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This work introduces an on-line particle-filtering-based framework for fault diagnosis and failure prognosis in nonlinear, non-Gaussian systems. This framework considers hybrid state-space models of the system under analysis (with unknown time-varying parameters) and particle-filtering (PF) algorithms to estimate the current probability density function (pdf) of the state, enabling on-line computation of the conditional fault probability (fault diagnosis module) and the pdf of the remaining useful life (RUL) in the case of a declared fault condition (failure prognosis module). The proposed…mehr

Produktbeschreibung
This work introduces an on-line
particle-filtering-based framework for fault
diagnosis and failure prognosis in nonlinear,
non-Gaussian systems. This framework considers hybrid
state-space models of the system under analysis (with
unknown time-varying parameters) and
particle-filtering (PF) algorithms to estimate the
current probability density function (pdf) of the
state, enabling on-line computation of the
conditional fault probability (fault diagnosis
module) and the pdf of the remaining useful life
(RUL) in the case of a declared fault condition
(failure prognosis module). The proposed method
allows to use the state pdf estimate of the diagnosis
module as initial condition for the prognosis module,
improving the accuracy of RUL estimates at the early
stages of the fault condition. This framework
provides information about precision and accuracy of
long-term predictions, RUL expectations, and 95%
confidence intervals for the condition under study.
Ground truth data from a seeded fault test are used
to validate the proposed approach.
Autorenporträt
Dr. Orchard is an Assistant Professor with the Department of
Electrical Engineering, Universidad de Chile. He received the
B.Sc. degree from the Catholic University of Chile, and the M.S.
and Ph.D. (2007) degrees from the Georgia Institute of
Technology. His research interests include system identification,
fault diagnosis and failure prognosis.