Localizing role of hemodynamics in atherosclerosis in several human vertebrobasilar junction geometries.

Atherosclerosis is a common finding in the vertebrobasilar junction and in the basilar artery. Several theories try to link the process of atherogenesis with the forces exerted by the flowing blood. An attractive relation has been found between the locations in vessels at which atherosclerotic plaques are often present and the locations in models where complicated flow patterns exist. Most of the studies provided data on bifurcations. Finding a similar relation in an arterial confluence would certainly add to the credibility of the (causal) relationship between hemodynamics and atherosclerosis. Further support can be provided if variations of the geometry result in changes of the location of the atherosclerotic lesions, corresponding to the changes of the flow force distribution. In our previous numerical and experimental work, the influence of geometric and hemodynamic parameters, such as asymmetrical inflow, confluence angle, and blunting of the apex, on the flow in vertebrobasilar junction models has been investigated in detail. Recirculation areas and distribution of the wall shear stress have been computed. In this anatomic study, the effect of modulation of these geometric and hemodynamic parameters on the flow pattern is compared with the size and location of plaques in human vertebrobasilar junctions and basilar arteries. In addition, a comparison is made between the preferential areas of atherosclerotic plaques in junctions and bifurcations to demonstrate the localizing role of hemodynamics in atherogenesis. The apex of the vertebrobasilar junction and the lateral walls of the basilar artery appeared to be prone to atherosclerosis. In 43 of 85 vertebrobasilar junctions, a plaque was found at the apex. Furthermore, the summed plaque thickness at both lateral walls differs significantly (paired t test, P=.03) from that at the walls facing the pons and the skull base. In contrast, several authors found that the lateral walls of the mother vessel and the apex in bifurcations are often spared. Modulation of the various parameters in the models changed the size of the regions with low wall shear stress and/or recirculation areas dramatically. A comparable effect was found in the occurrence of plaques in the human vertebrobasilar junction; eg, for an atherosclerotic plaque at the apex, a predicted probability larger than 0.5 was computed for blunted apexes and for sharp-edged apexes with a confluence angle exceeding 90 degrees. Apparently, two geometric risk factors for an atherosclerotic plaque at the apex can be distinguished: a blunted apex and a large confluence angle.

[1]  Michael M. Resch,et al.  Numerical flow studies in human carotid artery bifurcations: basic discussion of the geometric factor in atherogenesis. , 1990, Journal of biomedical engineering.

[2]  M. H. Friedman,et al.  Relation between coronary artery geometry and the distribution of early sudanophilic lesions. , 1993, Atherosclerosis.

[3]  B Hillen,et al.  The variability of the circle of Willis: univariate and bivariate analysis. , 1986, Acta morphologica Neerlando-Scandinavica.

[4]  G. Hutchins,et al.  Arterial geometry affects hemodynamics. A potential risk factor for athersoclerosis. , 1983, Atherosclerosis.

[5]  M. R. Roach,et al.  Quantitative measurement of fixation rate and dimension changes in the aldehyde/pressure-fixed canine carotid artery. , 1991, Blood vessels.

[6]  G. Hutchins,et al.  Shear-dependent thickening of the human arterial intima. , 1986, Atherosclerosis.

[7]  Berend Hillen,et al.  Merging flows in an arterial confluence: the vertebro-basilar junction , 1995, Journal of Fluid Mechanics.

[8]  朝倉 利久,et al.  Flow patterns and spatial distribution of atherosclerotic lesions in human coronary arteries , 1989 .

[9]  S. Kamath Observations on the length and diameter of vessels forming the circle of Willis. , 1981, Journal of anatomy.

[10]  R. Nerem Vascular fluid mechanics, the arterial wall, and atherosclerosis. , 1992, Journal of biomechanical engineering.

[11]  R. Schroter,et al.  Atheroma and arterial wall shear - Observation, correlation and proposal of a shear dependent mass transfer mechanism for atherogenesis , 1971, Proceedings of the Royal Society of London. Series B. Biological Sciences.

