kicad/common/geometry/shape_line_chain.cpp

645 lines
14 KiB
C++

/*
* This program source code file is part of KiCad, a free EDA CAD application.
*
* Copyright (C) 2013-2017 CERN
* @author Tomasz Wlostowski <tomasz.wlostowski@cern.ch>
*
* This program is free software; you can redistribute it and/or
* modify it under the terms of the GNU General Public License
* as published by the Free Software Foundation; either version 2
* of the License, or (at your option) any later version.
*
* This program is distributed in the hope that it will be useful,
* but WITHOUT ANY WARRANTY; without even the implied warranty of
* MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the
* GNU General Public License for more details.
*
* You should have received a copy of the GNU General Public License
* along with this program; if not, you may find one here:
* http://www.gnu.org/licenses/old-licenses/gpl-2.0.html
* or you may search the http://www.gnu.org website for the version 2 license,
* or you may write to the Free Software Foundation, Inc.,
* 51 Franklin Street, Fifth Floor, Boston, MA 02110-1301, USA
*/
#include <algorithm>
#include <geometry/shape_line_chain.h>
#include <geometry/shape_circle.h>
bool SHAPE_LINE_CHAIN::Collide( const VECTOR2I& aP, int aClearance ) const
{
// fixme: ugly!
SEG s( aP, aP );
return this->Collide( s, aClearance );
}
void SHAPE_LINE_CHAIN::Rotate( double aAngle, const VECTOR2I& aCenter )
{
for( std::vector<VECTOR2I>::iterator i = m_points.begin(); i != m_points.end(); ++i )
{
(*i) -= aCenter;
(*i) = (*i).Rotate( aAngle );
(*i) += aCenter;
}
}
bool SHAPE_LINE_CHAIN::Collide( const SEG& aSeg, int aClearance ) const
{
BOX2I box_a( aSeg.A, aSeg.B - aSeg.A );
BOX2I::ecoord_type dist_sq = (BOX2I::ecoord_type) aClearance * aClearance;
for( int i = 0; i < SegmentCount(); i++ )
{
const SEG& s = CSegment( i );
BOX2I box_b( s.A, s.B - s.A );
BOX2I::ecoord_type d = box_a.SquaredDistance( box_b );
if( d < dist_sq )
{
if( s.Collide( aSeg, aClearance ) )
return true;
}
}
return false;
}
const SHAPE_LINE_CHAIN SHAPE_LINE_CHAIN::Reverse() const
{
SHAPE_LINE_CHAIN a( *this );
reverse( a.m_points.begin(), a.m_points.end() );
a.m_closed = m_closed;
return a;
}
int SHAPE_LINE_CHAIN::Length() const
{
int l = 0;
for( int i = 0; i < SegmentCount(); i++ )
l += CSegment( i ).Length();
return l;
}
void SHAPE_LINE_CHAIN::Replace( int aStartIndex, int aEndIndex, const VECTOR2I& aP )
{
if( aEndIndex < 0 )
aEndIndex += PointCount();
if( aStartIndex < 0 )
aStartIndex += PointCount();
if( aStartIndex == aEndIndex )
m_points[aStartIndex] = aP;
else
{
m_points.erase( m_points.begin() + aStartIndex + 1, m_points.begin() + aEndIndex + 1 );
m_points[aStartIndex] = aP;
}
}
void SHAPE_LINE_CHAIN::Replace( int aStartIndex, int aEndIndex, const SHAPE_LINE_CHAIN& aLine )
{
if( aEndIndex < 0 )
aEndIndex += PointCount();
if( aStartIndex < 0 )
aStartIndex += PointCount();
m_points.erase( m_points.begin() + aStartIndex, m_points.begin() + aEndIndex + 1 );
m_points.insert( m_points.begin() + aStartIndex, aLine.m_points.begin(), aLine.m_points.end() );
}
void SHAPE_LINE_CHAIN::Remove( int aStartIndex, int aEndIndex )
{
if( aEndIndex < 0 )
aEndIndex += PointCount();
if( aStartIndex < 0 )
aStartIndex += PointCount();
m_points.erase( m_points.begin() + aStartIndex, m_points.begin() + aEndIndex + 1 );
}
int SHAPE_LINE_CHAIN::Distance( const VECTOR2I& aP, bool aOutlineOnly ) const
{
int d = INT_MAX;
if( IsClosed() && PointInside( aP ) && !aOutlineOnly )
return 0;
for( int s = 0; s < SegmentCount(); s++ )
d = std::min( d, CSegment( s ).Distance( aP ) );
return d;
}
int SHAPE_LINE_CHAIN::Split( const VECTOR2I& aP )
{
int ii = -1;
int min_dist = 2;
int found_index = Find( aP );
for( int s = 0; s < SegmentCount(); s++ )
{
const SEG seg = CSegment( s );
int dist = seg.Distance( aP );
// make sure we are not producing a 'slightly concave' primitive. This might happen
// if aP lies very close to one of already existing points.
