Convert 3D coordinates to stl surface
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So I have an issue from coordinate data[X,Y,Z]. It appears you can use stlwrite to readily convert vertice and face data or X,Y 2D delaunay triangulated graphs to stl files however, since I only have coordinate data [X,Y,Z] I cannot convert the delaunay triangulated object to an stl file because the delaunay functions convert it into tetrahedron instead of a 3D surface. Is there any solution to generate a surface from XYZ coordinate data and export out as an STL file? I cannot seem to find a solution unless there is already facet and vertice data.
Edit: Looks like boundary facets can give me what I'm looking for
Current implementation
X = table(:,1)
Y = table(:,2)
Z = table(:,3)
tri = delaunaytriangulation(X,Y,Z);
stlwrite(tri, 'filename.stl','ascii')
2 Comments
Answers (3)
Fabio Freschi
on 25 Sep 2019
I don't know where the stlPlot function comes from, so I cannot replicate your problem. Anyway, your call
tri = delaunay(X,Y,Z);
Creates a delaunay triangulation with 3d simplexes, e.g. with tetrahedra (four-node volume elements). Maybe this is why you get the wrong result.
4 Comments
Fabio Freschi
on 25 Sep 2019
In your case it is maybe better to triangulate the surface in the xy plane
% triangulate in xy
T = delaunay(X,Y);
% create triangulation in 3d
tri = triangulation(T,X,Y,Z);
% plot
patch('Faces',tri.ConnectivityList,'Vertices',tri.Points,'FaceColor','red')
% now save
stlwrite(tri,'mytriangulation.stl');
tar abu
on 17 Jun 2020
hey
can you please send me the stl file.
i need it in "nameofthefile.stl"
thank you
darova
on 25 Sep 2019
I took your data and did this:
A = xlsread('data.xlsx');
X = A(:,1);
Y = A(:,2);
Z = A(:,3);
stlwrite('file.stl',X,Y,Z)
fv = stlread('file.stl')
patch(fv,'FaceColor', [0.8 0.8 1], ...
'EdgeColor', 'none', ...
'FaceLighting', 'flat', ...
'CDataMapping', 'direct', ...
'AmbientStrength', 0.5);
camlight
axis equal
Is it wrong?

3 Comments
FRANCESCO OTTAVIANI
on 19 Dec 2022
This code worked in my case
clear global;
A = readmatrix('point3d.txt');
B = unique(A,'rows');
X = B(:,1);
Y = B(:,2);
Z = B(:,3);
% triangulate in xy
T = delaunay(X,Y);
% create triangulation in 3d
tri = triangulation(T,X,Y,Z);
% plot
patch('Faces',tri.ConnectivityList,'Vertices',tri.Points,'FaceColor','red')
% now save
stlwrite(tri,'point3d.stl');
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