X-Git-Url: http://git.tdb.fi/?a=blobdiff_plain;ds=sidebyside;f=source%2Fanimation.cpp;h=37f583d5ec53b43324e67f7fcd1237a25bbefa80;hb=HEAD;hp=9f93a8d494222424dcc276e9547b29d488f9cd81;hpb=28c3b49b1774028aad458d665a0772713427a3fc;p=libs%2Fgl.git

diff --git a/source/animation.cpp b/source/animation.cpp
deleted file mode 100644
index 9f93a8d4..00000000
--- a/source/animation.cpp
+++ /dev/null
@@ -1,231 +0,0 @@
-#include <cmath>
-#include <msp/datafile/collection.h>
-#include <msp/time/units.h>
-#include "animation.h"
-#include "keyframe.h"
-
-using namespace std;
-
-#include <msp/io/print.h>
-
-namespace Msp {
-namespace GL {
-
-Animation::Animation():
-	looping(false)
-{ }
-
-void Animation::add_keyframe(const Time::TimeDelta &t, const KeyFrame &kf)
-{
-	if(!keyframes.empty() && t<keyframes.back().time)
-		throw invalid_argument("Animation::add_keyframe");
-
-	TimedKeyFrame tkf(*this);
-	tkf.time = t;
-	tkf.keyframe = &kf;
-	tkf.keyframe.keep();
-	prepare_keyframe(tkf);
-	keyframes.push_back(tkf);
-}
-
-void Animation::set_looping(bool l)
-{
-	looping = l;
-}
-
-void Animation::prepare_keyframe(TimedKeyFrame &tkf)
-{
-	tkf.prev = (keyframes.empty() ? 0 : &keyframes.back());
-	if(!tkf.prev)
-		return;
-
-	tkf.prepare();
-
-}
-
-
-Animation::AxisInterpolation::AxisInterpolation():
-	slope(0),
-	scale(0)
-{ }
-
-Animation::AxisInterpolation::AxisInterpolation(const double *axis1, const double *axis2)
-{
-	// Compute a normalized vector halfway between the two endpoints
-	double half[3];
-	double len = 0;
-	for(unsigned i=0; i<3; ++i)
-	{
-		half[i] = (axis1[i]+axis2[i])/2;
-		len += half[i]*half[i];
-	}
-	len = sqrt(len);
-	for(unsigned i=0; i<3; ++i)
-		half[i] /= len;
-
-	// Compute correction factors for smooth interpolation
-	double cos_half = axis1[0]*half[0]+axis1[1]*half[1]+axis1[2]*half[2];
-	double angle = acos(cos_half);
-	slope = (angle ? angle/tan(angle) : 1);
-	scale = cos_half;
-}
-
-
-Animation::MatrixInterpolation::MatrixInterpolation():
-	matrix1(0),
-	matrix2(0)
-{ }
-
-Animation::MatrixInterpolation::MatrixInterpolation(const Matrix &m1, const Matrix &m2):
-	matrix1(&m1),
-	matrix2(&m2)
-{
-	const double *m1_data = matrix1->data();
-	const double *m2_data = matrix2->data();
-	for(unsigned i=0; i<3; ++i)
-		axes[i] = AxisInterpolation(m1_data+i*4, m2_data+i*4);
-}
-
-Matrix Animation::MatrixInterpolation::get(float t) const
-{
-	float u = t*2.0f-1.0f;
-
-	double matrix[16];
-	for(unsigned i=0; i<4; ++i)
-	{
-		const double *m1_col = matrix1->data()+i*4;
-		const double *m2_col = matrix2->data()+i*4;
-		double *out_col = matrix+i*4;
-
-		if(i<3)
-		{
-			/* Linear interpolation will produce vectors that fall on the line
-			between the two endpoints, and has a higher angular velocity near the
-			middle.  We compensate for the velocity by interpolating the angle
-			around the halfway point and computing its tangent.  This is
-			approximated by a third degree polynomial, scaled so that the result
-			will be in the range [-1, 1]. */
-			float w = (axes[i].slope+(1-axes[i].slope)*u*u)*u*0.5f+0.5f;
-
-			/* The interpolate vectors will also be shorter than unit length.  At
-			the halfway point the length will be equal to the cosine of half the
-			angle, which was computed earlier.  Use a second degree polynomial to
-			approximate. */
-			float n = (axes[i].scale+(1-axes[i].scale)*u*u);
-
-			for(unsigned j=0; j<3; ++j)
-				out_col[j] = ((1-w)*m1_col[j]+w*m2_col[j])/n;
-		}
-		else
-		{
-			for(unsigned j=0; j<3; ++j)
-				out_col[j] = (1-t)*m1_col[j]+t*m2_col[j];
-		}
-	}
-
-	matrix[3] = 0;
-	matrix[7] = 0;
-	matrix[11] = 0;
-	matrix[15] = 1;
-
-	return matrix;
-}
-
-
-Animation::TimedKeyFrame::TimedKeyFrame(const Animation &a):
-	animation(a),
-	prev(0)
-{ }
-
-void Animation::TimedKeyFrame::prepare()
-{
-	delta_t = time-prev->time;
-	matrix = MatrixInterpolation(prev->keyframe->get_matrix(), keyframe->get_matrix());
-}
-
-
-Animation::Iterator::Iterator(const Animation &a):
-	animation(a),
-	iter(animation.keyframes.begin()),
-	end(false)
-{ }
-
-Animation::Iterator &Animation::Iterator::operator+=(const Time::TimeDelta &t)
-{
-	time_since_keyframe += t;
-	while(time_since_keyframe>iter->delta_t)
-	{
-		KeyFrameList::const_iterator next = iter;
-		++next;
-		if(next==animation.keyframes.end())
-		{
-			if(animation.looping)
-				next = animation.keyframes.begin();
-			else
-			{
-				end = true;
-				time_since_keyframe = iter->delta_t;
-				break;
-			}
-		}
-
-		time_since_keyframe -= iter->delta_t;
-		iter = next;
-	}
-
-	return *this;
-}
-
-Matrix Animation::Iterator::get_matrix() const
-{
-	if(!iter->prev)
-		return iter->keyframe->get_matrix();
-
-	return iter->matrix.get(time_since_keyframe/iter->delta_t);
-}
-
-
-Animation::Loader::Loader(Animation &a):
-	DataFile::CollectionObjectLoader<Animation>(a, 0)
-{
-	init();
-}
-
-Animation::Loader::Loader(Animation &a, Collection &c):
-	DataFile::CollectionObjectLoader<Animation>(a, &c)
-{
-	init();
-}
-
-void Animation::Loader::init()
-{
-	add("interval", &Loader::interval);
-	add("keyframe", &Loader::keyframe);
-	add("keyframe", &Loader::keyframe_inline);
-	add("looping", &Animation::looping);
-}
-
-void Animation::Loader::keyframe(const string &n)
-{
-	obj.add_keyframe(current_time, get_collection().get<KeyFrame>(n));
-}
-
-void Animation::Loader::keyframe_inline()
-{
-	RefPtr<KeyFrame> kf = new KeyFrame;
-	load_sub(*kf);
-
-	TimedKeyFrame tkf(obj);
-	tkf.time = current_time;
-	tkf.keyframe = kf;
-	obj.prepare_keyframe(tkf);
-	obj.keyframes.push_back(tkf);
-}
-
-void Animation::Loader::interval(float t)
-{
-	current_time += t*Time::sec;
-}
-
-} // namespace GL
-} // namespace Msp