Implementation of a non-linear autoregressive model with modified Gauss-Newton parameter identification to determine pulmonary mechanics of respiratory patients that are intermittently resisting ventilator flow patterns

R. Langdon, P. D. Docherty, Y. S. Chiew, N. S. Damanhuri, J. G. Chase

Research output: Chapter in Book/Report/Conference proceedingConference PaperOther

5 Citations (Scopus)

Abstract

Modelling the respiratory system of intensive care patients can enable individualized mechanical ventilation therapy and reduce ventilator induced lung injuries. However, spontaneous breathing (SB) efforts result in asynchronous pressure waveforms that mask underlying respiratory mechanics. In this study, a nonlinear auto-regressive (NARX) model was identified using a modified Gauss-Newton (GN) approach, and demonstrated on data from one SB patient. The NARX model uses three pressure dependent basis functions to capture respiratory system elastance, and contains a single resistance coefficient and positive end expiratory pressure (PEEP) coefficient. The modified GN method exponentially reduces the contribution of large residuals on the step in the coefficients at each GN iteration. This approach allows the model to effectively ignore the anomaly in the pressure waveform due to SB efforts, while successfully describing the shape of normal breathing cycles. This method has the potential to be used in the ICU to more robustly capture patient-specific behaviour, and thus enable clinicians to select optimal ventilator settings and improve patient care.

Original languageEnglish
Title of host publication9th IFAC Symposium on Biological and Medical Systems BMS 2015
Pages354-359
Number of pages6
Volume28
Edition20
DOIs
Publication statusPublished - 1 Sep 2015
Externally publishedYes
EventIFAC Symposium on Biological and Medical Systems 2015 - Berlin, Germany
Duration: 31 Aug 20152 Sep 2015
Conference number: 9th

Conference

ConferenceIFAC Symposium on Biological and Medical Systems 2015
Abbreviated titleBMS 2015
CountryGermany
CityBerlin
Period31/08/152/09/15

Keywords

  • Autoregressive models
  • Biomedical systems
  • Nonlinear systems
  • Parameter identification

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