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Efficient Methods for Identification of Volterra Filter  (Make Corrections)  (3 citations)
Models Robert D. Nowak and Barry D. Van Veen



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Abstract: A major drawback of the truncated Volterra series or "Volterra filter" for system identification is the large number of parameters required by the standard filter structure. The corresponding estimation problem requires the solution of a large system of simultaneous linear equations. Two methods for simplifying the estimation problem are discussed in this paper. First, a Kronecker product structure for the Volterra filter is reviewed. In this approach the inverse of the large correlation matrix ... (Update)

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...Wisconsin, 1415 Johnson Drive, Madison, WI 53706. an N th order Volterra filter, then the output is a linear combination of the random variables [11] f m Y i=1 X n i i : m X i=1 n i N; n i 2 f0; 1; Ng g: 1) There are exactly r m = m N m ) random variables in the...

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2.7:   Efficient Methods for Identification of Volterra Filter Models - Nowak, Van Veen (1994)   (Correct)
1.6:   A Bibliography On Nonlinear System Identification - Georgios B. Giannakis.. (2001)   (Correct)
0.5:   Bibliography on Higher-Order Statistics - Ananthram Swami, Georgios B.. (1997)   (Correct)

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BibTeX entry:   (Update)

@misc{ nowak-efficient,
  author = "Models Robert Nowak",
  title = "Efficient Methods for Identification of Volterra Filter",
  url = "citeseer.ist.psu.edu/nowak94efficient.html" }
Citations (may not include all citations):
95   Kronecker products and matrix calculus in system theory (context) - Brewer - 1978
37   Orthogonal least squares methods and their application to no.. (context) - Chen, Billings et al. - 1989
31   Adaptive polynomial filters (context) - Mathews - 1991
26   Pseudo-random sequences and arrays (context) - MacWilliams, Sloane - 1976
17   American Mathematical Society (context) - Shohat, Tamarkin et al. - 1950
14   Second-order Volterra filtering and its application to nonli.. (context) - Koh, Powers - 1985
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3   Uniform approximation with doubly finite Volterra Series (context) - Sandberg - 1992
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