Polynomial jilters have many applications in real time control, estimation and identification, particularly when information about the system dynamics and noise statistics are not precisely known. In this paper, a generalized recursive algorithm for nth order polynomial jilters is developed. The par
A MIMD implementation of the Buchberger Algorithm for Boolean polynomials
โ Scribed by P. Senechaud
- Publisher
- Elsevier Science
- Year
- 1991
- Tongue
- English
- Weight
- 413 KB
- Volume
- 17
- Category
- Article
- ISSN
- 0167-8191
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โฆ Synopsis
Senechaud, P_, A MIMD implementation of the Buchberger algorithm for Boolean polynomials, Parallel Computing 17 (1991) 29-37_
In this note we present two methods to compute GriSbner basis in parallel, both based on Buchberger's sequential algorithm. A distributed memory MIMD computer (the FPS T40) gives experimental results obtained with the Boolean polynomials_ The algorithms were implemented on the FPS T40 connected as a ring and as a hypercube of processors_ The first implementation shows the interest of the parallelization_ The second one, based on a divide and conquer strategy, has a behaviour very close to the sequential algorithm.
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