linear octree презентация

Linear Octree
 Ref: 
 Tu and O’Hallaron 2004
 Simple and EfficientPointer-based RepresentationLinear Octree
 Assign a unique key (locational code) to each node
Locational code
 The code for each node is of the sameOctree and Linear OctreeObservation
 When we sort the leaf nodes according to their locationalSimple and Efficient Traversal Methods for Quadtrees and Octrees
 Frisken andRepresentationPoint LocationRegion Location (1)Region Location (2)Neighbor Search



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Linear Octree Ref: Tu and O’Hallaron 2004 Simple and Efficient Traversal Methods for Quadtrees and Octrees, Frisken and Perry 2002


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Pointer-based Representation

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Linear Octree Assign a unique key (locational code) to each node Represent an octree as a collection of lear nodes comprising it Extremely useful in practice when main memory cannot accommodate a pointer-based octree

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Locational code The code for each node is of the same length (zero-padded) Level of the node is also attached

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Octree and Linear Octree

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Observation When we sort the leaf nodes according to their locational codes (as binary scalars), the order is the same as the preorder traversal of the octree In octree, we may use octal number for coding

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Simple and Efficient Traversal Methods for Quadtrees and Octrees Frisken and Perry 2002 (MERL) Usually locational code is for linear octrees (for more compact representation); here it is used in tree-based representations to facilitate a simpler and more efficient query for point location, region location and neighbor finding

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Representation

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Point Location

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Region Location (1)

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Region Location (2)

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Neighbor Search


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