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Matthew Daigle

Researcher at Ames Research Center

Publications -  102
Citations -  2235

Matthew Daigle is an academic researcher from Ames Research Center. The author has contributed to research in topics: Prognostics & Fault detection and isolation. The author has an hindex of 24, co-authored 101 publications receiving 2036 citations. Previous affiliations of Matthew Daigle include University of California, Santa Cruz & Vanderbilt University.

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Model-Based Prognostics With Concurrent Damage Progression Processes

TL;DR: A model-based prognostics methodology that consists of a joint state-parameter estimation problem, in which the state of a system along with parameters describing the damage progression are estimated, followed by a prediction problem, which is propagated forward in time to predict end of life and remaining useful life.

Adaptation of an Electrochemistry-based Li-Ion Battery Model to Account for Deterioration Observed Under Randomized Use

TL;DR: In this paper, an unscented Kalman filtering algorithm is presented to enable the production of internal battery state estimates and age-dependent electrochemical model parameter estimates using only battery current and voltage data collected over randomized discharge profiles.

A Model-Based Prognostics Approach Applied to Pneumatic Valves

TL;DR: In this article, the authors developed a general model-based prognostics methodology within a robust probabilistic framework using particle filters for a pneumatic valve from the Space Shuttle cryogenic refueling system.
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Distributed Diagnosis in Formations of Mobile Robots

TL;DR: A distributed, model-based, qualitative fault-diagnosis approach for formations of mobile robots based on a bond-graph modeling framework that can deal with multiple sensor types and isolate process, sensor, and actuator faults is presented.
Journal ArticleDOI

Uncertainty Quantification in Remaining Useful Life Prediction Using First-Order Reliability Methods

TL;DR: The use of first-order reliability methods to quantify the uncertainty in the remaining useful life (RUL) estimate of components used in engineering applications and the inverse first- order reliability method (inverse-FORM) is described.