treddie
Computer
- Dec 17, 2005
- 417
Hello.
I am having problem with a situation that I thought would be easy to solve with a Variable Section Sweep, but it is slightly different and does not seem to be able to fit "within" a typical VSS. Please see the attached image which is a graphic of the problem. I hope the diagram is not hard to understand as it is always difficult trying to convey a problem like this graphically without making it confusing.
At any rate, the orange squares represent a section I am trying to turn into a solid protrusion that wraps around the outside of the oval cone. The sketch plane that contains this section is placed such that it is always normal to the slope of the two ovals. So as d127 changes by using the relation, d127 = trajpar*180 + cos(trajpar*180)*Offset, the protrusion is generated. "Offset" is a small value that prevents the generated curve from beginning at exactly 0 deg, and stopping at exactly 180deg, since there are singularities at those moments (when trajpar = 0 and 1). I will simply patch those spots if I can get this to work.
The ovals of the cone are NOT ellipses and are NOT of the same degree. I STARTED with an elliptic cone where the capping ellipses had the same degree of ellipticity, but had to offset inward by a small constant thickness since the elliptic cone represented the outer surface of a constant thickness skin. I am working on an oval shell that lies about 2 inches underneath that skin. This means except for that outer skin surface, all other ovals inside those ellipses can not possibly be ellipses, too.
My assumption (until it is obvious the assumption is wrong) is that since the slopes of the ovals where they intersect the sketch plane are equal, then along a line connecting those two points, the corresponding slopes at all intermediate stations will also be that same amount, since the ovals were generated by the same "linear" process.
Any help would be great. This one has me stumped!
I am having problem with a situation that I thought would be easy to solve with a Variable Section Sweep, but it is slightly different and does not seem to be able to fit "within" a typical VSS. Please see the attached image which is a graphic of the problem. I hope the diagram is not hard to understand as it is always difficult trying to convey a problem like this graphically without making it confusing.
At any rate, the orange squares represent a section I am trying to turn into a solid protrusion that wraps around the outside of the oval cone. The sketch plane that contains this section is placed such that it is always normal to the slope of the two ovals. So as d127 changes by using the relation, d127 = trajpar*180 + cos(trajpar*180)*Offset, the protrusion is generated. "Offset" is a small value that prevents the generated curve from beginning at exactly 0 deg, and stopping at exactly 180deg, since there are singularities at those moments (when trajpar = 0 and 1). I will simply patch those spots if I can get this to work.
The ovals of the cone are NOT ellipses and are NOT of the same degree. I STARTED with an elliptic cone where the capping ellipses had the same degree of ellipticity, but had to offset inward by a small constant thickness since the elliptic cone represented the outer surface of a constant thickness skin. I am working on an oval shell that lies about 2 inches underneath that skin. This means except for that outer skin surface, all other ovals inside those ellipses can not possibly be ellipses, too.
My assumption (until it is obvious the assumption is wrong) is that since the slopes of the ovals where they intersect the sketch plane are equal, then along a line connecting those two points, the corresponding slopes at all intermediate stations will also be that same amount, since the ovals were generated by the same "linear" process.
Any help would be great. This one has me stumped!