if( dist < min_dist && seg.A != aP && seg.B != aP )
{
min_dist = dist;
if( found_index < 0 )
ii = s;
else if( s < found_index )
ii = s;
}
}
if( ii < 0 )
ii = found_index;
if( ii >= 0 )
{
m_points.insert( m_points.begin() + ii + 1, aP );
return ii + 1;
}
return -1;
}
int SHAPE_LINE_CHAIN::Find( const VECTOR2I& aP ) const
{
for( int s = 0; s < PointCount(); s++ )
if( CPoint( s ) == aP )
return s;
return -1;
}
int SHAPE_LINE_CHAIN::FindSegment( const VECTOR2I& aP ) const
{
for( int s = 0; s < SegmentCount(); s++ )
if( CSegment( s ).Distance( aP ) <= 1 )
return s;
return -1;
}
const SHAPE_LINE_CHAIN SHAPE_LINE_CHAIN::Slice( int aStartIndex, int aEndIndex ) const
{
SHAPE_LINE_CHAIN rv;
if( aEndIndex < 0 )
aEndIndex += PointCount();
if( aStartIndex < 0 )
aStartIndex += PointCount();
for( int i = aStartIndex; i <= aEndIndex; i++ )
rv.Append( m_points[i] );
return rv;
}
struct compareOriginDistance
{
compareOriginDistance( VECTOR2I& aOrigin ) :
m_origin( aOrigin ) {};
bool operator()( const SHAPE_LINE_CHAIN::INTERSECTION& aA,
const SHAPE_LINE_CHAIN::INTERSECTION& aB )
{
return ( m_origin - aA.p ).EuclideanNorm() < ( m_origin - aB.p ).EuclideanNorm();
}
VECTOR2I m_origin;
};
int SHAPE_LINE_CHAIN::Intersect( const SEG& aSeg, INTERSECTIONS& aIp ) const
{
for( int s = 0; s < SegmentCount(); s++ )
{
OPT_VECTOR2I p = CSegment( s ).Intersect( aSeg );
if( p )
{
INTERSECTION is;
is.our = CSegment( s );
is.their = aSeg;
is.p = *p;
aIp.push_back( is );
}
}
compareOriginDistance comp( aSeg.A );
sort( aIp.begin(), aIp.end(), comp );
return aIp.size();
}
int SHAPE_LINE_CHAIN::Intersect( const SHAPE_LINE_CHAIN& aChain, INTERSECTIONS& aIp ) const
{
BOX2I bb_other = aChain.BBox();
for( int s1 = 0; s1 < SegmentCount(); s1++ )
{
const SEG& a = CSegment( s1 );
const BOX2I bb_cur( a.A, a.B - a.A );
if( !bb_other.Intersects( bb_cur ) )
continue;
for( int s2 = 0; s2 < aChain.SegmentCount(); s2++ )
{
const SEG& b = aChain.CSegment( s2 );
INTERSECTION is;
if( a.Collinear( b ) )
{
is.our = a;
is.their = b;
if( a.Contains( b.A ) ) { is.p = b.A; aIp.push_back( is ); }
if( a.Contains( b.B ) ) { is.p = b.B; aIp.push_back( is ); }
if( b.Contains( a.A ) ) { is.p = a.A; aIp.push_back( is ); }
if( b.Contains( a.B ) ) { is.p = a.B; aIp.push_back( is ); }
}
else
{
OPT_VECTOR2I p = a.Intersect( b );
if( p )
{
is.p = *p;
is.our = a;
is.their = b;
aIp.push_back( is );
}
}
}
}
return aIp.size();
}
int SHAPE_LINE_CHAIN::PathLength( const VECTOR2I& aP ) const
{
int sum = 0;
for( int i = 0; i < SegmentCount(); i++ )
{
const SEG seg = CSegment( i );
int d = seg.Distance( aP );
if( d <= 1 )
{
sum += ( aP - seg.A ).EuclideanNorm();
