2002Unpublished venueRequires access

Efficient extraction of evoked potentials by combination of Wiener filtering and subspace methods

Andrzej Cichocki, R.R. Gharieb, Tetsuya Hoya

Open publisher page 24 citations

Abstract

A novel approach is proposed in order to reduce the number of sweeps (trials) required for the efficient extraction of the brain evoked potentials (EP). This approach is developed by combining both the Wiener filtering and the subspace methods. First, the signal subspace is estimated by applying the singular-value decomposition (SVD) to an enhanced version of the raw data obtained by Wiener filtering. Next, estimation of the EP data is achieved by orthonormal projection of the raw data onto the estimated signal subspace. Simulation results show that combination of both methods provides much better capability than each of them separately.

About this research paper

What this paper is about

A novel approach is proposed in order to reduce the number of sweeps (trials) required for the efficient extraction of the brain evoked potentials (EP). This approach is developed by combining both the Wiener filtering and the subspace methods. First, the signal subspace is estimated by applying the singular-value decomposition (SVD) to an enhanced version of the raw data obtained by Wiener filtering. Next, estimation of the EP data is achieved by orthonormal projection of the raw data onto the estimated signal subspace. Simulation results show that combination of both methods provides much better capability than each of them separately.

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OpenAlex reports 24 citations for this work. Citation counts describe recorded attention and do not establish research quality.

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Available abstract

A novel approach is proposed in order to reduce the number of sweeps (trials) required for the efficient extraction of the brain evoked potentials (EP). This approach is developed by combining both the Wiener filtering and the subspace methods. First, the signal subspace is estimated by applying the singular-value decomposition (SVD) to an enhanced version of the raw data obtained by Wiener filtering. Next, estimation of the EP data is achieved by orthonormal projection of the raw data onto the estimated signal subspace. Simulation results show that combination of both methods provides much better capability than each of them separately.

Key concepts: Wiener filter, Singular value decomposition, Subspace topology, Signal subspace, Orthonormal basis, Computer science, Projection (relational algebra), SIGNAL (programming language)

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