A partitioning strategy for nonuniform problems on multiprocessors
The authors consider the partitioning of a problem on a domain with unequal work estimates in different subdomains in a way that balances the workload across multiple processors. Such a problem arises for example in solving partial differential equations using an adaptive method that places extra grid points in certain subregions of the domain. They use a binary decomposition of the domain to partition it into rectangles requiring equal computational effort. They then study the communication costs of mapping this partitioning onto different multiprocessors: a mesh connected array, a tree machine, and a hypercube. The communication cost expressions can be used to determine the optimal depth of the above partitioning.
- Research Organization:
- Courant Institute of Mathematical Sciences, New York Univ., New York, NY 10012
- OSTI ID:
- 6505964
- Journal Information:
- IEEE Trans. Comput.; (United States), Journal Name: IEEE Trans. Comput.; (United States) Vol. C-36:5; ISSN ITCOB
- Country of Publication:
- United States
- Language:
- English
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Partitioning of regular computation on multiprocessor systems
Partitioning of regular computation on multiprocessor systems
Related Subjects
990210* -- Supercomputers-- (1987-1989)
990230 -- Mathematics & Mathematical Models-- (1987-1989)
ARRAY PROCESSORS
COMMUNICATIONS
DATA PROCESSING
DATA TRANSMISSION
DIFFERENTIAL EQUATIONS
DISTRIBUTED DATA PROCESSING
EQUATIONS
MAPPING
OPTIMIZATION
PARALLEL PROCESSING
PARTIAL DIFFERENTIAL EQUATIONS
PLANNING
PROCESSING
PROGRAMMING