2022
DOI: 10.1016/j.est.2021.103809
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Improving thermal performance of battery at high current rate by using embedded heat pipe system

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Cited by 30 publications
(7 citation statements)
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“…Because the cell is in direct contact with the aluminum plate and the FAHP respectively, there exist thermal conduction boundaries between the cell and the aluminum plate, and between the cell and the FAHP, which can be described as follows: leftλzAcellfalse(Tcellfalse(x,y,z,tfalse)false)z=λplateδplateAplatenormalafalse(Tcellfalse(x,y,z,tfalse)Tplatefalse)+λhpδhpAhpnormalhfalse(Tcellfalse(x,y,z,tfalse)Thpfalse), $-{\lambda }_{z}{A}_{\text{cell}}\frac{\partial ({T}_{\text{cell}}(x,y,z,t))}{\partial z}\,=\frac{{\lambda }_{\text{plate}}}{{\delta }_{\text{plate}}}{A}_{\text{plate}}^{{\rm{a}}}({T}_{\text{cell}}(x,y,z,t)-{T}_{\text{plate}})+\frac{{\lambda }_{\text{hp}}}{{\delta }_{\text{hp}}}{A}_{\text{hp}}^{{\rm{h}}}({T}_{\text{cell}}(x,y,z,t)-{T}_{\text{hp}}),$where subscript plate and hp represent the aluminum plate and the FAHP, respectively; superscript a and h represent the contact surface between the cell and the aluminum plate, and the surface between the cell and the FAHP, respectively; the equivalent thermal conductivity of the FAHP ( λ hp ) is adopted as its thermal conductivity during simulation, and the calculation formulas are as follows 35 : λhp=lhpRhpAhpt, ${\lambda }_{\text{hp}}=\frac{{l}_{\text{hp}}}{{R}_{\text{hp}}{A}_{\text{hp}}^{{\rm{t}}}},$where, Rhp=Reva+Rwall+Rwick+Rcon, ${R}_{\text{hp}}={R}_{\text{eva}}+{R}_{\text{wall}}+{R}_{\text{wick}}+{R}_{\text{con}},$ …”
Section: Methodsmentioning
confidence: 99%
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“…Because the cell is in direct contact with the aluminum plate and the FAHP respectively, there exist thermal conduction boundaries between the cell and the aluminum plate, and between the cell and the FAHP, which can be described as follows: leftλzAcellfalse(Tcellfalse(x,y,z,tfalse)false)z=λplateδplateAplatenormalafalse(Tcellfalse(x,y,z,tfalse)Tplatefalse)+λhpδhpAhpnormalhfalse(Tcellfalse(x,y,z,tfalse)Thpfalse), $-{\lambda }_{z}{A}_{\text{cell}}\frac{\partial ({T}_{\text{cell}}(x,y,z,t))}{\partial z}\,=\frac{{\lambda }_{\text{plate}}}{{\delta }_{\text{plate}}}{A}_{\text{plate}}^{{\rm{a}}}({T}_{\text{cell}}(x,y,z,t)-{T}_{\text{plate}})+\frac{{\lambda }_{\text{hp}}}{{\delta }_{\text{hp}}}{A}_{\text{hp}}^{{\rm{h}}}({T}_{\text{cell}}(x,y,z,t)-{T}_{\text{hp}}),$where subscript plate and hp represent the aluminum plate and the FAHP, respectively; superscript a and h represent the contact surface between the cell and the aluminum plate, and the surface between the cell and the FAHP, respectively; the equivalent thermal conductivity of the FAHP ( λ hp ) is adopted as its thermal conductivity during simulation, and the calculation formulas are as follows 35 : λhp=lhpRhpAhpt, ${\lambda }_{\text{hp}}=\frac{{l}_{\text{hp}}}{{R}_{\text{hp}}{A}_{\text{hp}}^{{\rm{t}}}},$where, Rhp=Reva+Rwall+Rwick+Rcon, ${R}_{\text{hp}}={R}_{\text{eva}}+{R}_{\text{wall}}+{R}_{\text{wick}}+{R}_{\text{con}},$ …”
Section: Methodsmentioning
confidence: 99%
“…Through the test validation, the battery temperature could be reduced by 13.7%, 31.6%, and 33.4%, respectively, by the SHCS with natural convection, forced convection and forced convection without heat pipes. Xie et al 35 proposed a BTMS based on the embedded heat pipe system, which can reduce the maximum temperature of battery by 19.93°C compared with natural convection at the condition of 100 A discharge current.…”
Section: Introductionmentioning
confidence: 99%
“…The researchers studied a novel and lightweight BTM system based on HP for the effective cooling of prismatic LiB modules. [27][28][29][30] They created a 3-D numerical model and investigated the effects of HP diameter, coolant temperature, and discharge rates on the cooling ability of the battery module. The results showed that increasing diameter has positive effects on the BTM system's cooling performance, but the effects diminish after a certain value of diameter.…”
Section: Heat Pipe Coolingmentioning
confidence: 99%
“…Heat pipes for BTMS have received substantially more attention recently. Researchers integrated heat pipes with other cooling methods to improve the thermal performance of batteries 24,25 . For example, Wu et al 26 compared natural convection, forced convection, and heat pipe‐based air‐cooling methods on the battery thermal performance.…”
Section: Introductionmentioning
confidence: 99%
“…Researchers integrated heat pipes with other cooling methods to improve the thermal performance of batteries. 24,25 For example, Wu et al 26 compared natural convection, forced convection, and heat pipe-based air-cooling methods on the battery thermal performance. They discovered that the combination of heat pipe and air cooling appears to be effective for reducing battery temperature rise and controlling temperature uniformity.…”
Section: Introductionmentioning
confidence: 99%