C2.7 Internal Supports
Introduce a centre supporting arch and more crease cables to create corrugations. (by Lotte)
Objective
Since the geometry with the single crease doesn't appear very articulated yet and still leaves wide patches with low geometric stiffness, we want to create a proper corrugation by introducing a centre supporting arch and more crease cables.
Procedure
The file is exactly the same as in C2.4 External Loads with the following modifications:
a. Internal Supports
The edge loop that was selected as the continuous cable for the crease in C2.6 Variable Force Densities will now instead be supported. However, to set the anchors we need a list of vertices and not of edges. Thus we use a python set and the compas flatten function for conversion. We add this list to the list of external boundaries when setting the anchors
For now, the edges all have constant force densities again.
b. Side cables
Introduce articulated creases in between the supports to create a corrugation. Do so by increasing the force densities in the continuous cables.
Scale the forces by half (before 0.1) so that it remains nicely visible:
c. Refined Boundary Geometry
Now the design is corrugated, however, it is very flat towards the end supports and the internal boundary arch not funicular yet. Thus, we will import a refined geometry with zig-zag at end supports and internal funicular boundary from Rhino.
You can import this geometry into a compas mesh datastructure and serialise it to a json file as in C2.1 Geometry Import. Or just take it directly from the data folder as cablenmesh_import_refined.json.
Import the refined cablemesh instead:
If you try to run this script, you will probably get this error:
This is because in your new mesh the vertex identifiers are different, and it cannot find the manually set edge keys!
d. Automate Continuous Cable Selection
So let us instead write a function that automates the selection of the continuous cables in the longitudinal direction, so that if we change our input mesh, we don't have to manually adapt the edge keys.
d1. Longer Boundary
First, we have to understand which one is in the longer direction. We check it on two boundaries starting from a corner vertex:
d2. Parallel Starting Edges
Now we want all edges parallel to the starting edge for the new starting edges:
d3. Parallel Continuous Cables
Now from each of the parallel starts, we want all continuous cables:
The result shows a satisfying corrugation throughout the structure:
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