Related Experiment Video
Updated: Aug 18, 2025

Optical Coherence Tomography Based Biomechanical Fluid-Structure Interaction Analysis of Coronary Atherosclerosis Progression
Published on: January 15, 2022
Analysis of the Optimum Tapering Angle in Microanastomosis Using Computational Fluid Dynamics
Shunjiro Yagi1, Kento Ikuta1, Shohei Miyazaki2
1Department of Plastic and Reconstructive Surgery, Tottori University Hospital, Yonago 683-8504, Japan.
Computational fluid dynamics identified the optimal tapering angle for vascular anastomosis. A 30-degree taper minimizes thrombus formation risk, improving microsurgical outcomes in free flap transfers.
Area of Science:
- Microsurgery
- Vascular Surgery
- Biomedical Engineering
Background:
- Vascular size discrepancy in free flap transfer can lead to thrombus formation.
- Tapering larger vessels is common practice, but optimal angles are experience-based.
- Computational fluid dynamics (CFD) can objectively determine ideal tapering angles.
Purpose of the Study:
- To investigate the optimal tapering angle for vascular anastomosis using CFD.
- To analyze the impact of different tapering angles on blood flow dynamics.
Main Methods:
- Simulated vessels (1.5 mm and 3.0 mm) were designed using ANSYS ICEM.
- Four anastomosis models with tapering angles of 15°, 30°, 60°, and 90° were created.
- CFD analysis using OpenFOAM evaluated velocity, wall shear stress (WSS), and oscillatory shear index (OSI) under forward and retrograde flow.
Main Results:
- Wall shear stress (WSS) was higher in the retrograde (R) than forward (F) direction.
- Oscillatory shear index (OSI) was lower at smaller tapering angles in the R direction.
- OSI values for 15° and 30° were nearly identical in the R direction.
Conclusions:
- Tapering for anastomosis reduces thrombus risk, especially with larger-to-smaller vessel flow.
- An approximate 30° tapering angle is suggested as optimal for both flow directions.
- CFD provides valuable insights for optimizing surgical techniques in vascular anastomosis.
Related Concept Videos
Dimensional Analysis
In fluid mechanics, dimensional...
Steady, Laminar Flow in Circular Tubes
Bernoulli's Equation for Flow Along a Streamline
Bernoulli's Equation for Flow Normal to a Streamline
The pressure difference depends on the fluid's velocity and radius of curvature. The pressure variation is minimal in flows with nearly straight streamlines.

