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* Add Missing Includes Across src/libslic3r Every libslic3r source and header now directly includes the headers declaring what it uses, rather than relying on the precompiled header or transitive includes. Generated with clang-tidy misc-include-cleaner, with libslic3r headers spelled libslic3r/... so they resolve outside the library's private include paths. MultiMaterialSegmentation.hpp, Support/SupportParameters.hpp and Format/STEP.hpp are made self-contained by hand. * Make the libslic3r Headers Compile on Their Own Each now includes, or forward-declares, what it uses instead of relying on what its includers happened to include first. Left out: I18N.hpp, which errors on purpose when included from GUI code, and VoxelizeCSGMesh.hpp and SLA/bicubic.h, which nothing includes and which no longer compile at all. * Add the Includes Missing From the Hand-Fixed libslic3r Headers clang-tidy would not edit these headers while they failed to compile on their own, so the first pass skipped them. With the headers now self-contained, a second pass adds the rest. * Keep Windows Setup Ahead of the Added libslic3r Includes Print.cpp and Thread.cpp open with a _WIN32 block that has to come first; without the precompiled header, Print.cpp otherwise reaches windows.h through OCCT with NONLS defined and boost/regex fails. OpenVDBUtils.cpp and SLA/SupportTreeBuilder.cpp had includes inside #ifndef NOMINMAX, which libslic3r defines on Windows, so those were skipped there. .clang-tidy also ignores the MSVC STL and UCRT internals, Boost.Multiprecision's fwd.hpp and CPython's Windows include directory. * Re-Add libslic3r Includes After the Clipper2 2.0.1 Migration Rebasing onto main took main's version of the files the Clipper2 migration rewrote, so their added includes are restored here, along with includes for main's new code. Clipper2's individual headers are now ignored by clang-tidy: they only build the Z variant through clipper2_z.hpp, which defines USINGZ first, so including clipper.core.h and the like directly broke ClipperZUtils.cpp.
471 lines
20 KiB
C++
471 lines
20 KiB
C++
#ifndef slic3r_VoronoiVisualUtils_hpp_
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#define slic3r_VoronoiVisualUtils_hpp_
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#include <cassert>
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#include <cstddef>
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#include <cstdio>
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#include <algorithm>
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#include <cmath>
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#include <stack>
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#include <libslic3r/Geometry.hpp>
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#include <libslic3r/Line.hpp>
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#include <libslic3r/Polygon.hpp>
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#include <libslic3r/SVG.hpp>
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#include <vector>
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#include <utility>
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#include <string>
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#include "libslic3r/Geometry/Voronoi.hpp"
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#include "libslic3r/Point.hpp"
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#include "libslic3r/BoundingBox.hpp"
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#include "VoronoiOffset.hpp"
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#include "libslic3r/libslic3r.h"
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namespace boost { namespace polygon {
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// The following code for the visualization of the boost Voronoi diagram is based on:
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//
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// Boost.Polygon library voronoi_graphic_utils.hpp header file
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// Copyright Andrii Sydorchuk 2010-2012.
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// Distributed under the Boost Software License, Version 1.0.
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// (See accompanying file LICENSE_1_0.txt or copy at
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// http://www.boost.org/LICENSE_1_0.txt)
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template <typename CT>
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class voronoi_visual_utils {
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public:
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// Discretize parabolic Voronoi edge.
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// Parabolic Voronoi edges are always formed by one point and one segment
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// from the initial input set.
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//
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// Args:
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// point: input point.
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// segment: input segment.
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// max_dist: maximum discretization distance.
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// discretization: point discretization of the given Voronoi edge.
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//
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// Template arguments:
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// InCT: coordinate type of the input geometries (usually integer).
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// Point: point type, should model point concept.
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// Segment: segment type, should model segment concept.
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//
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// Important:
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// discretization should contain both edge endpoints initially.
