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@ -68,7 +68,7 @@ each take linear time.
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\cgalHeading{Example}
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\cgalExample{Min_sphere_d/min_sphere_d.cpp}
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\cgalExample{Min_sphere_d/min_sphere_homogeneous_d.cpp}
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*/
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template< typename Traits >
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@ -3,6 +3,11 @@ namespace CGAL {
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/*!
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\ingroup PkgBoundingVolumesRef
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computes a minimum area enclosing parallelogram of the point set
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described by [`points_begin`, `points_end`), writes its
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vertices (counterclockwise) to `o` and returns the past-the-end
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iterator of this sequence.
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The function computes a minimum area enclosing
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parallelogram \f$ A(P)\f$ of a given convex point set \f$ P\f$. Note that
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\f$ R(P)\f$ is not necessarily axis-parallel, and it is in general not
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@ -11,10 +16,6 @@ parallelogram enclosing \f$ P\f$ - as a convex set - contains the convex
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hull of \f$ P\f$. For general point sets one has to compute the convex hull
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as a preprocessing step.
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computes a minimum area enclosing parallelogram of the point set
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described by [`points_begin`, `points_end`), writes its
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vertices (counterclockwise) to `o` and returns the past-the-end
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iterator of this sequence.
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If the input range is empty, `o` remains unchanged.
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If the input range consists of one element only, this point is written
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@ -74,6 +75,11 @@ namespace CGAL {
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/*!
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\ingroup PkgBoundingVolumesRef
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computes a minimum area enclosing rectangle of the point set described
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by [`points_begin`, `points_end`), writes its vertices
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(counterclockwise) to `o`, and returns the past-the-end iterator
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of this sequence.
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The function computes a minimum area enclosing rectangle
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\f$ R(P)\f$ of a given convex point set \f$ P\f$. Note that \f$ R(P)\f$ is not
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necessarily axis-parallel, and it is in general not unique. The focus
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@ -81,10 +87,6 @@ on convex sets is no restriction, since any rectangle enclosing
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\f$ P\f$ - as a convex set - contains the convex hull of \f$ P\f$. For general
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point sets one has to compute the convex hull as a preprocessing step.
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computes a minimum area enclosing rectangle of the point set described
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by [`points_begin`, `points_end`), writes its vertices
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(counterclockwise) to `o`, and returns the past-the-end iterator
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of this sequence.
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If the input range is empty, `o` remains unchanged.
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@ -143,6 +145,10 @@ namespace CGAL {
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/*!
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\ingroup PkgBoundingVolumesRef
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computes a minimum enclosing strip of the point set described by
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[`points_begin`, `points_end`), writes its two bounding lines
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to `o` and returns the past-the-end iterator of this sequence.
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The function computes a minimum width enclosing strip
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\f$ S(P)\f$ of a given convex point set \f$ P\f$. A strip is the closed region
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bounded by two parallel lines in the plane. Note that \f$ S(P)\f$ is not
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@ -151,10 +157,6 @@ parallelogram enclosing \f$ P\f$ - as a convex set - contains the convex
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hull of \f$ P\f$. For general point sets one has to compute the convex hull
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as a preprocessing step.
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computes a minimum enclosing strip of the point set described by
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[`points_begin`, `points_end`), writes its two bounding lines
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to `o` and returns the past-the-end iterator of this sequence.
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If the input range is empty or consists of one element only, `o`
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remains unchanged.
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@ -205,4 +207,3 @@ OutputIterator o,
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Traits& t = Default_traits);
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} /* namespace CGAL */
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