[12]  G. Rindfleisch,et al.  A Manual of Pathological Histology , 2011 .

[13]  B Hillen,et al.  The influence of the blunting of the apex on the flow in a vertebro-basilar junction model. , 1997, Journal of biomechanical engineering.

[14]  H. Goldsmith,et al.  Particle flow behavior in models of branching vessels. II. Effects of branching angle and diameter ratio on flow patterns. , 1985, Biorheology.

[15]  W. Sterling Edwards,et al.  Blood Vessels , 1959 .

[16]  J. D. Janssen,et al.  A numerical analysis of steady flow in a three-dimensional model of the carotid artery bifurcation. , 1990, Journal of biomechanics.

[17]  N. D. Nguyen,et al.  Effect of hemodynamic factors on atherosclerosis in the abdominal aorta. , 1990, Atherosclerosis.

[18]  C. Zarins,et al.  Carotid Bifurcation Atherosclerosis: Quantitative Correlation of Plaque Localization with Flow Velocity Profiles and Wall Shear Stress , 1983, Circulation research.

[19]  W D Wagner,et al.  A definition of advanced types of atherosclerotic lesions and a histological classification of atherosclerosis. A report from the Committee on Vascular Lesions of the Council on Arteriosclerosis, American Heart Association. , 1995, Arteriosclerosis, thrombosis, and vascular biology.

[20]  C. Jones,et al.  Flow studies in canine artery bifurcations using a numerical simulation method. , 1992, Journal of biomechanical engineering.

[21]  R. Schroter,et al.  Arterial Wall Shear and Distribution of Early Atheroma in Man , 1969, Nature.

[22]  B D Kuban,et al.  Relationship between the geometry and quantitative morphology of the left anterior descending coronary artery. , 1996, Atherosclerosis.

[23]  D. L. Fry Acute Vascular Endothelial Changes Associated with Increased Blood Velocity Gradients , 1968, Circulation research.

[24]  R. S. Turner A comparison of theoretical with observed angles between the vertebral arteries at their junction to form the basilar , 1957, The Anatomical record.

[25]  W D Wagner,et al.  A definition of initial, fatty streak, and intermediate lesions of atherosclerosis. A report from the Committee on Vascular Lesions of the Council on Arteriosclerosis, American Heart Association. , 1994, Circulation.

[26]  B. Hillen,et al.  The influence of the angle of confluence on the flow in a vertebro-basilar junction model. , 1996, Journal of biomechanics.

[27]  M. H. Friedman A biologically plausible model of thickening of arterial intima under shear. , 1989, Arteriosclerosis.

[28]  S. Saltissi,et al.  Effect of variation in coronary artery anatomy on distribution of stenotic lesions. , 1979, British heart journal.

[29]  F. Gessner,et al.  Brief Reviews: Hemodynamic Theories of Atherogenesis , 1973 .

[30]  D. Ku,et al.  Pulsatile Flow and Atherosclerosis in the Human Carotid Bifurcation: Positive Correlation between Plaque Location and Low and Oscillating Shear Stress , 1985, Arteriosclerosis.

[31]  R. Mosteller,et al.  Arterial occlusive disease: a function of vessel bifurcation angle. , 1982, Surgery.

[32]  Mosteller Rd,et al.  Arterial occlusive disease: a function of vessel bifurcation angle. , 1982 .

[33]  B Hillen,et al.  A modified mallory-cason staining procedure for large cryosections. , 1990, Stain technology.

[34]  L. Solberg,et al.  Localization and Sequence of Development of Atherosclerotic Lesions in the Carotid and Vertebral Arteries , 1971, Circulation.

[35]  A. Svindland,et al.  Localization of early atherosclerotic lesions in an arterial bifurcation in humans. , 2009, Acta pathologica et microbiologica Scandinavica. Section A, Pathology.

[36]  M. Fisher,et al.  Geometric factors of the bifurcation in carotid atherogenesis. , 1990, Stroke.