Basic Spatial Types
SpatialIndexing.SpatialIndex — TypeBase abstract class for spatial indexing of elements of type V in N-dimensional space with dimensions of type T.
SpatialIndexing.SpatialElem — TypeSimple N-dimensional spatial data element that stores values of type V and could be referenced by the id of type K (if K is not Nothing).
Supports HasMBR{Rect{T,N}} and HasID{K} (if K is not Nothing) traits.
SpatialIndexing.HasMBR — TypeType trait for checking mbr() method support. If type V has this trait (mbrtype(V) returns HasMBR{Rect{T,N}}), then mbr(v::V) should return a minimal bounding rectangle (MBR) Rect{T,N} that contains v. If V doesn't have this trait, mbrtype(V) returns HasNoMBR.
SpatialIndex{T,N,V} requires that V provides mbr() method that returns Rect{T,N}.
SpatialIndexing.HasID — TypeType trait for checking id() method support. If type V has this trait (idtype(V) returns HasID{K}), then id(v::V) should return a unique identifier for v of type K. If V doesn't have this trait, idtype(V) returns HasNoID.
If available, SpatialIndex{T,N,V} uses unique identifiers of V alongside spatial indexing.
SpatialIndexing.SpatialIndexException — TypeSpatialIndex-related exception raised within Julia
SpatialIndexing.subtract! — Functionsubtract!(tree::RTree, reg::Region)Subtracts the region from the tree, i.e. removes all elements within region.
SpatialIndexing.load! — Functionload!(tree::RTree{T,N,V}, data::Any;
convertel = identity, method = :OMT,
leaf_fill = capacity(Leaf, tree),
branch_fill::Tuple{Integer, Integer} = omt_branch_fill(tree)) where {T,N,V}Bulk-load data into tree.
tree: an empty R-tree for storing elements of typeVdata: iterable container with the elements to put intotreeconvertel: function to convert elements ofdatato typeVmethod: bulk-loading methodleaf_fill: the average number of elements to store in R-tree leaves (1-level nodes)branch_fill: the tuple of the number of slices and the number of subtrees per slice in the R-tree nodes (level ≥ 1).
The supported bulk-loading methods are:
:OMT: Overlap Minimizing Top-down method by Taewon Lee and Sukho Lee