cgal/Mesh_3/doc_tex/Mesh_3_ref/LabeledImage_3.tex

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\ccRefPageBegin
\begin{ccRefConcept}{LabeledImage_3}
\ccDefinition
The concept \ccRefName\ describes the requirements for the second template
parameter of the class \ccc{Labeled_image_mesh_domain_3<Image,BGT>}
which represents mesh domains defined by 3D labeled images. A 3D labeled
image is a 3D array of elements of an integral
type~\ccc{Type}. \ccc{Type} can be \ccc{bool}, \ccc{char}, \ccc{short},
\ccc{int}, or \ccc{long} (signed or not). Such an array is
associated to a 3D axis-aligned regular grid, in
$\mathbb{R}^3$. A cell of this grid is denoted by \textit{voxel}. A voxel is
an iso-cuboid of size \ccc{vx()}, \ccc{vy()}, and \ccc{vz()}.
\ccTypes
\ccNestedType{Type}{Type of voxel data. Must be an
integral type.}
\ccNestedType{RT}{Ring number type.}
\ccCreationVariable{image}
\ccOperations
\ccMethod{int xdim();}{First dimension of the 3D array,
i.e., the number of voxels along the x coordinate axis.}
\ccMethod{int ydim();}{Second dimension of the 3D array.}
\ccMethod{int zdim();}{Third dimension of the 3D array.}
\ccMethod{RT vx();}{Size of each voxel along x coordinate axis.}
\ccMethod{RT vy();}{Size of each voxel along y coordinate axis.}
\ccMethod{RT vz();}{Size of each voxel along z coordinate axis.}
\ccMethod{const Type* data();}{Pointer to the first element of the 3D
image. The size of the array must be \ccc{xdim()}$\times$\ccc{ydim()}$\times$\ccc{zdim()}.}
\ccHasModels
\ccc{CGAL::Image_3<Kernel, T>}, for any \cgal{} kernel \ccc{K} and
any integral type \ccc{T}.
\end{ccRefConcept}
\ccRefPageEnd