Hello
I try to model the path that a flexible strip would take that would fit a multi-sided piece. The purpose of this clipping is to orient the exit of the strip at 90° from its departure in a small footprint.
On the version 5 attachment, we have a folder called "Base shape" which is the raw form of my part and it is on the sides of the 3D1 sketch that I play to achieve the desired result (90° clipping).
We then have the sketch "Tape start " which models the start of the tape.
The folders named "2nd and 3rd detour" are composed in different steps that I carried out to find the clipping of the tape. There may have been a simpler way for these 2 folders using the "Sketched Fold" tool but this tool is not very stable on my 2013 version of SolidWorks.
There is also the "Tape output" sketch which allows you to check that my tape ends in the desired direction which is 90°.
In addition, if we measure the 2 strands of my strip via the "Strand lengths" sketch, we see that the 2 outer strands of my strip have the same length so that the clipping is correct.
In order to understand the point of building the strip path, you can try to change the angle from 40° to 42° of the 3D1 sketch and you will see that the 2 strands will no longer be the same length and therefore the angle is no longer 90°.
As you will have understood, this version of the part works but unfortunately, the foundry fillets are not modeled and the routing is therefore no longer done between 2 faces (edge). In addition, on the new version 8 of the coin, the start of the tape is no longer on the flat side but through another small detour that makes the tape arrive askew. Exhibit 8 illustrates this:
We still have the "Basic Shape" folder and after this folder we find sketch3D5, which represents the true start of the tape. The strip first passes through a detour Ø10 and it is tangent to this Ø and at the end of the detour. These different tangency constraints are found in the sketch for the bottom and top strands. I then draw a spline on the surface on the fillet to try to determine how the strip arrives on this fillet. And that's the problem because this spline is not exact and its precision is important to know the deviation of the band. Indeed, I use this spline to find planes 29 and 30 and then the bisector. In addition, we can see that the spline on the surface is not good because once we pass a boundary surface, the new surface created enters the surface of the detour.
So I don't know how to model this spline so that I always have a tangency of the band with respect to the Ø10 and the detour fillet. For example, if we cut along the plane33, we can see very clearly that the boundary surface is not tangent to the detour fillet. Even if the spline is approximate, we can see that the projected curves are absolutely not parallel ("Check" sketch), which means that I will have to modify the shape of my detour to make them parallel and therefore have a correct clipping.
Sorry to have been long in my explanations but I think it was better to pose my problem well in order to understand the problem.
If anyone has a solution and/or a better method, I'm all for it.
Thank you.