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The library was a heap of half-built services - fitting, parallelism, niwelety, an SVG writer - that never met each other. In their place is one authored Document and one solver that lays it whole: tracks as element chains, turnouts placed on them, and a Solution that is rebuilt from scratch every time and never fed back into the document. What cannot be laid comes back as a diagnostic with the number in it rather than as silence or a fitted-away error. Turnouts are dimensioned the way the drawings dimension them. The blade follows Koc's rys. 5.9 - the curve is theoretically tangent to the opornica at PR, the blade starts at a with a planed nose of d, and A is where the rail stands u thick - and a + d derived that way lands on his tablica 5.1. Bending follows 5.3.6: it rotates the triangle OBC about the centre of the turnout, so the tangent t and the crossing angle stand and both radii follow from them. That is Koc's (5.7) and (5.8) without coding either, and it puts a symmetrically bent Rz 49E1-190-1:9 on the catalogue's Rlus 49E1-380,292-1:9. A rozjazd standing on a curve is bent onto it; one on a track drawn straight can carry a bend of its own. The szyny laczace take up the difference, because the switch and the frog are only bent, not re-cut. The plan panel draws all of it: the catalogue drawing of a type with its construction points, the theoretical arc dashed where no rail runs, and the blade nose as the straight it is cut as. Dragging a straight now stops where it would pull the track out from under a turnout. File format goes to m0s 6. Versions 3 to 5 still open.
142 lines
4.9 KiB
C++
142 lines
4.9 KiB
C++
#include "maj0sted/editor/chain.hpp"
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#include <cmath>
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#include <cstddef>
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#include <string>
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#include <vector>
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namespace maj0sted::editor {
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namespace {
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constexpr double kEps = 1e-9;
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using domain::geometry::Pose;
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Diagnostic make(Code code, TrackId track, ElementId element, std::string text) {
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Diagnostic diagnostic;
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diagnostic.code = code;
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diagnostic.track = track;
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diagnostic.element = element;
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diagnostic.text = std::move(text);
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return diagnostic;
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}
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Diagnostic degenerate(TrackId track, ElementId element, std::string text) {
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return make(Code::DegenerateElement, track, element, std::move(text));
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}
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/// Signed curvature an element ends on. A straight, and a clothoid running out
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/// to an infinite radius, both end flat.
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double end_curvature(const Element& element) noexcept {
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if (element.kind == Kind::Line || element.radius <= kEps) {
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return 0.0;
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}
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return static_cast<double>(element.hand) / element.radius;
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}
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} // namespace
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// ---------------------------------------------------------------------------
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TrackOutcome lay_track(const Document& /*document*/, const Track& track, const Pose& start) {
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TrackOutcome out;
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out.track.id = track.id;
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out.track.start = start;
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out.track.end = start;
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// Two straights end to end are one straight: there is no corner between them,
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// so there is nothing to grab hold of and nothing an arc could re-fit against.
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// The chain is still laid — this is a rule about how track is written down,
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// not about whether the geometry closes.
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for (std::size_t i = 1; i < track.elements.size(); ++i) {
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if (track.elements[i].kind == Kind::Line &&
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track.elements[i - 1].kind == Kind::Line) {
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out.diagnostics.push_back(make(
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Code::TouchingStraights, track.id, track.elements[i].id,
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"dwie proste stykają się ze sobą — to jedna prosta o długości " +
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std::to_string(static_cast<long long>(track.elements[i - 1].length +
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track.elements[i].length)) +
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" m; złącz je albo wstaw między nie łuk"));
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}
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}
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Pose walker = start;
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// curvature the chain is running at where the previous element ended, which
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// is what a clothoid eases away from. It carries across the whole chain: two
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// clothoids back to back are as ordinary as two arcs.
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double k_prev = 0.0;
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out.track.elements.reserve(track.elements.size());
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for (const Element& element : track.elements) {
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double k0 = 0.0;
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double k1 = 0.0;
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if (element.kind == Kind::Arc) {
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if (element.radius <= kEps) {
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out.diagnostics.push_back(
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degenerate(track.id, element.id, "łuk musi mieć dodatni promień"));
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out.track.complete = false;
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break;
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}
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if (element.hand == 0) {
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out.diagnostics.push_back(degenerate(
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track.id, element.id, "łuk musi skręcać w lewo albo w prawo"));
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out.track.complete = false;
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break;
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}
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k0 = k1 = static_cast<double>(element.hand) / element.radius;
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} else if (element.kind == Kind::Clothoid) {
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k0 = k_prev;
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k1 = end_curvature(element);
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if (std::abs(k1 - k0) < kEps) {
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out.diagnostics.push_back(degenerate(
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track.id, element.id,
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"krzywa przejściowa musi zmieniać krzywiznę — na jej końcu "
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"jest ten sam promień, co na początku"));
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out.track.complete = false;
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break;
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}
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}
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if (element.length <= kEps) {
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out.diagnostics.push_back(
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degenerate(track.id, element.id, "długość musi być dodatnia"));
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out.track.complete = false;
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break;
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}
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SolvedElement solved;
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solved.id = element.id;
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solved.kind = element.kind;
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solved.start = walker;
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solved.k0 = k0;
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solved.k1 = k1;
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solved.length = element.length;
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std::vector<domain::geometry::XY> points;
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walker = domain::geometry::layout_segment(k0, k1, element.length, walker, &points);
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solved.end = walker;
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solved.points.reserve(points.size());
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for (const auto& point : points) {
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solved.points.push_back(PlanPoint{point.x, point.y});
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}
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out.track.length += element.length;
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out.track.elements.push_back(std::move(solved));
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k_prev = k1;
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}
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out.track.end = walker;
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for (const auto& element : out.track.elements) {
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for (std::size_t i = out.track.centreline.empty() ? 0 : 1; i < element.points.size();
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++i) {
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out.track.centreline.push_back(element.points[i]);
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}
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}
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return out;
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}
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} // namespace maj0sted::editor
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