm < D < 10m, 25 which has been widely adopted to analyze the thermal management problems involving microscale heat convection, 26,27 gives a value of 274 W/m 2 K. Considering that the surface microstructure of the sample can greatly improve the total surface area, our result of $1100 W/m 2 K is comparable with the predicted value. Similar results have been obtained in previous studies: the convection coefficient was measured as 400-500 W/m 2 K for copper microwire (39.9 lm) 28 and $400 W/m 2 K for platinum microwire (32.6 lm). 29 The ultrahigh value of h indicates the nonnegligible energy dissipation through heat convection, which can actually be estimated according to the mapped temperature profile and the fitted h. For example, when the heating power is 97 mW, the heat convection can be calculated as Q air ¼ Ð pDhðT À T 0 Þdx ¼ 59:4 mW, which is about 60% of the total energy.…”
supporting
confidence: 91%
“…The temperature dependence of h comes from two factors: one is the direct temperature effect, reflecting the physical property change of the air and fiber, e.g., thermal diffusivity and viscosity of air; and the other one is the indirect temperature factor, i.e., thermal expansion effect and matrix melting during the heating, which change the inner microstructure. The direct temperature and diameter dependence of convection coefficient for metal microwires have been studied by Guan et al 28 Using their experimental and theoretical data, the relationship between diameter and h can be approximately linearly fitted as h ¼ À3.55 Â 10 À6 D þ 575.32, where D is diameter, and the relationship between temperature and h can be fitted as h ¼ 1.496 T À 12.237, T is the absolute temperature. The direct effects of temperature and diameter change on the heat convection coefficient are listed in Table I.…”
mentioning
confidence: 99%
“…A similar experimental convection coefficient has been obtained for natural convection from copper microwires using both air and water as the ambient fluid [49].…”
Section: Microwire Convection Coefficientsupporting
confidence: 67%
“…Further explanations of the enhanced heat transfer suggest that the increased surface area to volume allow for much larger heat conduction with the ambient fluid [48]. It should also be noted that the thermal boundary layer created by heat transfer from micro-structures is thin, which leads to better heat transfer [49]. This chapter examines the development of a natural convection heat sink, which uses micro-wires as its extended surface.…”
Section: Introductionmentioning
confidence: 99%
“…It can be explored from two inspects. The first is the relative thermal boundary layer thickness to the cylinder diameter [19]. The ratio of the thermal boundary layer thickness t to the cylinder radius d/2 is decreased with rise in cylinder diameter, which is about 19.9 (for diameter of 0.1mm) , 2.08 (for diameter of 1mm) and 0.268 (for diameter of 10mm), respectively.…”
Section: Resultsmentioning
confidence: 99%