Related Experiment Video
Updated: May 5, 2026

A Murine Model of Carotid Aneurysm Formation
Published on: September 9, 2025
Wall shear stress distribution of small aneurysms prone to rupture: a case-control study
Vitor Mendes Pereira1, Olivier Brina, Philippe Bijlenga
1From the Interventional Neuroradiology Unit, Service of Neuroradiology (V.M.P., O.B., P.B., A.P.N., K.-O.L., R.O.) and Service of Neurosurgery (P.B., K.S.), Faculty of Medicine, University of Geneva Hospitals, Geneva, Switzerland.
Background And Purpose:
Subarachnoid hemorrhage after intracranial aneurysm rupture remains a serious condition. We performed a case-control study to evaluate the use of computed hemodynamics to detect cerebral aneurysms prone to rupture.
Methods:
Four patients with incidental aneurysms that ultimately ruptured (cases) were studied after initially being included in a prospective database including their 3-dimensional imaging before rupture. Ruptures were located in different arterial segments: M1 segment of the middle cerebral artery; basilar tip; posterior inferior cerebellar artery; and anterior communicating artery. For each case, 5 controls matched by location and size were randomly selected. An empirical cumulative distribution function of aneurysm wall shear stress percentiles was evaluated for every case and used to define a critical prone-to-rupture range. Univariate logistic regression analysis was then used to assess the individual risk of rupture.
Results:
A cumulative wall shear stress distribution characterizing a hemodynamic prone-to-rupture range for small-sized aneurysms was identified and fitted independent of the location. Sensitivity and specificity of the preliminary tests were 90% and 93%, respectively.
Conclusions:
The wall shear stress cumulative probability function may be a potential predictor of small-sized aneurysm rupture.
Related Concept Videos
Aneurysm I: Introduction
Aneurysm III: Interprofessional Care
Aneurysm II: Clinical Manifestations and Diagnostic Studies
Shearing Stress
The average shearing stress can be calculated by dividing the shear by the area of the cross-section.
Principal Stresses
Distribution of Stresses in a Narrow Rectangular Beam

