> ## Documentation Index
> Fetch the complete documentation index at: https://docs.ntop.com/llms.txt
> Use this file to discover all available pages before exploring further.

# Delaunay Volume Mesh

## About this Block

**What it does:** Creates a volume mesh forming a Delaunay tetrahedralization from a list of points. Delaunay tetrahedralization (also called Delaunay triangulation) is a particular mesh that tends to be more geometrically balanced (for example, avoiding skinny triangles).

**Commons uses:**

* Closing open lattice beams.

**Tips:**

* Doesn't take convex features into consideration, therefore, it is best to use with simple parts.
* Some input options for the Vertices input can be:
  * Lattice vertices
  * Mesh vertices
  * **Random Points in Body**
* Can close open lattice beams using this block, but you can't have any convex holes in the part.

## Example File

Download Example: [Delaunay Mesh](https://storage.googleapis.com/files-learn/static/ExtendedBlockDocs/delaunay.ntop)

![Delaunay Mesh](https://storage.googleapis.com/files-learn/static/ExtendedBlockDocs/delaunaymesh.png)

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Create a volume mesh forming a Delaunay tetrahedralization from a list of points.

### Inputs

| Name     | Type                                                      | Description                                                  |
| -------- | --------------------------------------------------------- | ------------------------------------------------------------ |
| Vertices | [Point List](../../../../block-documentation/types/point) | List of points to connect via a Delaunay tetrahedralization. |

### Outputs

| Type                                                             |
| ---------------------------------------------------------------- |
| [Volume Mesh](../../../../block-documentation/types/volume-mesh) |
