Adaptive grid generation in a patient-specific cerebral aneurysm

被引:3
|
作者
Hodis, Simona [1 ]
Kallmes, David F. [2 ,3 ]
Dragomir-Daescu, Dan [3 ,4 ]
机构
[1] Dept Radiol, Mayo Clin, Rochester, MN 55905 USA
[2] Mayo Clin, Dept Radiol, Rochester, MN 55905 USA
[3] Mayo Clin, Coll Med, Rochester, MN 55905 USA
[4] Mayo Clin, Div Engn, Rochester, MN 55905 USA
来源
PHYSICAL REVIEW E | 2013年 / 88卷 / 05期
关键词
FLOW; IMPLEMENTATION; HELICITY; VORTEX;
D O I
10.1103/PhysRevE.88.052720
中图分类号
O35 [流体力学]; O53 [等离子体物理学];
学科分类号
070204 ; 080103 ; 080704 ;
摘要
Adapting grid density to flow behavior provides the advantage of increasing solution accuracy while decreasing the number of grid elements in the simulation domain, therefore reducing the computational time. One method for grid adaptation requires successive refinement of grid density based on observed solution behavior until the numerical errors between successive grids are negligible. However, such an approach is time consuming and it is often neglected by the researchers. We present a technique to calculate the grid size distribution of an adaptive grid for computational fluid dynamics (CFD) simulations in a complex cerebral aneurysm geometry based on the kinematic curvature and torsion calculated from the velocity field. The relationship between the kinematic characteristics of the flow and the element size of the adaptive grid leads to a mathematical equation to calculate the grid size in different regions of the flow. The adaptive grid density is obtained such that it captures the more complex details of the flow with locally smaller grid size, while less complex flow characteristics are calculated on locally larger grid size. The current study shows that kinematic curvature and torsion calculated from the velocity field in a cerebral aneurysm can be used to find the locations of complex flow where the computational grid needs to be refined in order to obtain an accurate solution. We found that the complexity of the flow can be adequately described by velocity and vorticity and the angle between the two vectors. For example, inside the aneurysm bleb, at the bifurcation, and at the major arterial turns the element size in the lumen needs to be less than 10% of the artery radius, while at the boundary layer, the element size should be smaller than 1% of the artery radius, for accurate results within a 0.5% relative approximation error. This technique of quantifying flow complexity and adaptive remeshing has the potential to improve results accuracy and reduce computational time for patient-specific hemodynamics simulations, which are used to help assess the likelihood of aneurysm rupture using CFD calculated flow patterns.
引用
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页数:8
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