2014
DOI: 10.12989/aba.2014.1.4.279
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Coronary three vessel disease: hydrodynamic simulations including the time-dependence of the microvascular resistances

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Cited by 2 publications
(3 citation statements)
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“…The right graft (case (1G)) allows to get a pressure level equivalent to aortic pressure in RCA (P ao (1G) ≈ P w (1G) ≈ P 2 (1G)), but it also modifies the pressures on the left side, due to possible reversed flow in the collateral network. A modification of the aortic pressure itself can also be noticed for Patients 15,18,19,20,21,22. In the case (2G), pressure drops in LAD (P ao − P 1 ) and in LCx (P ao − P 3 ) are about a few mmHg, and correspond to the pressure drop in the internal mammary artery grafts. As discussed in Section 3.2, it appears that the pressure distal to the RCA thrombosis, P w , is not significantly improved by the left grafts.…”
Section: Pressuresmentioning
confidence: 83%
See 1 more Smart Citation
“…The right graft (case (1G)) allows to get a pressure level equivalent to aortic pressure in RCA (P ao (1G) ≈ P w (1G) ≈ P 2 (1G)), but it also modifies the pressures on the left side, due to possible reversed flow in the collateral network. A modification of the aortic pressure itself can also be noticed for Patients 15,18,19,20,21,22. In the case (2G), pressure drops in LAD (P ao − P 1 ) and in LCx (P ao − P 3 ) are about a few mmHg, and correspond to the pressure drop in the internal mammary artery grafts. As discussed in Section 3.2, it appears that the pressure distal to the RCA thrombosis, P w , is not significantly improved by the left grafts.…”
Section: Pressuresmentioning
confidence: 83%
“…During systole, some collapse of the coronary vessels occurs, due to the ventricular contraction, and the micro-vascular resistances are increased [18]. A mathematical formulation (Equation ( 13)) has been proposed in Harmouche et al [19] to describe this variation:…”
Section: Variations Of the Capillary Resistances With Timementioning
confidence: 99%
“…Avec cette loi, la valeur maximale de la ré sistance (R0 +1R0) est atteinte lorsque t = ts/2, et la valeur minimale (R0 -2R0) lorsque t=ts+(td/2). Le paramè tre R0 repré sente la valeur moyenne sur un cycle de la ré sistance capillaire considé ré e, et doit correspondre à la valeur calculé e à partir des moyennes des pressions et des dé bits mesuré s en per-opé ratoire [8].…”
Section: Le Modele Electriqueunclassified