return sum;
}
else
sum += seg.Length();
}
return -1;
}
bool SHAPE_LINE_CHAIN::PointInside( const VECTOR2I& aP ) const
{
if( !m_closed || SegmentCount() < 3 )
return false;
int cur = CSegment( 0 ).Side( aP );
if( cur == 0 )
return false;
for( int i = 1; i < SegmentCount(); i++ )
{
const SEG s = CSegment( i );
if( aP == s.A || aP == s.B ) // edge does not belong to the interior!
return false;
if( s.Side( aP ) != cur )
return false;
}
return true;
}
bool SHAPE_LINE_CHAIN::PointOnEdge( const VECTOR2I& aP ) const
{
if( !PointCount() )
return false;
else if( PointCount() == 1 )
return m_points[0] == aP;
for( int i = 0; i < SegmentCount(); i++ )
{
const SEG s = CSegment( i );
if( s.A == aP || s.B == aP )
return true;
if( s.Distance( aP ) <= 1 )
return true;
}
return false;
}
const OPT<SHAPE_LINE_CHAIN::INTERSECTION> SHAPE_LINE_CHAIN::SelfIntersecting() const
{
for( int s1 = 0; s1 < SegmentCount(); s1++ )
{
for( int s2 = s1 + 1; s2 < SegmentCount(); s2++ )
{
const VECTOR2I s2a = CSegment( s2 ).A, s2b = CSegment( s2 ).B;
if( s1 + 1 != s2 && CSegment( s1 ).Contains( s2a ) )
{
INTERSECTION is;
is.our = CSegment( s1 );
is.their = CSegment( s2 );
is.p = s2a;
return is;
}
else if( CSegment( s1 ).Contains( s2b ) &&
// for closed polylines, the ending point of the
// last segment == starting point of the first segment
// this is a normal case, not self intersecting case
!( IsClosed() && s1 == 0 && s2 == SegmentCount()-1 ) )
{
INTERSECTION is;
is.our = CSegment( s1 );
is.their = CSegment( s2 );
is.p = s2b;
return is;
}
else
{
OPT_VECTOR2I p = CSegment( s1 ).Intersect( CSegment( s2 ), true );
if( p )
{
INTERSECTION is;
is.our = CSegment( s1 );
is.their = CSegment( s2 );
is.p = *p;
return is;
}
}
}
}
return OPT<SHAPE_LINE_CHAIN::INTERSECTION>();
}
SHAPE_LINE_CHAIN& SHAPE_LINE_CHAIN::Simplify()
{
std::vector<VECTOR2I> pts_unique;
if( PointCount() < 2 )
{
return *this;
}
else if( PointCount() == 2 )
{
if( m_points[0] == m_points[1] )
m_points.pop_back();
return *this;
}
int i = 0;
int np = PointCount();
// stage 1: eliminate duplicate vertices
while( i < np )
{
int j = i + 1;
while( j < np && CPoint( i ) == CPoint( j ) )
j++;
pts_unique.push_back( CPoint( i ) );
i = j;
}
m_points.clear();
np = pts_unique.size();
i = 0;
// stage 1: eliminate collinear segments
while( i < np - 2 )
{
const VECTOR2I p0 = pts_unique[i];
const VECTOR2I p1 = pts_unique[i + 1];
int n = i;
while( n < np - 2 && SEG( p0, p1 ).LineDistance( pts_unique[n + 2] ) <= 1 )
n++;
m_points.push_back( p0 );
if( n > i )
i = n;
if( n == np )
{
m_points.push_back( pts_unique[n - 1] );
return *this;
}
i++;
