Rspain
Industrial
- May 18, 2017
- 35
Dear Mr. Latexman,
Dear Sirs,
It is clear you have a good understanding of the underlying principles of heat transfer with steam.
Reding your posts (thread391-155676), I have a doubt and wonder if you could please help me.
It seems now clear to me that superheated steam (transfering heat through a metal wall to water) will behave differently in two different scenarios:
1) gas-metal interface (metal surface temperature on steam side) above saturation temperature of the superheated steam will lead to single-phase superheated convective heat transfer as if hot air, thus with moderate delta temperatures (100ºC), low heat transfer expected in comparisson with saturated steam in similar conditions.
2) gas-metal interface (metal surface temperature on superheated steam side) under saturation temperature of superheated steam, steam will collapse into saturated condensate in contact with the metal surface, thus causing depression and speeding up heat transfer rate.
From different readings (drying food with superheated steam, heating undercooled water tank with superheated steam, etc.), it seems clear to me that behaviour of superheated steam will be similar (as for condensation rate) to that of saturated until Tsat is reached. According to your understanding/experience, regardless degree of superheating (kinetics involved in superheated steam condensing are extremly fast)?
Reading the Perry's 11-11 you refer to, I'm a bit puzzled.
It states: To determine whether or not condensation will occur directly from the superheated vapor, calculate the surface temperature by assuming single-phase heat transfer. By equating the heat flux calculated with global heat transfer coefficient with heat transfer flux (in steady state) on superheated steam side assuming single-phase heat transfer, it is possible to deduct metal surface temperature on superheated steam side, and check if the assumption (above dew point) is correct or not.
The thing that puzzles me is:
1) "If Tsurface > Tsaturation, no condensation occurs at that point and the heat flux is actually higher than if Tsurface ≤ Tsaturation and condensation did occur"
This I don't understand. I would have expected a lower heat transfer rate, in analogy to hot air vs saturated steam. Where is my mistake? is it a misprint, or am I doing something wrong? is it perhaps considering a scenario of very big delta temperature? Would, in such scenario (very big delta T), condensation and consequent water film formation slow heat transfer in comparisson with single-phase high delta T superheated convective heat transfer?
2) I understand, from a transitory point of view, that the condition for superheated steam condensing when coming into contact with the metal surface can be calculated as above indicated. However, once steady state is achieved, wouldn't the film/condensate layer exhibit a temperature gradient, such that the relevant temperature (for determining if superheated steam condenses or not) would no longer be the metal surface temperature but instead the outer surface temperature of the condensate film in contact with metal matter?
Thank you (and any other person who can add light) for your kind help,
With best regards,
Roberto
Dear Sirs,
It is clear you have a good understanding of the underlying principles of heat transfer with steam.
Reding your posts (thread391-155676), I have a doubt and wonder if you could please help me.
It seems now clear to me that superheated steam (transfering heat through a metal wall to water) will behave differently in two different scenarios:
1) gas-metal interface (metal surface temperature on steam side) above saturation temperature of the superheated steam will lead to single-phase superheated convective heat transfer as if hot air, thus with moderate delta temperatures (100ºC), low heat transfer expected in comparisson with saturated steam in similar conditions.
2) gas-metal interface (metal surface temperature on superheated steam side) under saturation temperature of superheated steam, steam will collapse into saturated condensate in contact with the metal surface, thus causing depression and speeding up heat transfer rate.
From different readings (drying food with superheated steam, heating undercooled water tank with superheated steam, etc.), it seems clear to me that behaviour of superheated steam will be similar (as for condensation rate) to that of saturated until Tsat is reached. According to your understanding/experience, regardless degree of superheating (kinetics involved in superheated steam condensing are extremly fast)?
Reading the Perry's 11-11 you refer to, I'm a bit puzzled.
It states: To determine whether or not condensation will occur directly from the superheated vapor, calculate the surface temperature by assuming single-phase heat transfer. By equating the heat flux calculated with global heat transfer coefficient with heat transfer flux (in steady state) on superheated steam side assuming single-phase heat transfer, it is possible to deduct metal surface temperature on superheated steam side, and check if the assumption (above dew point) is correct or not.
The thing that puzzles me is:
1) "If Tsurface > Tsaturation, no condensation occurs at that point and the heat flux is actually higher than if Tsurface ≤ Tsaturation and condensation did occur"
This I don't understand. I would have expected a lower heat transfer rate, in analogy to hot air vs saturated steam. Where is my mistake? is it a misprint, or am I doing something wrong? is it perhaps considering a scenario of very big delta temperature? Would, in such scenario (very big delta T), condensation and consequent water film formation slow heat transfer in comparisson with single-phase high delta T superheated convective heat transfer?
2) I understand, from a transitory point of view, that the condition for superheated steam condensing when coming into contact with the metal surface can be calculated as above indicated. However, once steady state is achieved, wouldn't the film/condensate layer exhibit a temperature gradient, such that the relevant temperature (for determining if superheated steam condenses or not) would no longer be the metal surface temperature but instead the outer surface temperature of the condensate film in contact with metal matter?
Thank you (and any other person who can add light) for your kind help,
With best regards,
Roberto