Data from: Hodge decomposition of wall shear stress vector fields characterizing biological flows

Faniry H. Razafindrazaka, Pavel Yevtushenko, Konstantin Poelke, Konrad Polthier & Leonid Goubergrits
A discrete boundary-sensitive Hodge decomposition is proposed as a central tool for the analysis of wall shear stress (WSS) vector fields in aortic blood flows. The method is based on novel results for the smooth and discrete Hodge-Morrey-Friedrichs decomposition on manifolds with boundary and subdivides the WSS vector field into five components: gradient (curl-free), co-gradient (divergence-free), and three harmonic fields induced from the boundary, which are called the center, Neumann and Dirichlet fields. First, an...
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