Fast numerical solutions of patient-specific blood flows in 3D arterial systems

DOI10.1002/cnm.1235zbMath1180.92022OpenAlexW2028355719WikidataQ42371151 ScholiaQ42371151MaRDI QIDQ3406079

Fernando Mut, Juan R. Cebral, Rainald Löhner, Romain Aubry

Publication date: 12 February 2010

Published in: International Journal for Numerical Methods in Biomedical Engineering (Search for Journal in Brave)

Full work available at URL: http://europepmc.org/articles/pmc2978074

zbMATH Keywords

computational fluid dynamicshemodynamicscerebral aneurysmscerebral arteriesdeflated conjugate gradients

Mathematics Subject Classification ID

Related Items (13)

Numerical study of bifurcation blood flows using three different non-Newtonian constitutive models ⋮ Space-time fluid-structure interaction modeling of patient-specific cerebral aneurysms ⋮ Modelling pipeline for subject-specific arterial blood flow-A review ⋮ Deflated preconditioned conjugate gradient solvers for linear elasticity ⋮ CFD and PIV analysis of hemodynamics in a growing intracranial aneurysm ⋮ Semi-automatic surface and volume mesh generation for subject-specific biomedical geometries ⋮ Patient-specific computational analysis of the influence of a stent on the unsteady flow in cerebral aneurysms ⋮ Patient-specific computer modeling of blood flow in cerebral arteries with aneurysm and stent ⋮ A parallel sparse algorithm targeting arterial fluid mechanics computations ⋮ Iterative solution applied to the Helmholtz equation: complex deflation on unstructured grids ⋮ Space-time and ALE-VMS techniques for patient-specific cardiovascular fluid-structure interaction modeling ⋮ \(h\)-multigrid agglomeration based solution strategies for discontinuous Galerkin discretizations of incompressible flow problems ⋮ Patient-specific blood flow simulation through an aneurysmal thoracic aorta with a folded proximal neck

Cites Work

• Unnamed Item
• The rate of convergence of conjugate gradients
• Restarted GMRES preconditioned by deflation
• Deflation of Conjugate Gradients with Applications to Boundary Value Problems
• On the use of deflation to improve the convergence of conjugate gradient iteration
• Projective prediction of pressure increments

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