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template <class InCT1, class InCT2,
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template<class> class Point,
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template<class> class Segment>
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static
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typename enable_if<
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typename gtl_and<
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typename gtl_if<
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typename is_point_concept<
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typename geometry_concept< Point<InCT1> >::type
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>::type
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>::type,
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typename gtl_if<
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typename is_segment_concept<
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typename geometry_concept< Segment<InCT2> >::type
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>::type
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>::type
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>::type,
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void
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>::type discretize(
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const Point<InCT1>& point,
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const Segment<InCT2>& segment,
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const CT max_dist,
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std::vector< Point<CT> >* discretization) {
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// Apply the linear transformation to move start point of the segment to
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// the point with coordinates (0, 0) and the direction of the segment to
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// coincide the positive direction of the x-axis.
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CT segm_vec_x = cast(x(high(segment))) - cast(x(low(segment)));
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CT segm_vec_y = cast(y(high(segment))) - cast(y(low(segment)));
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CT sqr_segment_length = segm_vec_x * segm_vec_x + segm_vec_y * segm_vec_y;
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// Compute x-coordinates of the endpoints of the edge
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// in the transformed space.
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CT projection_start = sqr_segment_length *
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get_point_projection((*discretization)[0], segment);
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CT projection_end = sqr_segment_length *
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get_point_projection((*discretization)[1], segment);
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assert(projection_start != projection_end);
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// Compute parabola parameters in the transformed space.
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// Parabola has next representation:
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// f(x) = ((x-rot_x)^2 + rot_y^2) / (2.0*rot_y).
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CT point_vec_x = cast(x(point)) - cast(x(low(segment)));
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CT point_vec_y = cast(y(point)) - cast(y(low(segment)));
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CT rot_x = segm_vec_x * point_vec_x + segm_vec_y * point_vec_y;
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CT rot_y = segm_vec_x * point_vec_y - segm_vec_y * point_vec_x;
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// Save the last point.
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Point<CT> last_point = (*discretization)[1];
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discretization->pop_back();
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// Use stack to avoid recursion.
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std::stack<CT> point_stack;
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point_stack.push(projection_end);
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CT cur_x = projection_start;
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CT cur_y = parabola_y(cur_x, rot_x, rot_y);
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// Adjust max_dist parameter in the transformed space.
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const CT max_dist_transformed = max_dist * max_dist * sqr_segment_length;
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while (!point_stack.empty()) {
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CT new_x = point_stack.top();
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CT new_y = parabola_y(new_x, rot_x, rot_y);
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// Compute coordinates of the point of the parabola that is
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// furthest from the current line segment.
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CT mid_x = (new_y - cur_y) / (new_x - cur_x) * rot_y + rot_x;
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CT mid_y = parabola_y(mid_x, rot_x, rot_y);
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assert(mid_x != cur_x || mid_y != cur_y);
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assert(mid_x != new_x || mid_y != new_y);
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// Compute maximum distance between the given parabolic arc
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// and line segment that discretize it.
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CT dist = (new_y - cur_y) * (mid_x - cur_x) -
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(new_x - cur_x) * (mid_y - cur_y);
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CT div = (new_y - cur_y) * (new_y - cur_y) + (new_x - cur_x) * (new_x - cur_x);
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assert(div != 0);
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dist = dist * dist / div;
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if (dist <= max_dist_transformed) {
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// Distance between parabola and line segment is less than max_dist.
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point_stack.pop();
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CT inter_x = (segm_vec_x * new_x - segm_vec_y * new_y) /
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sqr_segment_length + cast(x(low(segment)));
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CT inter_y = (segm_vec_x * new_y + segm_vec_y * new_x) /
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sqr_segment_length + cast(y(low(segment)));
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discretization->push_back(Point<CT>(inter_x, inter_y));
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cur_x = new_x;
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cur_y = new_y;
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} else {
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point_stack.push(mid_x);
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}
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}
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// Update last point.
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discretization->back() = last_point;
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}
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private:
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// Compute y(x) = ((x - a) * (x - a) + b * b) / (2 * b).
