2020
DOI: 10.1016/j.csite.2020.100783
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Numerical investigation of flow and heat transfer between concentric cylinders with slit wall

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Cited by 9 publications
(1 citation statement)
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“…The heat transfer process of the fluid inside the casing includes axial heat transfer and radial heat transfer between the fluid and the casing 32,33 . The equations are as follows: ρcρAinTct=ρcρQTcz+kl(TnormalaTnormalc), $\rho {c}_{\rho }{A}_{\mathrm{in}}\frac{\partial {T}_{{\rm{c}}}}{\partial t}=-\rho {c}_{\rho }Q\frac{\partial {T}_{{\rm{c}}}}{\partial z}+{k}_{{\rm{l}}}({T}_{{\rm{a}}}-{T}_{{\rm{c}}}),$ where cρ ${{\rm{c}}}_{\rho }$ is the specific heat capacity, J/(kg °C); Tc ${T}_{{\rm{c}}}$ is the fluid temperature of the casing, °C; kl ${k}_{{\rm{l}}}$ is the heat transfer coefficient of the fluid, W/(m °C); Ta ${T}_{{\rm{a}}}$ is the fluid temperature of the annulus, °C.…”
Section: Mathematical Modelmentioning
confidence: 99%
“…The heat transfer process of the fluid inside the casing includes axial heat transfer and radial heat transfer between the fluid and the casing 32,33 . The equations are as follows: ρcρAinTct=ρcρQTcz+kl(TnormalaTnormalc), $\rho {c}_{\rho }{A}_{\mathrm{in}}\frac{\partial {T}_{{\rm{c}}}}{\partial t}=-\rho {c}_{\rho }Q\frac{\partial {T}_{{\rm{c}}}}{\partial z}+{k}_{{\rm{l}}}({T}_{{\rm{a}}}-{T}_{{\rm{c}}}),$ where cρ ${{\rm{c}}}_{\rho }$ is the specific heat capacity, J/(kg °C); Tc ${T}_{{\rm{c}}}$ is the fluid temperature of the casing, °C; kl ${k}_{{\rm{l}}}$ is the heat transfer coefficient of the fluid, W/(m °C); Ta ${T}_{{\rm{a}}}$ is the fluid temperature of the annulus, °C.…”
Section: Mathematical Modelmentioning
confidence: 99%