Finite element methods are well-suited for solving problems in arteria
l fluid dynamics, primarily due to their ability to handle flows in co
mplex geometries. However, in order to use these computational methods
to develop realistic models of pulsatile now in intracranial arteries
and associated aneurysms, it is necessary to construct a 3-D mesh, or
grid, that accurately duplicates the arterial geometry of interest. I
n this paper, we present an efficient method to accurately develop rea
listic 3-D computational meshes of human intracranial arteries and ane
urysms from serial magnetic resonance angiography images. However, the
se techniques may be applied to any other form of imaging data includi
ng computed tomographic angiography. First, raw grayscale images are s
egmented, converted to their binary form and arterial contours are ext
racted at each image slice. Next, the arterial contours are stacked an
d cubic splines are computed along the axial direction. This creates a
n affect similar to smooth integration in the axial direction and prov
ides a set of points that define the 3-D arterial surface geometry. Th
en, surface patches are constructed and merged. A surface mesh is then
computed with the ability to locally vary the mesh density as desired
. Finally, nodal points on the surface mesh are used to compute the fi
nite element volume mesh. The 3-D volume mesh accurately describes the
arterial geometry and is used to develop patient-specific computation
al fluid dynamic models of flow phenomena in intracranial arteries and
aneurysms. These flow models are then suitable for investigating the
hemodynamics of intracranial aneurysm formation and test the end-effec
ts of various medical and surgical treatments.