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static CT parabola_y(CT x, CT a, CT b) {
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return ((x - a) * (x - a) + b * b) / (b + b);
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}
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// Get normalized length of the distance between:
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// 1) point projection onto the segment
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// 2) start point of the segment
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// Return this length divided by the segment length. This is made to avoid
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// sqrt computation during transformation from the initial space to the
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// transformed one and vice versa. The assumption is made that projection of
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// the point lies between the start-point and endpoint of the segment.
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template <class InCT,
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template<class> class Point,
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template<class> class Segment>
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static
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typename enable_if<
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typename gtl_and<
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typename gtl_if<
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typename is_point_concept<
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typename geometry_concept< Point<int> >::type
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>::type
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>::type,
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typename gtl_if<
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typename is_segment_concept<
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typename geometry_concept< Segment<long> >::type
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>::type
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>::type
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>::type,
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CT
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>::type get_point_projection(
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const Point<CT>& point, const Segment<InCT>& segment) {
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CT segment_vec_x = cast(x(high(segment))) - cast(x(low(segment)));
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CT segment_vec_y = cast(y(high(segment))) - cast(y(low(segment)));
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CT point_vec_x = x(point) - cast(x(low(segment)));
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CT point_vec_y = y(point) - cast(y(low(segment)));
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CT sqr_segment_length =
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segment_vec_x * segment_vec_x + segment_vec_y * segment_vec_y;
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CT vec_dot = segment_vec_x * point_vec_x + segment_vec_y * point_vec_y;
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return vec_dot / sqr_segment_length;
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}
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template <typename InCT>
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static CT cast(const InCT& value) {
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return static_cast<CT>(value);
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}
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};
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} } // namespace boost::polygon
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namespace Slic3r
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{
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// The following code for the visualization of the boost Voronoi diagram is based on:
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//
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// Boost.Polygon library voronoi_visualizer.cpp file
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// Copyright Andrii Sydorchuk 2010-2012.
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// Distributed under the Boost Software License, Version 1.0.
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// (See accompanying file LICENSE_1_0.txt or copy at
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// http://www.boost.org/LICENSE_1_0.txt)
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namespace Voronoi { namespace Internal {
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using VD = Geometry::VoronoiDiagram;
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typedef double coordinate_type;
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typedef boost::polygon::point_data<coordinate_type> point_type;
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typedef boost::polygon::segment_data<coordinate_type> segment_type;
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typedef boost::polygon::rectangle_data<coordinate_type> rect_type;
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typedef VD::cell_type cell_type;
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typedef VD::cell_type::source_index_type source_index_type;
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typedef VD::cell_type::source_category_type source_category_type;
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typedef VD::edge_type edge_type;
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typedef VD::cell_container_type cell_container_type;
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typedef VD::cell_container_type vertex_container_type;
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typedef VD::edge_container_type edge_container_type;
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typedef VD::const_cell_iterator const_cell_iterator;
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typedef VD::const_vertex_iterator const_vertex_iterator;
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typedef VD::const_edge_iterator const_edge_iterator;
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static const std::size_t EXTERNAL_COLOR = 1;
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inline void color_exterior(const VD::edge_type* edge)
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{
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if (edge->color() == EXTERNAL_COLOR)
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return;
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edge->color(EXTERNAL_COLOR);
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edge->twin()->color(EXTERNAL_COLOR);
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const VD::vertex_type* v = edge->vertex1();
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if (v == NULL || !edge->is_primary())
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return;
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v->color(EXTERNAL_COLOR);
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const VD::edge_type* e = v->incident_edge();
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do {
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color_exterior(e);
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e = e->rot_next();
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} while (e != v->incident_edge());
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}
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inline point_type retrieve_point(const Points &points, const std::vector<segment_type> &segments, const cell_type& cell)
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{
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assert(cell.source_category() == boost::polygon::SOURCE_CATEGORY_SEGMENT_START_POINT || cell.source_category() == boost::polygon::SOURCE_CATEGORY_SEGMENT_END_POINT ||
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cell.source_category() == boost::polygon::SOURCE_CATEGORY_SINGLE_POINT);
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return cell.source_category() == boost::polygon::SOURCE_CATEGORY_SINGLE_POINT ?
