2003
DOI: 10.1016/s0895-7177(03)90021-5
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Mathematical models of passive, pressure-controlled ventilation with different resistance assumptions

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Cited by 16 publications
(20 citation statements)
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“…Considering that the flow condition across R P is generally unpredictable, as well as φ RES is a time varying quantity inside each single breathing, the real determination of effective R P value is not an easy task. Nevertheless, the dependence of R P on breathing time can be approximated with a bilevel (two constant levels) function representing the effective average value of R P assumed during inspiratory and expiratory time, named inspiratory (R INS ) and expiratory (R EXP ) airways resistance, respectively [19,28]. Practically, R INS and R EXP correspond to the value of R P obtained from (9) in which the average airflow values during inspiration (φ 0 INS ) and expiration (φ 0 EXP ) are considered, respectively.…”
Section: Theory Of DCV Optimizationmentioning
confidence: 99%
“…Considering that the flow condition across R P is generally unpredictable, as well as φ RES is a time varying quantity inside each single breathing, the real determination of effective R P value is not an easy task. Nevertheless, the dependence of R P on breathing time can be approximated with a bilevel (two constant levels) function representing the effective average value of R P assumed during inspiratory and expiratory time, named inspiratory (R INS ) and expiratory (R EXP ) airways resistance, respectively [19,28]. Practically, R INS and R EXP correspond to the value of R P obtained from (9) in which the average airflow values during inspiration (φ 0 INS ) and expiration (φ 0 EXP ) are considered, respectively.…”
Section: Theory Of DCV Optimizationmentioning
confidence: 99%
“…On account of the physiopathological and clinical condition of considered patients, i.e. healthy anaesthetized or severe brain injured patients, RSS adopts a steady and linear respiratory mechanics [24]. Consequently, two basic hypothesis can be assumed on ALVS and in particular, on RSS [6].…”
Section: Methodsmentioning
confidence: 99%
“…expiratory airways resistance (R EXP ), can be both considered constant. Such physical model does not include any inductance, on account of negligible inertia of airflow as well as airways, lungs and chest tissues at very low respiratory frequencies involved [6,23,24].…”
Section: Methodsmentioning
confidence: 99%
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“…In this section, we apply the sliding mode controller developed in Section 4 to a two‐compartment lung model. Here, we use the values for lung resistances and compliances found in . Specifically, the values of the inspiratory and expiratory resistance constants for the two‐compartment lung model are set at K0,1Lin=2.60.3emcm1emH2O//s, K1,1Lin=4.80.3emcm1emH20//s, K1,2Lin=4.80.3emcm1emH20//s, K0,1Nin=19.40.3emcm1emH20/2/s2, K1,1Nin=22.10.3emcm1emH20/2/s2, K1,2Nin=22.10.3emcm1emH20/2/s2, Kj,kLex=2Kj,kLin, and Kj,kNex=2Kj,kNin, j = 0,1, k = 1,…,2 j .…”
Section: Illustrative Numerical Examplesmentioning
confidence: 99%