Array processor with multiple broadcasting
Journal of Parallel and Distributed Computing
Parallel processing of regions represented by linear quadtrees
Computer Vision, Graphics, and Image Processing
Parallel processing of linear quadtrees on a mesh-connected computer
Journal of Parallel and Distributed Computing
Applications of spatial data structures: Computer graphics, image processing, and GIS
Applications of spatial data structures: Computer graphics, image processing, and GIS
The design and analysis of spatial data structures
The design and analysis of spatial data structures
Square Meshes are Not Always Optimal
IEEE Transactions on Computers
The Interpolation-Based Bintree and encoding of binary images
CVGIP: Graphical Models and Image Processing
Journal of Parallel and Distributed Computing
Finding neighbors of equal size in linear quadtrees and octrees in constant time
CVGIP: Image Understanding
Prefix Computations on a Generalized Mesh-Connected Computer with Multiple Buses
IEEE Transactions on Parallel and Distributed Systems
Hypercube algorithms for parallel processing of pointer-based quadtrees
Computer Vision and Image Understanding
A fast search algorithm on modified S-trees
Pattern Recognition Letters
Designing Efficient Parallel Algorithms on Mech-Connected Computers with Multiple Broadcasting
IEEE Transactions on Parallel and Distributed Systems
Time-Optimal Visibility-Related Algorithms on Meshes with Multiple Broadcasting
IEEE Transactions on Parallel and Distributed Systems
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The Interpolation-Based Bintree (IBB) is a storage-saving encodingscheme for representing binary images. In this paper, we presentefficient parallel algorithms for important manipulations on IBBcoded images (also called bincodes). Given a set of bincodes, e.g.,B with size n, the 4-neighborfinding and the diagonal-neighbor finding algorithms onB can be accomplished in O(1) time on ann x n mesh computer with multiple broadcasting(MMB). Given two sets of bincodes, B_1 andB_2, with size n and m≤ n, respectively, the intersection and unionoperations for B_1 and B_2 can be performedin O(1) time on an MMB using (n+m)^2processors. With n^2 processors, the complementoperation for B can be performed in O(Log n) time.