Does Coefficient of Friction Change with Rougher Surfaces?

AI Thread Summary
The discussion centers on whether the coefficient of friction changes with surface roughness and object area. It is noted that, generally, friction does not depend on the contact area for many objects, as increased area leads to decreased pressure, balancing the effects. However, surface roughness can significantly influence the coefficient of friction, with rougher surfaces typically exhibiting higher friction values. The complexities of friction are highlighted, including how atomic-level surface characteristics can affect interactions. Ultimately, while the coefficient of friction is a useful approximation, it has limitations and does not apply universally.
Blue Scallop
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Let's say you two objects with weight of 2 kilograms but one is narrower and one wider. They are said to be similar coefficient of friction against a surface.. but what if the surface is rough? Won't the wider object has more friction?

Or still the same?

If still the same.. what if the surfaces of the wider object has more roughness compared to the surface of the narrower surface.. then it is no longer similar? And we can say the coefficient of friction of the rougher surface is more in value?
 
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It is just an approximation, Friction is really complex.
For a lot of objects and surfaces, Friction doesn't depend on area. You can maybe justify this by saying the pressure decreases because you increase the area and the area should increase the friction but these two cancel out and you have constant friction that doesn't depend on area

But If you really have a small area this assumption breaks down
Read this: http://hyperphysics.phy-astr.gsu.edu/hbase/frict3.html
 
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Biker said:
It is just an approximation, Friction is really complex.
For a lot of objects and surfaces, Friction doesn't depend on area. You can maybe justify this by saying the pressure decreases because you increase the area and the area should increase the friction but these two cancel out and you have constant friction that doesn't depend on area

But If you really have a small area this assumption breaks down
Read this: http://hyperphysics.phy-astr.gsu.edu/hbase/frict3.html

Can't surface roughness affect the friction? I think smooth surface has less friction.. any formula or principles of this?
 
Blue Scallop said:
Can't surface roughness affect the friction? I think smooth surface has less friction.. any formula or principles of this?
Absolutely, I was talking about the effect of area.

Roughness affects friction by changing the friction coefficient. So The more rough it is the higher its coefficient. For example Ice on Ice has a really small friction coefficient. Also, A seemingly smooth surface is not smooth at atomic scales so there are a lot of contributing factors in friction.

Other members will give you more detailed description if you would like
 
Blue Scallop said:
Can't surface roughness affect the friction? I think smooth surface has less friction.. any formula or principles of this?
'Roughness': imagine a pair of surfaces that consist of regular shallow grooves with vertical sides of very slippery substances. The grooves on each side could be arranged to coincide with each other and the faces would be locked, immovably, once the grooves engage. You would have to break the materials for movement to happen. "Coefficient of friction" would be infinite. However, if the grooves all had sloping sides, they would act like tiny 'inclined planes' and the ratio of the lateral force to the normal force could be independent of the actual load. The effective coefficient of friction would just be set by the angle of the slopes. (tan(θ))
 
Blue Scallop said:
Let's say you two objects with weight of 2 kilograms but one is narrower and one wider. They are said to be similar coefficient of friction against a surface.. but what if the surface is rough? Won't the wider object has more friction?
Without delving too deep into the semantics, I believe they would have the same amount of friction (at least with regard to the surface. the friction due to the air may be different, but I'm unsure.) Any loss in energy would more accurately be described by collisions than friction.
It should be noted that the coefficient of friction should theoretically incorporate any 'roughness' of the surface.
 
The Coefficient of Friction is just a convenient term which can be applied where the situation is linear. It can't work everywhere. The equation that we use is obviously only going to apply to an ideal situation. It is even more limited in a dynamic situation.
 

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