James Legg wrote:
On Tue, 2010-03-23 at 00:57 +0100, Darko Makreshanski wrote:
Yes, the equirectangular would be most suitable to convert to a 3D mesh.
Basically I was thinking of projecting all of the images separately,
each with its center as the center of projection. Then to convert each
projection into a 3D mesh, and finally join the meshes based on the yaw,
pitch, roll parameters. This would be to avoid any problems with the
poles, however I am not sure if it would be necessary.
Have you thought about how the z-order of the images would work in the
outside sphere view?
The overlapping images in Hugin eventually get merged with enblend. In
the previews they are just drawn over the top of each other for speed.
In a 3D sphere, the images will still overlap. If you continue to draw
them over the top of each other, bits of the images on the back half of
the sphere may be drawn over the front of the sphere.
I don't think you could use OpenGL's depth buffer and depth test
directly, because the overlapping images would z-fight.
-James
Yes, this is very tricky.
I was so far assuming to use the depth buffer because it is most
appropriate for 3D scenes.
In this case if we don't use the depth buffer, then we will have to some
how avoid drawing the back of the faces.
But in this case the problem is also that if we use the thing that I
explained about shifting the spheres for the translation, then the scene
becomes a mess.
For example some image may have a combination of translation and
position such that it will displayed inside or outside the central
sphere. In some cases images might cross each other.
As for the depth buffer, the problem with the z-fight I believe can not
be solved, because of the existence of translations. If we have
projections on spheres with different centers, then z-fight is
inevitable, and the only thing we can do is fiddle with the resolution
of the meshes.
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