Crate truck_topology
source ·Expand description
Topological structs: vertex, edge, wire, face, shell, and solid
Examples
The following sample code is a description of a topological tetrahedron as a solid model by this package.
use truck_topology::*;
// Create vertices. A tetrahedron has four vertices.
let v = Vertex::news(&[(), (), (), ()]);
// Create edges. Vertex is implemented the Copy trait.
let edge = [
Edge::new(&v[0], &v[1], ()),
Edge::new(&v[0], &v[2], ()),
Edge::new(&v[0], &v[3], ()),
Edge::new(&v[1], &v[2], ()),
Edge::new(&v[1], &v[3], ()),
Edge::new(&v[2], &v[3], ()),
];
// Create boundaries of faces as the wire.
// Edge is implemented the Copy trait.
let wire = vec![
Wire::from_iter(vec![&edge[0], &edge[3], &edge[1].inverse()]),
Wire::from_iter(vec![&edge[1], &edge[5], &edge[2].inverse()]),
Wire::from_iter(vec![&edge[2], &edge[4].inverse(), &edge[0].inverse()]),
Wire::from_iter(vec![&edge[3], &edge[5], &edge[4].inverse()]),
];
// Create faces by the boundary wires.
// The boundary of face must be simple and closed.
let mut face: Vec<Face<_, _, _>> = wire.into_iter().map(|wire| Face::new(vec![wire], ())).collect();
face[3].invert();
// Create shell of faces. Shell can be created by the Vec<Face>.
let shell: Shell<_, _, _> = face.into();
// Create a tetrahedron solid by the boundary shell.
// The boundaries of a solid must be closed and oriented.
let solid = Solid::new(vec![shell]);Elements and containers
Main structures in truck_topology consist 4 topological elements and 2 topological containers.
topological elements
The following structures are topological elements.
Except Solid, each topological element has a unique id for each instance.
In higher-level packages, by mapping this id to geometric information, you can draw a solid shape.
topological containers
The following structures are topological container.
The entities of Wire and Shell are std::collections::VecDeque<Edge> and std::vec::Vec<Face>,
respectively, and many methods inherited by Deref and DerefMut.
These containers are used for creating higher-dimentional topological elements and checked the
regularity (e.g. connectivity, closedness, and so on) before creating these elements.