A Dual-Pressure Boundary Condition for use in Simulations of Bifurcating Conduits

[+] Author and Article Information
Ron Gin

ICEM CFD Engineering, 38701 Seven Mile Road, Suite 150, Livonia, Michigan, USA 48152

Anthony G. Straatman

The Advanced Fluid Mechanics Research Group, The Department of Mechanical & Materials Engineering, The University of Western Ontario, London, Ontario, Canada, N6A 5B9

David A. Steinman

The Department of Medical Biophysics, The University of Western Ontario, London, Ontario, Canada, N6A 5B9Imaging Research Laboratory, The John P. Robarts Research Institute, London, Ontario, Canada, N6A 5K8

J Biomech Eng 124(5), 617-619 (Sep 30, 2002) (3 pages) doi:10.1115/1.1504446 History: Received April 01, 2001; Revised May 01, 2002; Online September 30, 2002
Copyright © 2002 by ASME
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Perktold,  K., and Hilbert,  D., 1986, “Numerical Simulation of Pulsatile Flow in a Carotid Bifurcation Model,” J. Biomed. Eng., 8, pp. 193–199.
Perktold,  K., Resch,  M., and Peter,  R., 1991, “Three-dimensional Numerical Analysis of Pulsatile Flow and Wall Shear Stress in the Carotid Artery Bifurcation,” J. Biomech., 24, pp. 409–420.
Rindt,  C. C., Steevhoven,  A. A., Janssen,  J. D., and Renman,  R. S., 1990, “A Numerical Analysis of Steady Flow in a Three-Dimensional Model of the Carotid Artery Bifurcation,” J. Biomech., 23, pp. 461–473.
McDonald,  D. A., 1955, “Method for the Calculation of the Velocity, Rate of Floe and Viscous Drag in Arteries when the Pressure Gradient is Known,” J. Physiol. 127, pp. 553–563.
Smith,  R. F., Rutt,  B. K., Fox,  A. J., Rankin,  R. N., and Holdsworth,  D. W., 1996, “Geometry Characterization of Stenosed Human Carotid Arteries,” Acad. Radiol., 3, pp. 898–911.
AEA Technology, Advanced Scientific Computing Ltd. CFX-Tfc.
Gin, R., Straatman, A. G., and Steinman, D. A., 1999, “Numerical Modelling of the Carotid Artery Bifurcation using a Physiologically Relevant Geometric Model,” 7th Annual Conference of the CFD Society of Canada, Halifax, Nova Scotia, Canada, pp. 5.49–5.54.
Steinman,  D. A., Poepping,  T. L., Tambasco,  M., Rankin,  R. N., and Holdsworth,  D. W., 2000, “Flow Patterns at the Stenosed Carotid Bifurcation: Effect of Concentric vs. Eccentric Stenosis,” Ann. Biomed. Eng., 28, pp. 415–23.
Bharadvaj,  B. K., Mabon,  R. F., and Giddens,  D. P., 1982, “Steady Flow in a Model of the Human Carotid Artery Bifurcation. Part 1—Flow Visualization,” J. Biomech., 15, pp. 349–362.
Gin, R., 2000, “Numerical Modelling of a Mildly Stenosed Carotid Artery,” M.E.Sc. thesis, The University of Western Ontario, London, Canada.


Grahic Jump Location
Schematic illustration of the Carotid bifurcation model showing the branch configuration and the coordinate system. The physical dimensions of the branches are Rcom=0.4 [cm],Rint=0.6942Rcom and Rext=0.5778Rcom.
Grahic Jump Location
Comparison of velocity profiles on the vessel symmetry plane for several positions between the bifurcation and the ICA and ECA outlets. The Full Model refers to that with outlet branches of length 24Rcom(12Dcom) while the Shortened Model refers to that with outlet branches of length 12Rcom(6Dcom).
Grahic Jump Location
Comparison of wall shear stress contours in the vicinity of the bifurcation for the Full Model and the Shortened Model. The label values have units of [dynes/cm2].
Grahic Jump Location
Evolution of the average pressure on the ECA face for steady computations. Results are shown for the Shortened Model.



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