The only way I would know how to come up with how much more a new chain would dive over its initial raker depth CONTACT HEIGHT would be to start at the neutral position and calculate the depth at the same cutting angle.
(6.3° hardwood example)
Thanks!
I invested some time in thinking over this whole topic, meditated over Carlton´s pictures (
) and made some experiments in my CAD software with my virtual Stihl cutter.
Combining all this with your statement above I came to the following pictures and thoughts.
1.
I hope I did understand your statement right. We see teh hinge point, the axis through it, the neutral point, a new cutter, a raker depth setting of 25 mil and a 6.3° cutting angle for the filed back cutter.
When measuring the corresponding raker depth setting for the filed back cutter, I get a value of 57 mil.
2.
Now I try to simply do exactly that, what Carlton´s pictures show. In #2 the raker lifts up, until its tip has the same niveau above the bar like the cutter´s leading edge. The cutter and the raker both dive into the wood.
And, of course, the cutting angle in the previous picture showing up between raker and cutter´s tip now shows up exactly at the bottom of the cutter, between cutter and bar.
The cutter is in attack position and the raker penetrates the wood as well, which should be the case according to Carlton.
3.
Now the copy of Carlton´s #3. The cutter lifts off the bar until its parallel to the bar.
Now we see the size of the chip. When measuring this, I get a value of 54 mil. More or less the same like in pic 1, your approach
Now two pictures with the same scenario, but with the cutter filed back to the neutral position.
The chip size remains the same
If that´s all right, many circles will close for me.
This would mean the evidence for the 'constant cutting angle' concept.
The cutting angle when filing rakers stays constant. The attack angle / attack position of the raker remains constant. The chip size remains constant.
But all fo this is only true and a given if the pictures above and the corrersponding assumptions show up like that in reality.
I must confess: I personally have some difficulties in understanding setups containing moving elements and / or three dimensional aspects. I like two dimensional projections and still standing setups so you can work with lengths and angles. The movement makes things complicated. E.g. an angle becomes a torque...
I mean: Carlton made the pictures #1 - #3 like that. I´m not so sure if it is really like shown.
To completely understand the course of things, I would have to know:
- #2: Why rises the raker exactly up to the leading edge of the cutter? Could the raker hang below this point and #3 starts already (maybe NO penetration of the raker?)
- #3: Why rises the cutter up to the point until the cutter is parallel to the bar? Could it stop below the parallel point?
- after #3: where/why/when is the process finished, the chip has formed? By what is the chip length determined?
Would be a great help for me to understand that in more detail.
Though having some math skills and understanding of physical things, I have some weaknesses in imagination of kinematics I think.
I said 0.63 for softwood which is the number I'm certain Carlton had given years back. It seems to fall right in line.
Yes
0.063 for softwood according to Carlton, the 0.054 of the hardwood example here should fit