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Internal Flow Convection -constant surface temperature case

Internal Flow Convection -constant surface temperature case.

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Internal Flow Convection -constant surface temperature case

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  1. Internal Flow Convection-constant surface temperature case Another commonly encountered internal convection condition is when the surface temperature of the pipe is a constant. The temperature distribution in this case is drastically different from that of a constant heat flux case. Consider the following pipe flow configuration: Constant Ts dx Tm,o Tm,i Tm Tm+dTm qs=hA(Ts-Tm)

  2. Temperature distribution

  3. Temperature distribution Constant surface temperature Ts Tm(x) The difference between the averaged fluid temperature and the surface temperature decreases exponentially further downstream along the pipe.

  4. Log-Mean Temperature Difference

  5. External Heat Transfer Can we extend the previous analysis to include the situation that some external heat transfer conditions are given, rather than that the surface temperature is given. Example: Pipe flow buried underground with insulation. In that case, the heat transfer is first from the fluid to the pipe wall through convection; then followed by the conduction through the insulation layer; finally, heat is transferred to the soil surface by conduction. See the following figure: Soil (ks) temperature Ts Soil resistance Resistance of insulator Diameter D, insulation thickness t Convection resistance

  6. Overall Heat Transfer Coefficient From the previous example, the total thermal resistance can be written as Rtotal=Rsoil+Rinsulator+Rconvection. The heat transfer can be expressed as: q=DTlm/Rtot=UAsDTlm by defining the overall heat transfer coefficient UAs=1/Rtot. (Consider U as an equivalent heat transfer coefficient taking into consideration of all heat transfer modes between two constant temperature sources.) We can replace the convection coefficient h by U in the temperature distribution equation derived earlier:

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