News Release

Studying blood flow dynamics to identify the heart of vessel failure

Insights into blood flow may lead to improved cardiac health care

Peer-Reviewed Publication

American Institute of Physics

Circumferential Wall Stress vs. time, for Womersley Number α = 20

image: Circumferential wall stress vs. time, for Womersley number α = 20. The left figure (a) corresponds to the matched asymptotic expansions solution. The right figure (b) corresponds to the single solution and shows when during the cardiac cycle the stress becomes zero or changes direction at an angle θ = π/2 on the arterial wall. view more 

Credit: Gerasimos A.T. Messaris, Maria Hadjinicolaou and George T. Karahalios

WASHINGTON, D.C., August 16, 2016 -- When plaque, fatty deposits that build up on the inside of arteries, rupture and block blood flow, the results can be deadly. Such hardening of the arteries, also called atherosclerosis, typically leads to heart disease, the leading cause of death in the United States. Despite years of therapeutic advances, scientists are still figuring out how and why these deposits develop, searching for a way to reduce the number of heart attacks and strokes.

Now, new research from a fluid mechanics team in Greece reveals how blood flow dynamics within blood vessels may influence where plaques develop or rupture this week in Physics of Fluids, from AIP Publishing. The findings could one day help doctors identify weak spots on a vessel wall that are likeliest to fail, and lead to early interventions in treating heart disease.

In the study, the scientists developed a computer-based analytical solution that helps predict sites of vessel failure based on computations of disease-causing flow. They represented the complex blood flow within the heart during a cardiac cycle -- the complete sequence of events in the heart from the beginning of one beat to the next.

The research improves predictions of circumferential wall stress or the forces inside the blood vessel compared to other methods. "This is a factor that may contribute ... to the faster aging of the arterial system and the possible malfunction of the aorta," said lead researcher Gerasimos A.T. Messaris, a medical physicist at the University Hospital of Patras in Greece.

The team includes investigators from the Medical Physics Department of the University Hospital of Patras, the School of Science and Technology of the Hellenic Open University and the Division of Theoretical Physics of the Department of Physics of the University of Patras.

The researchers also focused on the role inflow played by a parameter called the Womersley number. In the analysis of a biological fluid such as blood, it pertains to the unsteady parts of flow or the way blood pulses through vessels.

"Our present work is motivated by the fact that blood flow in the aorta and the main arteries is governed by large finite values of the Womersley number α ...The existing numerical solutions, although accurate, give limited information about the factors that affect the flow, whereas an analytical approach ... can provide physical insight to the flow mechanism," said Messaris.

Identifying likely rupture spots on vessels is crucial for improving heart care for atherosclerotic disease because the plaque-forming cycle of cardiac disease begins with a rupture, or tear, in the vessel walls. This opening allows disease-causing particles to enter the vessel wall layers and progressively grow into plaques that either block the vessel, or cause a catastrophic rupture.

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The article, "Unsteady fluid flow in a slightly curved pipe: A comparative study of a matched asymptotic expansions solution with a single analytical solution," is authored by Gerasimos A.T. Messaris, Maria Hadjinicolaou and George T. Karahalios. The article will appear in the journal Physics of Fluids on August 16, 2016 [10.1063/1.4960432]. After that date, it can be accessed at http://scitation.aip.org/content/aip/journal/pof2/28/8/10.1063/1.4960432.

ABOUT THE JOURNAL

Physics of Fluids is devoted to the publication of original theoretical, computational, and experimental contributions to the dynamics of gases, liquids, and complex or multiphase fluids. See http://pof.aip.org.


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