How many Watts do I need to heat this pipe?

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Discussion Overview

The discussion revolves around calculating the power required to heat a section of pipe to prevent freezing. Participants explore heat transfer calculations, material properties, and practical solutions for maintaining temperature in a pipe system.

Discussion Character

  • Technical explanation
  • Mathematical reasoning
  • Debate/contested

Main Points Raised

  • One participant describes a system involving a 4" diameter pipe and a reservoir of water, seeking to estimate the power needed for an immersion heater to prevent freezing.
  • Another participant provides a heat transfer equation involving thermal conductivity, temperatures, and dimensions of the pipe, suggesting it could help in calculating the required wattage.
  • A participant mentions the thermal conductivity of carbon steel as approximately 16, which may be relevant for calculations.
  • One participant references a commercially available heat tape as a potential solution, indicating a preference for not reinventing the wheel.
  • Another participant expresses concern over receiving unexpectedly high wattage values from their calculations, indicating a potential issue with their approach or assumptions.
  • A later reply points out a possible error in the initial calculations, specifically regarding the use of the natural logarithm and the area calculation, suggesting that these factors could lead to an overestimation of required wattage.

Areas of Agreement / Disagreement

Participants do not reach a consensus on the correct wattage needed, with some expressing doubts about their calculations and others providing corrections or alternative approaches. The discussion remains unresolved regarding the exact power requirements.

Contextual Notes

Participants highlight potential errors in calculations, such as the use of the natural logarithm and area calculations, which may affect the accuracy of the wattage estimates. There is also uncertainty regarding the assumptions made about temperature changes and material properties.

steves1080
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Reference attached image.

In this simple system, I have a large reservoir of water that feeds a small section of 4" dia. pipe. There is about 1 ft of length until there is a gate valve to isolate the flow. When not flowing water, this 1-ft x 4-in section is at risk of freezing when temperatures are low enough. What I am looking to is basically add an immersion heater to prevent freezing, but I need to know how much power I need. Are there any quick heat transfer calc I can do to estimate this?

Thanks a ton-
 

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It's carbon steel, so thermal conductivity is like 16 or so
 
Hi,

The following equation might help.

q = 2 π k (ti - to) / ln(ro / ri) (1)

where

q = heat transferred per unit time per unit length of cylinder or pipe (W/m, Btu/hr ft)

k = thermal conductivity of the material (W/m.K or W/m oC, Btu/(hr oF ft2/ft))

to = temperature outside pipe or cylinder (K or oC, oF)

ti = temperature inside pipe or cylinder (K or oC, oF)

ln = the natural logarithm

ro = cylinder or pipe outside radius (m, ft)

ri = cylinder or pipe inside radius(m, ft)

If you know what the coldest temperature that the water will be the temperature that you wish to keep the pipe at, you can find the heat transferred per length then multiply that by the length of your pipe (4ft). This will give you a watt value to heat the pipe.
 
Yea, I know I shouldn't be reinventing the wheel. But I'm very old fashioned and like to make sure I run my own numbers. The problem, acc0untnam3, with that approach (albeit the seemingly correct one), is that I am getting a massively high wattage of heat loss. Like WAY too high. But I am not seeing an issue with my numbers, so it must be the approach I am taking. See attached for my calculation. Any help would be extremely appreciated.
 

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steves1080 said:
Yea, I know I shouldn't be reinventing the wheel. But I'm very old fashioned and like to make sure I run my own numbers. The problem, acc0untnam3, with that approach (albeit the seemingly correct one), is that I am getting a massively high wattage of heat loss. Like WAY too high. But I am not seeing an issue with my numbers, so it must be the approach I am taking. See attached for my calculation. Any help would be extremely appreciated.

You forgot the natural logarithm..
ln(ro/ri) = 0.110311, you're using the thickness 0.005969 m...
The area is also wrong, you should calculate 2*PI()*L. Still Q is around 22kW.

I think Q is high because you have a 20ºC change in 5mm, and your thermal conductivity is quite high,,
 

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