On the potential of using fractional-order systems to model the respiratory impedance
This contribution provides an analysis of the human respiratory system in frequency domain by means of estimating the respiratory impedance. Further on, analysis of several models for human respiratory impedance is done, leading to the conclusion that a fractional model gives a better description of...
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Universitatea Dunarea de Jos
2006-12-01
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Series: | Analele Universităţii "Dunărea de Jos" Galaţi: Fascicula III, Electrotehnică, Electronică, Automatică, Informatică |
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Online Access: | http://www.ann.ugal.ro/eeai/archives/2006/Lucrare-10-Ionescu.pdf |
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doaj-c18a289fecca43cc99a0e2f1d28f92a62020-11-24T23:14:24ZengUniversitatea Dunarea de JosAnalele Universităţii "Dunărea de Jos" Galaţi: Fascicula III, Electrotehnică, Electronică, Automatică, Informatică1221-454X2006-12-01200615762On the potential of using fractional-order systems to model the respiratory impedance Clara IONESCURobin DE KEYSERThis contribution provides an analysis of the human respiratory system in frequency domain by means of estimating the respiratory impedance. Further on, analysis of several models for human respiratory impedance is done, leading to the conclusion that a fractional model gives a better description of the impedance than the classical theory of integer-order systems. A mathematical analysis follows, starting from the conclusions obtained heuristically. Correlation to the physiological characteristics of the respiratory system is discussed. http://www.ann.ugal.ro/eeai/archives/2006/Lucrare-10-Ionescu.pdfModelingrespiratory systemnon-parametric modelingparametric modelingLaplace operatorfractional derivativesfractional integrals |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Clara IONESCU Robin DE KEYSER |
spellingShingle |
Clara IONESCU Robin DE KEYSER On the potential of using fractional-order systems to model the respiratory impedance Analele Universităţii "Dunărea de Jos" Galaţi: Fascicula III, Electrotehnică, Electronică, Automatică, Informatică Modeling respiratory system non-parametric modeling parametric modeling Laplace operator fractional derivatives fractional integrals |
author_facet |
Clara IONESCU Robin DE KEYSER |
author_sort |
Clara IONESCU |
title |
On the potential of using fractional-order systems to model the respiratory impedance |
title_short |
On the potential of using fractional-order systems to model the respiratory impedance |
title_full |
On the potential of using fractional-order systems to model the respiratory impedance |
title_fullStr |
On the potential of using fractional-order systems to model the respiratory impedance |
title_full_unstemmed |
On the potential of using fractional-order systems to model the respiratory impedance |
title_sort |
on the potential of using fractional-order systems to model the respiratory impedance |
publisher |
Universitatea Dunarea de Jos |
series |
Analele Universităţii "Dunărea de Jos" Galaţi: Fascicula III, Electrotehnică, Electronică, Automatică, Informatică |
issn |
1221-454X |
publishDate |
2006-12-01 |
description |
This contribution provides an analysis of the human respiratory system in frequency domain by means of estimating the respiratory impedance. Further on, analysis of several models for human respiratory impedance is done, leading to the conclusion that a fractional model gives a better description of the impedance than the classical theory of integer-order systems. A mathematical analysis follows, starting from the conclusions obtained heuristically. Correlation to the physiological characteristics of the respiratory system is discussed. |
topic |
Modeling respiratory system non-parametric modeling parametric modeling Laplace operator fractional derivatives fractional integrals |
url |
http://www.ann.ugal.ro/eeai/archives/2006/Lucrare-10-Ionescu.pdf |
work_keys_str_mv |
AT claraionescu onthepotentialofusingfractionalordersystemstomodeltherespiratoryimpedance AT robindekeyser onthepotentialofusingfractionalordersystemstomodeltherespiratoryimpedance |
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1725594605517275136 |