mirror of https://github.com/CGAL/cgal
polish manual
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@ -26,11 +26,11 @@ public:
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/*!
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Given a vertex in constraint iterator `viq` computes `vip=std::prev(viq)` and `vir=std::next(vir)`, and the cost of removing vertex `*viq`, replacing edges `(*vip,*viq)` and `(*viq,*vir)` with edge `(*vip,*vir)`.
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\param ct The underlying constrained Delaunay triangulation with constraint hierarchy which embeds the polyline constraints
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\param ct The underlying constrained Delaunay triangulation which embeds the polyline constraints
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\param viq The vertex in constraint iterator of the vertex to remove
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\returns The cost for removing `*viq`. The value `boost::none` can be returned to indicate an infinite or uncomputable cost.
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\tparam CDT must be `CGAL::Constrained_Delaunay_triangulation_2` with a vertex type that
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\tparam CDT must be `CGAL::Constrained_triangulation_plus_2` with a vertex type that
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is model of `PolylineSimplificationVertexBase_2`. `CDT::Geom_traits` must be model of
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the concept `ConstrainedDelaunayTriangulationTraits_2`.
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@ -16,13 +16,13 @@ public :
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/*!
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Indicates if the simplification must be stopped.
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This is called right before each vertex is about to be removed.
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\param ct The underlying constrained Delaunay triangulation with constraint hierarchy which embeds the polyline constraints
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\param ct The underlying constrained Delaunay triangulation which embeds the polyline constraints
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\param q The current vertex about to be removed
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\param cost The associated cost for removing the current vertex (as given by `PolylineSimplificationCostFunction`)
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\param initial_count The initial number of vertices in the entire polyline set (including intersection vertices not in any source polyline)
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\param current_count The current number of vertices
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\return `true` if the algorithm should stop, `false` if it should continue.
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\tparam CDT must be `CGAL::Constrained_Delaunay_triangulation_2` with a vertex type that
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\tparam CDT must be `CGAL::Constrained_triangulation_plus_2` with a vertex type that
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is model of `PolylineSimplificationVertexBase_2`.
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*/
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template<class CDT>
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@ -86,7 +86,7 @@ The maximum squared distance is the maximum of the squared Euclidean
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distances between each point on the original polyline between `p` and
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`r` and the line segment `(p,r)`. Let \f$s_0,...,s_n\f$ be the points
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strictly between `p` and `r` on the original polyline. The cost of
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removing vertex `q` is: \f$ v_1 = \max \{ squared\_distance((p,r), s_i) |
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removing vertex `q` is: \f$ v_1 = \max \{ \mathrm{squared\_distance}((p,r), s_i) |
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i=0,..,n\} \f$
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\cgalFigureBegin{figure_maxDist,maxDist.png}
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@ -104,9 +104,11 @@ the candidate vertex `q` and all its adjacent vertices (except `p` and
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regions of the same polyline.
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Let \f$t_0,...,t_m\f$ be the points of the vertices adjacent to vertex
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`q`, different from `p` and `r` and let \f$ v_2 = \min \{ squared\_distance((p,r),
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`q`, different from `p` and `r` and let \f$ v_2 = \min \{ \mathrm{squared\_distance}((p,r),
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t_i) | i=0,..,n\}\f$. The cost of removing vertex `q` is
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\f$v_1/v_2\f$. See also Figure \cgalFigureRef{figure_scaledAndHybrid}.
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\f$v_1/v_2\f$, and it is +infinity when the set of points \f${t_1..t_m}\f$
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is empty (possible if the point `q` is on the convex hull).
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See also Figure \cgalFigureRef{figure_scaledAndHybrid}.
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This distance measure gives lower priority to vertices with close
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neighboring polylines.
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@ -307,7 +307,7 @@ operator()()
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Simplifies a single polygon.
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\tparam Traits must be a model of `PolylineSimplificationTraits_2`
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\tparam Traits must be a model of `ConstrainedDelaunayTriangulationTraits_2`
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\tparam CostFunction must be a model of `PolylineSimplificationCostFunction`.
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\tparam StopFunction must be a model of `PolylineSimplificationStopPredicate`
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@ -409,9 +409,9 @@ Simplifies a single polyline in a triangulation with polylines as constraints.
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\param cid The constraint identifier of the polyline constraint to simplify
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\param cost The cost function
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\param stop The stop function
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\param remove_points If `true` the function `ct.remove_points_without_corresponding_vertex()` is called.
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\param remove_points If `true` the function \link CGAL::Constrained_triangulation_plus_2::remove_points_without_corresponding_vertex() `ct.remove_points_without_corresponding_vertex()` \endlink is called.
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\returns the number of removed vertices
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\tparam CDT must be `CGAL::Constrained_Delaunay_triangulation_2` with a vertex type that
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\tparam CDT must be `CGAL::Constrained_triangulation_plus_2` with a vertex type that
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is model of `PolylineSimplificationVertexBase_2`.
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\tparam CostFunction must be a model of `PolylineSimplificationCostFunction`
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\tparam StopFunction must be a model of `PolylineSimplificationStopPredicate`
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@ -440,9 +440,9 @@ Simplifies all polylines in a triangulation with polylines as constraints.
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\param ct The underlying constrained Delaunay triangulation which embeds the polyline constraints
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\param cost The cost function
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\param stop The stop function
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\param remove_points If `true` the function `ct.remove_points_without_corresponding_vertex()` is called.
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\param remove_points If `true` the function \link CGAL::Constrained_triangulation_plus_2::remove_points_without_corresponding_vertex() `ct.remove_points_without_corresponding_vertex()`\endlink is called.
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\returns the number of removed vertices
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\tparam CDT must be `CGAL::Constrained_Delaunay_triangulation_2` with a vertex type that
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\tparam CDT must be `CGAL::Constrained_triangulation_plus_2` with a vertex type that
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is model of `PolylineSimplificationVertexBase_2`.
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\tparam CostFunction must be a model of `PolylineSimplificationCostFunction`
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\tparam StopFunction must be a model of `PolylineSimplificationStopPredicate`
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