I've been using Solidworks for 8 years, but for the past few weeks I've been running into a problem: designing a pump lobe, more precisely a trilobe, for this we select a curve driven by parametric equation, which I succeeded! I found the equations, but I'm drying on the values of T1 & T2.
So I want to draw an epicyclic and a hypocycloid with 6 turnarounds
In advance, I thank you for the precious help you can give me
Since then, I have seen your screenshot. You just have to fill in with the interval [t1, t2] of the values described by t (t varies from t1 to t2). I've never been able to make this work outside of [0,1] contrary to what is said in the help.
But the main problem is the great instability of SW on this function. You change the formula or the interval and it doesn't work anymore and if you reset the initial values it doesn't work anymore. I have painful memories of involute of a spherical circle to model a bevel pinion. It's one of the bugs that persist from version to version and that don't seem to interest anyone, at least less than the color of the icons ...
I have made significant progress thanks to your help, but I need to work on the equation manager! with SW2012 I don't have the same window as you, I'll try with SW2016.
If I may say so, what changes for the hypocycloid?
I'm not a big hypocycloid but at first glance I'll say that what changes is the equation, see https://fr.wikipedia.org/wiki/Hypocyclo%C3%AFde
To make sure that the equations you write are correct, you can do them beforehand in Excel and draw a quick graph with a step of 0.1 rd for example (see attached file for the epicyclic). This way you will be able to differentiate between a writing error and a Solidworks crash.
I'd like a helping hand to draw a multilobe with 3 or even 4 lobes. I arrive for the root style lobe but I get stuck for the trilobe and quatrefoil. 63mm centre distance to drive the 2 lobes (pump).