How Can a Heat Sink's Thermal Resistance Be Reduced with a Cooling Fan?

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Discussion Overview

The discussion centers around the thermal resistance of a heat sink in conjunction with a cooling fan for a thermoelectric refrigerator project. Participants explore how to effectively dissipate heat from a cooling module and maintain a specific temperature range within a refrigerating space. The conversation includes theoretical considerations, practical experimentation, and the selection of appropriate heat sinks.

Discussion Character

  • Exploratory
  • Technical explanation
  • Debate/contested
  • Mathematical reasoning

Main Points Raised

  • One participant seeks assistance in calculating the thermal resistance of a pin-type heat sink when used with a 12.5W cooling fan to dissipate 98W of power.
  • Another participant suggests that temperature rise is dependent on airflow and encourages experimentation to determine the heat sink's performance rather than relying solely on theoretical calculations.
  • A participant mentions that the heat sink's datasheet provides thermal resistance values without airflow and questions the feasibility of achieving a lower thermal resistance of 0.22 K/W compared to the datasheet's 1.1 K/W when using a fan.
  • Concerns are raised about the reliability of formulas found online, with one participant noting that many are based on experimental correlations and may not apply correctly to all situations.
  • There is a discussion about the potential for forced convection to significantly improve cooling efficiency, with one participant suggesting that a fivefold improvement in cooling is plausible.

Areas of Agreement / Disagreement

Participants express uncertainty regarding the theoretical calculations of thermal resistance and the effectiveness of the cooling fan. There is no consensus on the exact methods to evaluate thermal resistance or the reliability of existing formulas.

Contextual Notes

Participants highlight limitations in the available data, including the need for specific airflow conditions and the potential for formulas to yield inaccurate results outside their intended application range.

george varkey
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hello
I need help regarding a small project on thermoelectric refrigerator. I need to cool a 5.4 ltr capacity refrigerating space to maintain it at 10-12 degrees. I have the cooling module in place.I needed to dissipate 98 W of power from one module via a heat sink.

I have a heat sink that is of pin type measuring 96*96 mm with 98 pins of rectangular cross section.I need to find:

a) The thermal resistance of this heat sink when coupled with a cooling fan of 12.5W

b)how to choose a heat sink so that the temperature rise can be restricted to 20 degrees from the ambient temperature.

anyone having any idea in this topic please reply!
 
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Welcome to PF!

Temperature rise is a function of the airflow of the fan on the heatsink, so just multiply the heat you are dissipating by the specific heat of air and desired delta-T.

If you already have all your parts, I'd start finding some of the answers by experimentation: calculating the performance of a heatsink from scratch is near impossible.
 
george varkey said:
hello
I need help regarding a small project on thermoelectric refrigerator. I need to cool a 5.4 ltr capacity refrigerating space to maintain it at 10-12 degrees. I have the cooling module in place.I needed to dissipate 98 W of power from one module via a heat sink.

I have a heat sink that is of pin type measuring 96*96 mm with 98 pins of rectangular cross section.I need to find:

a) The thermal resistance of this heat sink when coupled with a cooling fan of 12.5W

b)how to choose a heat sink so that the temperature rise can be restricted to 20 degrees from the ambient temperature.

anyone having any idea in this topic please reply!

Generally the datasheet for the heat sink will give you numbers for its "thermal resistance" versus airflow and orientation. Can you find a datasheet for it? If not, you could try some Google Images searching to find similar heat sinks, and look for their datasheets.
 
thank you for both the replies!

1) yes i did figure out id have to experiment and find out the temperature rise of the heat sink( coupled with the fan )corresponding to the 90 W dissipation and see if it rises above the 20degrees from ambient.But isn't there any basic formulas behind it??(i did google it...not much help) Can you suggest me where it?

2) Yeah they do have a datasheet, but it has a thermal resistance (without the air flow) of 1.1 K/W which is a lot (because 1.1 *90 =99 degrees rise!...i do believe that is what it means right?) whereas by using the formula:

Th = Tamb + (Qh)*Rt
Th=50
Qh=90
Tamb=30

Rt comes out to be 0.22k/w ,ie to maintain temperature rise within the 20 degrees mark,i need something that is of this thermal resistance.

So i do want to know if the thermal resistance can fall this much,ie from 1.1 to .22 when coupled with a cooling fan.If so if there's any method to evaluate it theoritically?

(though my pin fin heat sink and fan should be sufficient... practically because it was provided by the thermoelectric suppliers corresponding to the particular module i had selected for cooling..so...)

yeah Ill be starting with the experimenting part !
 
george varkey said:
2) Yeah they do have a datasheet, but it has a thermal resistance (without the air flow) of 1.1 K/W which is a lot (because 1.1 *90 =99 degrees rise!...i do believe that is what it means right?) whereas by using the formula:

Th = Tamb + (Qh)*Rt
Th=50
Qh=90
Tamb=30

Rt comes out to be 0.22k/w ,ie to maintain temperature rise within the 20 degrees mark,i need something that is of this thermal resistance.

So i do want to know if the thermal resistance can fall this much,ie from 1.1 to .22 when coupled with a cooling fan.If so if there's any method to evaluate it theoritically?

Inproving the cooling by a factor of 5 by using forced convection doesn't seem unreasonable to me.

Almost all the formulas you will find on the web or in heat transfer handbooks are based on experimental correlations. The big problem with using them correctly is knowing what physical situation they apply to. Outside of their proper range they can sometimes be ridiculously wrong - even giving negative heat transfer (from cold to hot).

It may seem counter-intuitive, but it's actually easier to calculate heat transfer "from first principles" for much more extreme situations, like hypersonic flow (e.g. space shuttle re-entry) than for air wafting around at low speed where the flow pattern is strongly affected by the change in air temperature and the resulting changes in density and bouyancy.
 

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