Grasshopper

algorithmic modeling for Rhino

Hello people of this forum,

I'm new here and this is my first attempt to formulate a question in relation to grasshopper. I hope I will not fail!

I want to stack rectangles in Z direction, but want to be able to change them in their size while going up.

In the pictures below the red lines are the ones, which form the size of the rectangles. The green line resultates and the blue is fix.

In the added Rhino and gh file I made a twisted tower, in that I wanted to change the thickness of the tower but failed.

So can anybody help me to combine the ideas of twisting and size changing in height?

Or at least give me a idea, how to change the rectangle size following 2 parametric curves like I did in the rhino picture?

Thank you in advance :)

 

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Hey Steve,

Try this, i think is quite similar with what you are trying to do.

Best,

N

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forgot this

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Thank you Nikolaos for your quick respond!

It's a good start but not exactly what I'm searching for ;) The top and bot of the tower have the same size and the deformation is either too edgy or too wide.

I think I'm searching for a solution where I can control the two red lines to change the rectangles.

Here is a solution with 2 curves, one in a plane, the other in the other. To change the tower use control point in Rhino (F10 then the mouse). If you want more levels put a slider in N in the range component, by default N=10.

For the twist it is you who design, so you will have to give more informations. Twist on an straight axis, a curve ... constant twist ... There are many possibilities. For each floor you will need a center of rotation and an angle.

I drew three curves in Rhino, internalized in this GH: vertical corner line ('Crv1') and two shape curves, one in X plane, other in Y plane.  How you manipulate those curves, and other "bells and whistles", is up to you...

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Shame on me I didn't find the curve plane intersection !!!Well done Joseph.

Refined curves to be tangent to ground, reduced "floor count", added sheathing on two sides by extruding the basis curves, then intersecting and splitting (trimming) the resulting surfaces (green group):

Note the interesting curve of the corner edge:

(Gee, thanks Laurent, weren't nothing special.)

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