The idea is to make some sort of node arrangement that creates a parabolic trajectory between two points. Just like when missiles are launched from the ground.

As Jacques pointed to be more specific I want to achieve something like this:

Parabolic trajectory

The animation that I'm trying to achieve is the typical world globe with points and lines simulating that trajectories of airplanes in order to show connections between different places of the world.

  • $\begingroup$ Do you have a drawing or an image that shows what you are looking for in more detail? So which two points are the input and how should the output look like? $\endgroup$ Commented Nov 23, 2015 at 6:57
  • $\begingroup$ Just edited the question to make it clearier. $\endgroup$ Commented Nov 23, 2015 at 10:02

2 Answers 2



You can use splines for that. Bezier splines to be more exact. As input you need to have the start and end points with normals. Where you get these points from is the part where you have to be creative. I will show you here how to create splines from the mentioned input data as well as two methods how you can use this concept in practice.

Here is a basic setup that creates a spline from the 4 input values (note that I hid one socket in each Append Point to Spline node):

enter image description here

Next step is to create a subprogram (a group in this case) to simplify the following steps:

enter image description here

When you put this in a loop you can already do a lot of stuff. The main question is how much control you want to have over the result.

First Use Case

The goal is to connect the vertices of a given mesh. I start with such a problem by breaking it down into smaller pieces.

  1. How to select 2 random vertices from a list of vertices? enter image description here

  2. How should the basic loop look like? enter image description here

  3. Bringing it all together: enter image description here

  4. More control over the 'height' of the splines by multiplying the normal with something: enter image description here

  5. You may also want to implement a filter that eg only points will be used that have a specific distance to each other: enter image description here

enter image description here

This method works quite well, but you don't have very much control over the individual splines.

Second Use Case

My second idea is to use two planes to control each spline. If this method is suitable for you highly depends on the amount of splines you want to have in the end.


Create multiple objects which consist of two planes and put them into a group.

enter image description here

Now I want to take each spline individually and create a spline between their centers (with the normal as direction). I again hid some sockets in the Polygon Info and Object Mesh Data node in the right toolbar.

enter image description here

Based on that you can easily create more splines and control them with the planes. Maybe you also want to control the length of the normal with the area of the polygon by using it as scale factor. Another idea is to use the shrinkwrap modifier to position the planes directly on a target object.

  • $\begingroup$ Well you can have a lot of control with the first solution if you insert also a Objects List input to the last loop and you fill with empty objects. Then you set each spline on one of each objects of the list instead of an object full of splines. Then you could use that new list to animate each spline individually within a loop. $\endgroup$ Commented Nov 24, 2015 at 9:10

For those interested in how this would be assembled using Sverchok (also a Nodes system):

enter image description here


  • The implementation picks 19 pairs of random points (Vectors on the Unit Sphere).
  • Takes the average of each pair, normalizes it then scales it by a magnitude to give us the arc's upper bound.
  • Zips and Flattens the resulting Vector lists to generate Arcs
  • Outputs to the Draw node.
  • These can be baked and converted to Paths for animation or used for further processing.

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