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Voronoi::Internal::point_type(double(points[cell.source_index()].x()), double(points[cell.source_index()].y())) :
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(cell.source_category() == boost::polygon::SOURCE_CATEGORY_SEGMENT_START_POINT) ?
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low(segments[cell.source_index()]) : high(segments[cell.source_index()]);
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}
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inline void clip_infinite_edge(const Points &points, const std::vector<segment_type> &segments, const edge_type& edge, coordinate_type bbox_max_size, std::vector<point_type>* clipped_edge)
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{
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assert(edge.is_infinite());
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assert((edge.vertex0() == nullptr) != (edge.vertex1() == nullptr));
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const cell_type& cell1 = *edge.cell();
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const cell_type& cell2 = *edge.twin()->cell();
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// Infinite edges could not be created by two segment sites.
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assert(cell1.contains_point() || cell2.contains_point());
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if (! cell1.contains_point() && ! cell2.contains_point()) {
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printf("Error! clip_infinite_edge - infinite edge separates two segment cells\n");
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return;
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}
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point_type direction;
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if (cell1.contains_point() && cell2.contains_point()) {
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assert(! edge.is_secondary());
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point_type p1 = retrieve_point(points, segments, cell1);
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point_type p2 = retrieve_point(points, segments, cell2);
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if (edge.vertex0() == nullptr)
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std::swap(p1, p2);
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direction.x(p1.y() - p2.y());
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direction.y(p2.x() - p1.x());
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} else {
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assert(edge.is_secondary());
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segment_type segment = cell1.contains_segment() ? segments[cell1.source_index()] : segments[cell2.source_index()];
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direction.x(high(segment).y() - low(segment).y());
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direction.y(low(segment).x() - high(segment).x());
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}
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coordinate_type koef = bbox_max_size / (std::max)(fabs(direction.x()), fabs(direction.y()));
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if (edge.vertex0() == nullptr) {
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clipped_edge->push_back(point_type(edge.vertex1()->x() + direction.x() * koef, edge.vertex1()->y() + direction.y() * koef));
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clipped_edge->push_back(point_type(edge.vertex1()->x(), edge.vertex1()->y()));
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} else {
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clipped_edge->push_back(point_type(edge.vertex0()->x(), edge.vertex0()->y()));
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clipped_edge->push_back(point_type(edge.vertex0()->x() + direction.x() * koef, edge.vertex0()->y() + direction.y() * koef));
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}
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}
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inline void sample_curved_edge(const Points &points, const std::vector<segment_type> &segments, const edge_type& edge, std::vector<point_type> &sampled_edge, coordinate_type max_dist)
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{
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point_type point = edge.cell()->contains_point() ?
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retrieve_point(points, segments, *edge.cell()) :
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retrieve_point(points, segments, *edge.twin()->cell());
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segment_type segment = edge.cell()->contains_point() ?