}
if( np > 1 )
m_points.push_back( pts_unique[np - 2] );
m_points.push_back( pts_unique[np - 1] );
return *this;
}
const VECTOR2I SHAPE_LINE_CHAIN::NearestPoint( const VECTOR2I& aP ) const
{
int min_d = INT_MAX;
int nearest = 0;
for( int i = 0; i < SegmentCount(); i++ )
{
int d = CSegment( i ).Distance( aP );
if( d < min_d )
{
min_d = d;
nearest = i;
}
}
return CSegment( nearest ).NearestPoint( aP );
}
const VECTOR2I SHAPE_LINE_CHAIN::NearestPoint( const SEG& aSeg, int& dist ) const
{
int nearest = 0;
dist = INT_MAX;
for( int i = 0; i < PointCount(); i++ )
{
int d = aSeg.LineDistance( CPoint( i ) );
if( d < dist )
{
dist = d;
nearest = i;
}
}
return CPoint( nearest );
}
const std::string SHAPE_LINE_CHAIN::Format() const
{
std::stringstream ss;
ss << m_points.size() << " " << ( m_closed ? 1 : 0 ) << " ";
for( int i = 0; i < PointCount(); i++ )
ss << m_points[i].x << " " << m_points[i].y << " "; // Format() << " ";
return ss.str();
}
bool SHAPE_LINE_CHAIN::CompareGeometry ( const SHAPE_LINE_CHAIN & aOther ) const
{
SHAPE_LINE_CHAIN a(*this), b( aOther );
a.Simplify();
b.Simplify();
if( a.m_points.size() != b.m_points.size() )
return false;
for( int i = 0; i < a.PointCount(); i++)
if( a.CPoint( i ) != b.CPoint( i ) )
return false;
return true;
}
bool SHAPE_LINE_CHAIN::Intersects( const SHAPE_LINE_CHAIN& aChain ) const
{
INTERSECTIONS dummy;
return Intersect( aChain, dummy ) != 0;
}
SHAPE* SHAPE_LINE_CHAIN::Clone() const
{
return new SHAPE_LINE_CHAIN( *this );
}
bool SHAPE_LINE_CHAIN::Parse( std::stringstream& aStream )
{
int n_pts;
m_points.clear();
aStream >> n_pts;
// Rough sanity check, just make sure the loop bounds aren't absolutely outlandish
if( n_pts < 0 || n_pts > int( aStream.str().size() ) )
return false;
aStream >> m_closed;
for( int i = 0; i < n_pts; i++ )
{
int x, y;
aStream >> x;
aStream >> y;
m_points.push_back( VECTOR2I( x, y ) );
}
return true;
}
const VECTOR2I SHAPE_LINE_CHAIN::PointAlong( int aPathLength ) const
{
int total = 0;
if( aPathLength == 0 )
return CPoint( 0 );
for( int i = 0; i < SegmentCount(); i++ )
{
const SEG& s = CSegment( i );
int l = s.Length();
if( total + l >= aPathLength )
{
VECTOR2I d( s.B - s.A );
return s.A + d.Resize( aPathLength - total );
}
total += l;
}
return CPoint( -1 );
}
double SHAPE_LINE_CHAIN::Area() const
{
// see https://www.mathopenref.com/coordpolygonarea2.html
if( !m_closed )
return 0.0;
double area = 0.0;
int size = m_points.size();
for( int i = 0, j = size - 1; i < size; ++i )
{
area += ( (double) m_points[j].x + m_points[i].x ) * ( (double) m_points[j].y - m_points[i].y );
j = i;
}
return -area * 0.5;
}