2010Unpublished venueRequires access

Performance optimization of SVDD and its application in non-Gaussian process monitoring

Shuqing Wang

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Abstract

A general mixture signal model (MSM) together with support vector data description (SVDD) are proposed to address the monitoring of non-Gaussian processes.Mixture signal model involves Gaussian,non-Gaussian and measurements noises.Methods to extract and monitor the corresponding mixture signals are presented.A general SVDD kernel function parameterization and optimization approach is proposed to monitor the non-Gaussian signal sources.Industrial application demonstrate that the general proposed kernel function is capable of characterizing the non-Gaussian behaviors encapsulated in process data and detect abnormal events promptly.

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What this paper is about

A general mixture signal model (MSM) together with support vector data description (SVDD) are proposed to address the monitoring of non-Gaussian processes.Mixture signal model involves Gaussian,non-Gaussian and measurements noises.Methods to extract and monitor the corresponding mixture signals are presented.A general SVDD kernel function parameterization and optimization approach is proposed to monitor the non-Gaussian signal sources.Industrial application demonstrate that the general proposed kernel function is capable of characterizing the non-Gaussian behaviors encapsulated in process data and detect abnormal events promptly.

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Available abstract

A general mixture signal model (MSM) together with support vector data description (SVDD) are proposed to address the monitoring of non-Gaussian processes.Mixture signal model involves Gaussian,non-Gaussian and measurements noises.Methods to extract and monitor the corresponding mixture signals are presented.A general SVDD kernel function parameterization and optimization approach is proposed to monitor the non-Gaussian signal sources.Industrial application demonstrate that the general proposed kernel function is capable of characterizing the non-Gaussian behaviors encapsulated in process data and detect abnormal events promptly.

Key concepts: Gaussian function, Gaussian process, Gaussian, Support vector machine, Kernel (algebra), SIGNAL (programming language), Computer science, Function (biology)

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