A fast-running failure prognostic algorithm based on a non-homogeneous markov chain
Professor Advisor
dc.contributor.advisor
Silva Sánchez, Jorge
Professor Advisor
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Orchard Concha, Marcos
Author
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González Gutiérrez, Mauricio Esteban
Associate professor
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Medjaher, Kamal
Associate professor
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Tobar Henríquez, Felipe
Admission date
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2021-09-01T15:42:14Z
Available date
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2021-09-01T15:42:14Z
Publication date
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2021
Identifier
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https://repositorio.uchile.cl/handle/2250/181712
General note
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Tesis para optar al grado de Magíster en Ciencias de la Ingeniería, Mención Eléctrica
es_ES
General note
dc.description
Memoria para optar al título de Ingeniero Civil Eléctrico
Abstract
dc.description.abstract
Typically, model-based prognostic algorithms estimate the remaining-useful-life distribution by characterizing the probable system trajectories described through state-space models. Unfortunately, as the state dimension increases or the prognostic horizon enlarges, the computational time of such algorithms augments considerably, complicating their real-time execution. To overcome this difficulty, this work proposes a paradigm change in model-based prognostic algorithms; instead of tracking the state-space trajectories, a Fast-Running Markov Chain-based Prognostic Algorithm (FRMC-PA) is proposed, capable of estimating the time-of-failure probability mass function directly. FRMC-PA is based on a two-state non-homogeneous discrete-time Markov chain, where state 0 describes the operative situation and state 1 represents a catastrophic failure event. FRMC-PA is composed of two stages: i) offline stage, which leverages historical data to train a regression model that maps the system variables to the transition probabilities of the binary-stochastic process; ii) online stage, which combines the regression model built previously and real-time observations to estimate the system s remaining useful life. This method is validated using the case study of battery discharge. Results show that FRMC-PA can transfer most of the computational cost to the offline stage, achieving an online computational-time reduction of 99% compared with a Monte-Carlo-based prognostic, without significantly sacrificing the prognostic accuracy.