not2sharp said:
I have not figured out a way to test it.
Cut into something and measure the amount of force applied, just use a bathroom scale and a cutting board. You can then note how the force depends on the height. Of course you can use more precise measurements if you want, if you have a TI calculator you can buy a cheap force probe and use that as well, or a digital balance, etc. .
Concerning the high cutting ability of convex grinds, these are usually horrible skewed arguement which result from doing something like radically thinning an edge and then attributing the performance to the fact that the grind was changed to convex. Well yes - but this wasn't the reason the cutting ability was so amplified. Yes an Opinel will out cut a Buck Strider, this isn't because the Opinel is convex ground and the Buck/Strider flat ground.
Here is a trival through experiment which shows the fallacy in the convex blade arguement :
Imagine an Opinel cutting through something, now take an idential opinel and cut a hollow grind in between its spine and edge, leaving the exact same edge geometry and blade thickness and simply creating a large relief in the grind.
Obviously the friction along the blade will be less because there is less contact area, obviously the binding forces will be less because the material doesn't need to get spread apart (if you don't cut full depth it will be a *LOT* less).
Thus obviously the blade will cut better.
[this doesn't mean hollow ground blades cut better, if you took that blade and convex ground it until the hollow grind was gone it would cut better again, then you could hollow it out again it would cut better again, then you could convex it again, etc. ]
There are of course lots of blades actually ground that way. Again look at the cross sections of the blades, don't simply focus on the nature of the grind. You can easily grind a convex blade which cuts horribly (a splitting axe) or one which cuts very well (Opinel). Note the difference there is the *cross section*.
[note I am not promoting the idea that you can simply ignore primary grind geometry - it needs to be considered as well, but it is secondary to cross section, except in extreme cases such as the cross sectional strength of an I beam which is actually *FAR* greater than a convex beam of the same weight]
-Cliff