Eddie3dfx
12-27-2008, 02:08 PM
One of the first little tidbits I read when I first started watercooling was Cathars testing on tubing and it's impact on temperature.
Let me copy it as the first part of the analysis.
What I don't understand is when another testing company did a real world test, the differences were greater than what Cathar had reported. (Read Below)
---------------------------------------------------------
6.35 (1/4") ID tubing with quick-fit fittings
8mm (5/16") ID tubing over 6mmID|8mmOD barbs
8mm (5/16") ID tubing with quick-fit fittings
9.6mm (3/8") ID tubing over 7.5mmID|3/8"OD barbs
9.6mm (3/8") ID tubing with quick-fit fittings
11.1mm (7/16") ID tubing stretched over 10.5mmID|1/2"OD barbs
12.7mm (1/2") ID tubing over 10.5mmID|1/2"OD barbs
http://img248.imageshack.us/img248/8522/catharbb6.png (http://img248.imageshack.us/my.php?image=catharbb6.png)
http://img248.imageshack.us/img248/catharbb6.png/1/w569.png (http://g.imageshack.us/img248/catharbb6.png/1/)
The intersections all are:
6.35mm quick fit = 4.45LPM flow, 0.0795 block c/w, 0.0374 rad c/w
8mm barbed = 4.75LPM, 0.0783 block c/w, 0.0373 rad c/w
8mm quick fit = 5.6LPM, 0.0770 block c/w, 0.0369 rad c/w
9.6mm barbed = 5.7LPM, 0.0768 block c/w, 0.0369 rad c/w
9.6mm quick fit = 6.2LPM, 0.0762 block c/w, 0.0367 rad c/w
11.1mm barbed = 6.3LPM, 0.0761 block c/w, 0.0367 rad c/w
12.7mm barbed = 6.35LPM, 0.0760 block c/w, 0.0366 rad c/w
Final CPU temperature is ambient (22C) + system load (114W) * radiator C/W + CPU Load (100W) * block C/W
The final CPU temperatures work out to be:
6.35mm quick fit = 34.21C
8mm barbed = 34.08C
8mm quick fit = 33.91C
9.6mm barbed = 33.89C
9.6mm quick fit = 33.80C
11.1mm barbed = 33.79C
12.7mm barbed = 33.77C
So there we have it. The differences between varying tubing sizes.
Okay, the more astute of you will point out that the block C/W is really the case-to-block C/W, and that the actual CPU-die-to-block C/W is a lot higher. Even if we triple block the C/W (which would be an absolute upper limit based upon older research), we get:
6.35mm quick fit = 50.11C
8mm barbed = 49.74C
8mm quick fit = 49.31
9.6mm barbed = 49.25C
9.6mm quick fit = 49.04C
11.1mm barbed = 49.01C
12.7mm barbed = 49.00C
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Not exactly the huge difference that many people believe it to be. Though, this was based on a 100w heat load.
--------------------------------------------------------------------------------------
Here is what I don't understand. When reading an alternative review on tubing to temps (I am looking at going to 8/11 tubing) I see a very different story/analysis.
http://www.hardocp.com/images/articles/1038785961lCEaChcWhL_3_2.gif
The difference between 5/16 and 3/8 was 3 degrees Fahrenheit and at a higher clock speed, 4 degrees Fahrenheit.
That is essentially a 1.6mm difference resulting in a 3-4f difference. The numbers were also quite consistent, because 3f difference was the same even when adding additional components.
So what can I take from all of this?
Could tubing have more impact on certain pumps than others, or is the test really innacurate?
Just to be clear, Cathars tests were based on math resulting in a hypothesis, not real world data.
http://www.hardocp.com/article.html?art=MzkzLDMsLGhlbnRodXNpYXN0
Let me copy it as the first part of the analysis.
What I don't understand is when another testing company did a real world test, the differences were greater than what Cathar had reported. (Read Below)
---------------------------------------------------------
6.35 (1/4") ID tubing with quick-fit fittings
8mm (5/16") ID tubing over 6mmID|8mmOD barbs
8mm (5/16") ID tubing with quick-fit fittings
9.6mm (3/8") ID tubing over 7.5mmID|3/8"OD barbs
9.6mm (3/8") ID tubing with quick-fit fittings
11.1mm (7/16") ID tubing stretched over 10.5mmID|1/2"OD barbs
12.7mm (1/2") ID tubing over 10.5mmID|1/2"OD barbs
http://img248.imageshack.us/img248/8522/catharbb6.png (http://img248.imageshack.us/my.php?image=catharbb6.png)
http://img248.imageshack.us/img248/catharbb6.png/1/w569.png (http://g.imageshack.us/img248/catharbb6.png/1/)
The intersections all are:
6.35mm quick fit = 4.45LPM flow, 0.0795 block c/w, 0.0374 rad c/w
8mm barbed = 4.75LPM, 0.0783 block c/w, 0.0373 rad c/w
8mm quick fit = 5.6LPM, 0.0770 block c/w, 0.0369 rad c/w
9.6mm barbed = 5.7LPM, 0.0768 block c/w, 0.0369 rad c/w
9.6mm quick fit = 6.2LPM, 0.0762 block c/w, 0.0367 rad c/w
11.1mm barbed = 6.3LPM, 0.0761 block c/w, 0.0367 rad c/w
12.7mm barbed = 6.35LPM, 0.0760 block c/w, 0.0366 rad c/w
Final CPU temperature is ambient (22C) + system load (114W) * radiator C/W + CPU Load (100W) * block C/W
The final CPU temperatures work out to be:
6.35mm quick fit = 34.21C
8mm barbed = 34.08C
8mm quick fit = 33.91C
9.6mm barbed = 33.89C
9.6mm quick fit = 33.80C
11.1mm barbed = 33.79C
12.7mm barbed = 33.77C
So there we have it. The differences between varying tubing sizes.
Okay, the more astute of you will point out that the block C/W is really the case-to-block C/W, and that the actual CPU-die-to-block C/W is a lot higher. Even if we triple block the C/W (which would be an absolute upper limit based upon older research), we get:
6.35mm quick fit = 50.11C
8mm barbed = 49.74C
8mm quick fit = 49.31
9.6mm barbed = 49.25C
9.6mm quick fit = 49.04C
11.1mm barbed = 49.01C
12.7mm barbed = 49.00C
-----------------------------------------------------------------------------------
Not exactly the huge difference that many people believe it to be. Though, this was based on a 100w heat load.
--------------------------------------------------------------------------------------
Here is what I don't understand. When reading an alternative review on tubing to temps (I am looking at going to 8/11 tubing) I see a very different story/analysis.
http://www.hardocp.com/images/articles/1038785961lCEaChcWhL_3_2.gif
The difference between 5/16 and 3/8 was 3 degrees Fahrenheit and at a higher clock speed, 4 degrees Fahrenheit.
That is essentially a 1.6mm difference resulting in a 3-4f difference. The numbers were also quite consistent, because 3f difference was the same even when adding additional components.
So what can I take from all of this?
Could tubing have more impact on certain pumps than others, or is the test really innacurate?
Just to be clear, Cathars tests were based on math resulting in a hypothesis, not real world data.
http://www.hardocp.com/article.html?art=MzkzLDMsLGhlbnRodXNpYXN0