3D-printing/OrcaSlicer
1
0
Fork 0
mirror of https://github.com/SoftFever/OrcaSlicer.git synced 2025-10-30 20:21:12 -06:00
Code Issues Projects Releases Packages Wiki Activity Actions 5

Add some comments to OpenGL code

Browse source
This commit is contained in:
Alessandro Ranellucci 2013-07-01 12:23:44 +02:00
parent 8ec3ec6bda
commit 63ba894260
1 changed files with 33 additions and 12 deletions
Download patch file Download diff file Expand all files Collapse all files

37
lib/Slic3r/GUI/PreviewCanvas.pm
View file

@ -15,6 +15,8 @@ __PACKAGE__->mk_accessors( qw(quat dirty init mview_init
mesh_center mesh_size
verts norms initpos) );
use constant TRACKBALLSIZE => 0.8;
sub new {
my ($class, $parent, $mesh) = @_;
my $self = $class->SUPER::new($parent);
@ -71,6 +73,7 @@ sub new {
return $self;
}
# Given an axis and angle, compute quaternion.
sub axis_to_quat {
my ($ax, $phi) = @_;
@ -81,13 +84,16 @@ sub axis_to_quat {
return @q;
}
# Project a point on the virtual trackball.
# If it is inside the sphere, map it to the sphere, if it outside map it
# to a hyperbola.
sub project_to_sphere {
my ($r, $x, $y) = @_;
my $d = sqrt($x * $x + $y * $y);
if ($d < $r * 0.70710678118654752440) {
if ($d < $r * 0.70710678118654752440) { # Inside sphere
return sqrt($r * $r - $d * $d);
} else {
} else { # On hyperbola
my $t = $r / 1.41421356237309504880;
return $t * $t / $d;
}
@ -101,20 +107,34 @@ sub cross {
@$v1[0] * @$v2[1] - @$v1[1] * @$v2[0]);
}
# Simulate a track-ball. Project the points onto the virtual trackball,
# then figure out the axis of rotation, which is the cross product of
# P1 P2 and O P1 (O is the center of the ball, 0,0,0) Note: This is a
# deformed trackball-- is a trackball in the center, but is deformed
# into a hyperbolic sheet of rotation away from the center.
# It is assumed that the arguments to this routine are in the range
# (-1.0 ... 1.0).
sub trackball {
my ($p1x, $p1y, $p2x, $p2y, $r) = @_;
my ($p1x, $p1y, $p2x, $p2y) = @_;
if ($p1x == $p2x && $p1y == $p2y) {
return (0.0, 0.0, 0.0, 1.0);
# zero rotation
return (0.0, 0.0, 0.0, 1.0);
}
my @p1 = ($p1x, $p1y, project_to_sphere($r, $p1x, $p1y));
my @p2 = ($p2x, $p2y, project_to_sphere($r, $p2x, $p2y));
# First, figure out z-coordinates for projection of P1 and P2 to
# deformed sphere
my @p1 = ($p1x, $p1y, project_to_sphere(TRACKBALLSIZE, $p1x, $p1y));
my @p2 = ($p2x, $p2y, project_to_sphere(TRACKBALLSIZE, $p2x, $p2y));
# axis of rotation (cross product of P1 and P2)
my @a = cross(\@p2, \@p1);
# Figure out how much to rotate around that axis.
my @d = map { $_ * $_ } (map { $p1[$_] - $p2[$_] } 0 .. $#p1);
my $t = sqrt(reduce { $a + $b } @d) / (2.0 * $r);
my $t = sqrt(reduce { $a + $b } @d) / (2.0 * TRACKBALLSIZE);
# Avoid problems with out-of-control values...
$t = 1.0 if ($t > 1.0);
$t = -1.0 if ($t < -1.0);
my $phi = 2.0 * asin($t);
@ -122,6 +142,7 @@ sub trackball {
return axis_to_quat(\@a, $phi);
}
# Build a rotation matrix, given a quaternion rotation.
sub quat_to_rotmatrix {
my ($q) = @_;
@ -172,7 +193,7 @@ sub handle_rotation {
1 - $orig->y / ($size->height / 2), #/
$new->x / ($size->width / 2) - 1,
1 - $new->y / ($size->height / 2), #/
0.8);
);
$self->quat(mulquats($self->quat, \@quat));
$self->initpos($new);
$self->Refresh;