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- Simon Haykin, Ali H. Sayed, James R. Zeidler, Paul Yee, Paul C. Wei
- IEEE Trans. Signal Processing
- 1997

In this paper, we exploit the one-to-one correspondences between the recursive least-squares (RLS) and Kalman variables to formulate extended forms of the RLS algorithm. Two particular forms of the extended RLS algorithm are considered: one pertaining to a system identification problem and the other pertaining to the tracking of a chirped sinusoid in… (More)

- Paul Yee, Simon Haykin
- IEEE Trans. Signal Processing
- 1999

In this paper, constructive approximation theorems are given which show that under certain conditions, the standard Nadaraya-Watson regression estimate (NWRE) can be considered a specially regularized form of radial basis function networks (RBFN’s). From this and another related result, we deduce that regularized RBFN’s are m.s. consistent, like the NWRE… (More)

- Simon Haykin, Paul Yee, Eric Derbez
- IEEE Trans. Signal Processing
- 1997

| This paper is composed of two parts. The rst part surveys the literature regarding optimum nonlinear l-tering from the (continuous-time) stochastic analysis point of view, and the other part explores the impact of recent applications of neural networks (in a discrete-time context) to nonlinear ltering. In particular, the results obtained by using a… (More)

- Paul Yee, George G. Coghill
- KES
- 2004

- Paul Yee, Simon Haykin
- 1994

Pattern classiication may be viewed as an ill-posed, inverse problem to which the method of regularization be applied. In doing so, a proper theoretical framework is provided for the application of radial basis function (RBF) networks to pattern classiication, with strong links to the classical kernel regression estimator (KRE)-based classiiers that… (More)

- Paul Yee
- Annals of emergency medicine
- 2002

- Paul Yee, Simon Haykin
- ICASSP
- 1995

A dynamic network of regularized Gaussian radial basis functions (GaRBF) is described for the one-step prediction of nonlinear, nonstationary autoregressive (NLAR) processes governed by a smooth process map and a zero-mean, independent additive disturbance process of bounded variance. For N basis functions, both full-order and reduced-order updating… (More)

- Paul Yee, Simon Haykiny
- 1998

In this paper, constructive approximation theorems are given which show that, under certain conditions, the standard Nadaraya-Watson regression estimate (NWRE) can be considered a specially regularized form of radial basis function networks (RBFNs). From this and another related result, we deduce that regularized RBFNs are m.s. consistent, like the NWRE,… (More)

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