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Microfluidic Flow Chambers Using Reconstituted Blood to Model Hemostasis and Platelet Transfusion In Vitro
Published on: March 19, 2016
Blood flow multiscale phenomena.
Ante Agić1, Budimir Mijović, Tatjana Nikolić
1Faculty of Chemical Engineering and Technology, University of Zagreb, Zagreb, Croatia. aagic@marie.fkit.hr
Collegium Antropologicum
|September 13, 2007
Summary
This study analyzes how dynamic blood vessel shapes and pulsatile blood flow impact secondary flow, wall shear stress, and platelet deposition. Findings reveal crucial insights into cardiovascular disease mechanisms.
Area of Science:
- Cardiovascular Science
- Biomedical Engineering
- Fluid Dynamics
Background:
- Cardiovascular disease is a leading cause of mortality.
- Understanding blood flow dynamics in vessels is critical for disease prevention and treatment.
Purpose of the Study:
- To analyze the effects of dynamic vascular geometry (curvature, torsion, bifurcation) and pulsatile blood flow on secondary flow, wall shear stress, and platelet deposition.
- To investigate the multi-scale physical phenomena involved in blood flow dynamics.
Main Methods:
- Perturbation analysis and numerical modeling were employed to examine the multi-scale physical phenomena.
- Experimental analysis of bifurcation and branching phenomena using a blood-like fluid in an elastic Y-model.
- Falker-Skan flow model used for numerical resolution of complex branching geometries in platelet deposition.
Main Results:
- Secondary flow is influenced by pulsatile pressure, and time-dependent vascular bending and torsion.
- Experimental data from Y-model provided insights into bifurcation and branching flow dynamics.
- Numerical modeling successfully resolved complex geometries near branching for platelet deposition.
Conclusions:
- Dynamic vascular geometry and pulsatile blood flow significantly affect secondary flow, wall shear stress, and platelet deposition.
- The study provides a comprehensive understanding of blood flow mechanics relevant to cardiovascular disease.
- Integrated experimental and numerical approaches offer a robust method for studying vascular hemodynamics.
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