2015
DOI: 10.3233/bir-14033
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Hemodynamics in stenotic vessels of small diameter under steady state conditions: Effect of viscoelasticity and migration of red blood cells

Abstract: Viscoelastic effects in blood flow were found to be responsible for steeper decreases of tube and discharge hematocrits as decreasing function of constriction ratio.

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Cited by 33 publications
(9 citation statements)
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“…Using the particle migration model of Phillips et al [14] (also used in [16]) along with the Quemada model for blood viscosity [18], Mansour et al [17] found the flux coefficients to depend on H T and dimensionless radial position. The effect of red blood cells' elasticity [19] on RBC migration is addressed in [20][21][22], with the model of Mavrantzas and Beris [23,24], proposed for polymer solutions, adopted for blood flow dynamics by including Fickian cell migration in addition to elastic-stress induced migration instead of shear-induced migration as in the Leighton and Acrivos model [13].…”
Section: Introductionmentioning
confidence: 99%
“…Using the particle migration model of Phillips et al [14] (also used in [16]) along with the Quemada model for blood viscosity [18], Mansour et al [17] found the flux coefficients to depend on H T and dimensionless radial position. The effect of red blood cells' elasticity [19] on RBC migration is addressed in [20][21][22], with the model of Mavrantzas and Beris [23,24], proposed for polymer solutions, adopted for blood flow dynamics by including Fickian cell migration in addition to elastic-stress induced migration instead of shear-induced migration as in the Leighton and Acrivos model [13].…”
Section: Introductionmentioning
confidence: 99%
“…Therefore, the focus has been shifting towards constitutive equations that incorporate plasticity, elasticity and thixotropy. The model of Owens and coworkers [ 50 ], which has been recently revised [ 51 , 52 , 53 ], was derived using ideas drawn from polymer network theory accounting for the agglomeration and deagglomeration of erythrocytes in healthy human blood at different shear rates. Although this model was subsequently applied to simple shear flows as well as to steady, oscillatory, and pulsatile flow in rigid vessels [ 54 ], it lacks explicit accounting for yield stress, the most important manifestation of the viscoplastic nature of blood.…”
Section: Introductionmentioning
confidence: 99%
“…(i) The shear-induced migration model in Weert [14] Mansour et al [15], and Chebbi [16] using the model of Phillips et al [17], which is an extension of a previous model by Leighton and Acrivos [18] to analyze blood flow (ii) The elastic-stress induced migration model in Moyers-Gonzalez et al [19], Moyers-Gonzalez and Owens [20] and Dimakopoulos et al [21], which is an extension of a previous model by Mavrantzas and Beris [22,23] to examine blood flow.…”
Section: Introductionmentioning
confidence: 99%