A Computational Model of Arterial Thrombus Mechanics in Stenotic Channels
Abstract
Platelet aggregation is one of the major components of blood clotting. The proximal
cause of most heart attacks and many strokes is the rapid formation of a blood clot
(thrombus) in response to the rupture or erosion of an arterial atherosclerotic plaque.
In the context of a stenotic artery (i.e., an artery whose lumen is partially blocked
by the plaque) understanding how the thrombus forms presents additional challenges
because of the extremely high shear rates and stresses present as a consequence of the
constriction. In this dissertation, we use a two-phase continuum model to investigate
the stability of an existing platelet thrombus within a stenotic channel. In the computational
model, the thrombus is modeled as a viscoelastic material that moves differently from
the bulk flow. The frictional drag force between the thrombus and the background
fluid is dependent on the porosity/permeability of the thrombus. On the other hand,
the model directly tracks the formation and breaking of different inter-platelet bonds, which determine the thrombus elasticity and its capability to resist flow. Accurate and
efficient numerical algorithms are developed to solve the system of model equations
with solid boundaries of irregular shape. Our simulation results illustrate that the
mechanical stability of thrombi is closely related to flow conditions, number/type of
molecular bonds between platelets, and the porosity values.