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| Content Provider | IEEE Xplore Digital Library | 
|---|---|
| Author | Corinthios, M.J. | 
| Copyright Year | 1994 | 
| Description | Author affiliation: Ecole Polytech. de Montreal, Que., Canada (Corinthios, M.J.) | 
| Abstract | A new class of general-base matrices and a novel matrix formalism which provides mathematical tools for the search for and the attainment of optimal parallel/pipelined computer architecture are presented. "Sampling matrices", "span matrices" and "p/sup k/-optimal" matrices are shown to bridge the gap between algorithmic description and computer architecture. Optimal memory partitioning, addressing elimination and a minimization of shuffle operations are obtained using the proposed formalism. The approach is illustrated using algorithms of generalized spectral analysis which are more complex and general than the usually factored Fourier transform. New general-base factorizations for three different forms of the Chrestenson transform are obtained. A class of optimal parallel and parallel-pipelined general-base processors for the implementation of the Chrestenson transform are presented.< | 
								
| Starting Page | 851 | 
| Ending Page | 856 | 
| File Size | 574937 | 
| Page Count | 6 | 
| File Format | |
| ISBN | 0780324161 | 
| DOI | 10.1109/CCECE.1993.332429 | 
| Language | English | 
| Publisher | Institute of Electrical and Electronics Engineers, Inc. (IEEE) | 
| Publisher Date | 1993-09-14 | 
| Access Restriction | Subscribed | 
| Rights Holder | Institute of Electrical and Electronics Engineers, Inc. (IEEE) | 
| Subject Keyword | Concurrent computing Fourier transforms Computer architecture Parallel processing Spectral analysis Sampling methods Bridges Partitioning algorithms Topology Parallel algorithms | 
| Content Type | Text | 
| Resource Type | Article | 
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