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segments[edge.twin()->cell()->source_index()] :
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segments[edge.cell()->source_index()];
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::boost::polygon::voronoi_visual_utils<coordinate_type>::discretize(point, segment, max_dist, &sampled_edge);
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}
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} /* namespace Internal */ } // namespace Voronoi
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BoundingBox get_extents(const Lines &lines);
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static inline void dump_voronoi_to_svg(
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const char *path,
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const Geometry::VoronoiDiagram &vd,
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const Points &points,
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const Lines &lines,
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const Polygons &offset_curves = Polygons(),
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const Lines &helper_lines = Lines(),
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double scale = 0)
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{
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const bool internalEdgesOnly = false;
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BoundingBox bbox;
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bbox.merge(get_extents(points));
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bbox.merge(get_extents(lines));
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bbox.merge(get_extents(offset_curves));
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bbox.merge(get_extents(helper_lines));
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for (boost::polygon::voronoi_diagram<double>::const_vertex_iterator it = vd.vertices().begin(); it != vd.vertices().end(); ++it)
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if (! internalEdgesOnly || it->color() != Voronoi::Internal::EXTERNAL_COLOR)
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bbox.merge(Point(it->x(), it->y()));
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bbox.min -= (0.01 * bbox.size().cast<double>()).cast<coord_t>();
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bbox.max += (0.01 * bbox.size().cast<double>()).cast<coord_t>();
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if (scale == 0)
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scale =
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// 0.1
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0.01
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* std::min(bbox.size().x(), bbox.size().y());
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else
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scale *= SCALING_FACTOR;
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const std::string inputSegmentPointColor = "lightseagreen";
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const coord_t inputSegmentPointRadius = std::max<coord_t>(1, coord_t(0.09 * scale));
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const std::string inputSegmentColor = "lightseagreen";
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const coord_t inputSegmentLineWidth = coord_t(0.03 * scale);
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const std::string voronoiPointColor = "black";
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const std::string voronoiPointColorOutside = "red";
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const std::string voronoiPointColorInside = "blue";
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const coord_t voronoiPointRadius = std::max<coord_t>(1, coord_t(0.06 * scale));
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const std::string voronoiLineColorPrimary = "black";
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const std::string voronoiLineColorSecondary = "green";
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const std::string voronoiArcColor = "red";
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const coord_t voronoiLineWidth = coord_t(0.02 * scale);
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const std::string offsetCurveColor = "magenta";
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const coord_t offsetCurveLineWidth = coord_t(0.02 * scale);
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const std::string helperLineColor = "orange";
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const coord_t helperLineWidth = coord_t(0.04 * scale);
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const bool primaryEdgesOnly = false;
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::Slic3r::SVG svg(path, bbox);
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// For clipping of half-lines to some reasonable value.
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// The line will then be clipped by the SVG viewer anyway.
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const double bbox_dim_max = double(std::max(bbox.size().x(), bbox.size().y()));
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// For the discretization of the Voronoi parabolic segments.
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const double discretization_step = 0.0002 * bbox_dim_max;
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// Make a copy of the input segments with the double type.
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std::vector<Voronoi::Internal::segment_type> segments;
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for (Lines::const_iterator it = lines.begin(); it != lines.end(); ++ it)
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segments.push_back(Voronoi::Internal::segment_type(
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Voronoi::Internal::point_type(double(it->a(0)), double(it->a(1))),
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Voronoi::Internal::point_type(double(it->b(0)), double(it->b(1)))));
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// Color exterior edges.
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if (internalEdgesOnly) {
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for (boost::polygon::voronoi_diagram<double>::const_edge_iterator it = vd.edges().begin(); it != vd.edges().end(); ++it)
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if (!it->is_finite())
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Voronoi::Internal::color_exterior(&(*it));
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}
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// Draw the end points of the input polygon.
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for (Lines::const_iterator it = lines.begin(); it != lines.end(); ++it) {
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svg.draw(it->a, inputSegmentPointColor, inputSegmentPointRadius);
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svg.draw(it->b, inputSegmentPointColor, inputSegmentPointRadius);
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}
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// Draw the input polygon.
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for (Lines::const_iterator it = lines.begin(); it != lines.end(); ++it)
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svg.draw(Line(Point(coord_t(it->a(0)), coord_t(it->a(1))), Point(coord_t(it->b(0)), coord_t(it->b(1)))), inputSegmentColor, inputSegmentLineWidth);
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#if 1
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// Draw voronoi vertices.
