You signed in with another tab or window. Reload to refresh your session.You signed out in another tab or window. Reload to refresh your session.You switched accounts on another tab or window. Reload to refresh your session.Dismiss alert
Function `poisson_eliminate()` is a greedy down sampling method that generates
678
678
a subset of the input points with Poisson disk property. This is an implementation of the
679
-
Sample Elimination for Generating Poisson Disk Sample Sets \cgalCite{cgal:y-sefpdss}.
679
+
<em>Sample Elimination for Generating Poisson Disk Sample Sets</em> method \cgalCite{cgal:y-sefpdss}.
680
680
681
681
682
682
\subsection Point_set_processing_3Example_grid_simplification Grid Simplification Example
@@ -769,11 +769,11 @@ The Poisson sample elimination has the following parameters:
769
769
double(*func)(const Point &p, const Point &n, double squared_distance, double r_max)
770
770
\endcode
771
771
The default weight is \f$\left(1 - \frac{d_{p,n}}{2r_{max}}\right)^8\f$ with \f$d_{p,n}\f$ being the distance between the point p and its neighbor n.
772
-
- \f$r_{max}\f$: The \f$r_{max}\f$ parameter specifies the radius of the neighborhood, i.e., the neighboring points that are used to calculate the weight of a point. \f$r_{max}\f$ has to be provided if a custom *weight_function* is used. Only points within a distance of \f$r_{max}\f$ are used to calculate the weight of a point. A large value can thus cause a large running time. The default is calculated based in the bounding volume \f$V\f$ of the input points, the *dimensions* parameter and the number of input points \f$N\f$:
772
+
- \f$r_{max}\f$: The \f$r_{max}\f$ parameter specifies the radius of the neighborhood, i.e., the neighboring points that are used to calculate the weight of a point. \f$r_{max}\f$ has to be provided if a custom *weight_function* is used. Only points within a distance of \f$r_{max}\f$ are used to calculate the weight of a point. A large value can thus cause a large running time. The default is calculated based in the bounding volume \f$V\f$ of the input points, the *dimension* parameter and the number of input points \f$N\f$:
- *progressive*: The output points of the function can be reordered to be progressive. A progressive ordering will increase the running time by a factor of at most 2 as the function is internally applied several times on increasingly smaller subsets. The default value is false.
0 commit comments