A generalized algorithm for the recursive implementation of polynomial filters
β Scribed by P. Agathoklis; H. Xu
- Publisher
- Elsevier Science
- Year
- 1990
- Tongue
- English
- Weight
- 644 KB
- Volume
- 327
- Category
- Article
- ISSN
- 0016-0032
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β¦ Synopsis
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 parameters of the jilter are determined by applying a weighted least-squares performance index, and thus the stability of the polynomial jilter is guaranteed. The implementations of the nonrecursive and the recursive polynomialjlters are obtained and the performance of both implementations is compared.
π SIMILAR VOLUMES
The Kostka numbers K \* + play an important role in symmetric function theory, representation theory, combinatorics and invariant theory. The q-Kostka polynomials K \* + (q) are the q-analogues of the Kostka numbers and generalize and extend the mathematical meaning of the Kostka numbers. Lascoux an