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for (boost::polygon::voronoi_diagram<double>::const_vertex_iterator it = vd.vertices().begin(); it != vd.vertices().end(); ++it)
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if (! internalEdgesOnly || it->color() != Voronoi::Internal::EXTERNAL_COLOR) {
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const std::string *color = nullptr;
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switch (Voronoi::vertex_category(*it)) {
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case Voronoi::VertexCategory::OnContour: color = &voronoiPointColor; break;
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case Voronoi::VertexCategory::Outside: color = &voronoiPointColorOutside; break;
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case Voronoi::VertexCategory::Inside: color = &voronoiPointColorInside; break;
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default: color = &voronoiPointColor; // assert(false);
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}
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Point pt(coord_t(it->x()), coord_t(it->y()));
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if (it->x() * pt.x() >= 0. && it->y() * pt.y() >= 0.)
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// Conversion to coord_t is valid.
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svg.draw(Point(coord_t(it->x()), coord_t(it->y())), *color, voronoiPointRadius);
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}
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for (boost::polygon::voronoi_diagram<double>::const_edge_iterator it = vd.edges().begin(); it != vd.edges().end(); ++it) {
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if (primaryEdgesOnly && !it->is_primary())
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continue;
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if (internalEdgesOnly && (it->color() == Voronoi::Internal::EXTERNAL_COLOR))
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continue;
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std::vector<Voronoi::Internal::point_type> samples;
|
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std::string color = voronoiLineColorPrimary;
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if (!it->is_finite()) {
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Voronoi::Internal::clip_infinite_edge(points, segments, *it, bbox_dim_max, &samples);
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if (! it->is_primary())
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color = voronoiLineColorSecondary;
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} else {
|
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// Store both points of the segment into samples. sample_curved_edge will split the initial line
|
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// until the discretization_step is reached.
|
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samples.push_back(Voronoi::Internal::point_type(it->vertex0()->x(), it->vertex0()->y()));
|
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samples.push_back(Voronoi::Internal::point_type(it->vertex1()->x(), it->vertex1()->y()));
|
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if (it->is_curved()) {
|
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Voronoi::Internal::sample_curved_edge(points, segments, *it, samples, discretization_step);
|
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color = voronoiArcColor;
|
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} else if (! it->is_primary())
|
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color = voronoiLineColorSecondary;
|
|
}
|
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for (std::size_t i = 0; i + 1 < samples.size(); ++ i) {
|
|
Vec2d a(samples[i].x(), samples[i].y());
|
|
Vec2d b(samples[i+1].x(), samples[i+1].y());
|
|
// Convert to coord_t.
|
|
Point ia = a.cast<coord_t>();
|
|
Point ib = b.cast<coord_t>();
|
|
// Is the conversion possible? Do the resulting points fit into int32_t?
|
|
auto in_range = [](const Point &ip, const Vec2d &p) { return p.x() * ip.x() >= 0. && p.y() * ip.y() >= 0.; };
|
|
bool a_in_range = in_range(ia, a);
|
|
bool b_in_range = in_range(ib, b);
|
|
if (! a_in_range || ! b_in_range) {
|
|
if (! a_in_range && ! b_in_range)
|
|
// None fits, ignore.
|
|
continue;
|
|
// One fit, the other does not. Try to clip.
|
|
Vec2d v = b - a;
|
|
v.normalize();
|
|
v *= bbox.size().cast<double>().norm();
|
|
auto p = a_in_range ? Vec2d(a + v) : Vec2d(b - v);
|
|
Point ip = p.cast<coord_t>();
|
|
if (! in_range(ip, p))
|
|
continue;
|
|
(a_in_range ? ib : ia) = ip;
|
|
}
|
|
svg.draw(Line(ia, ib), color, voronoiLineWidth);
|
|
}
|
|
}
|
|
#endif
|
|
|
|
svg.draw_outline(offset_curves, offsetCurveColor, offsetCurveLineWidth);
|
|
svg.draw(helper_lines, helperLineColor, helperLineWidth);
|
|
|
|
svg.Close();
|
|
}
|
|
|
|
} // namespace Slic3r
|
|
|
|
#endif // slic3r_VoronoiVisualUtils_hpp_
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