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Bayer, JD; Blake, RC; Plank, G; Trayanova, NA.
A novel rule-based algorithm for assigning myocardial fiber orientation to computational heart models.
Ann Biomed Eng. 2012; 40(10):2243-2254 Doi: 10.1007/s10439-012-0593-5 [OPEN ACCESS]
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Co-Autor*innen der Med Uni Graz
Plank Gernot
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Abstract:
Electrical waves traveling throughout the myocardium elicit muscle contractions responsible for pumping blood throughout the body. The shape and direction of these waves depend on the spatial arrangement of ventricular myocytes, termed fiber orientation. In computational studies simulating electrical wave propagation or mechanical contraction in the heart, accurately representing fiber orientation is critical so that model predictions corroborate with experimental data. Typically, fiber orientation is assigned to heart models based on Diffusion Tensor Imaging (DTI) data, yet few alternative methodologies exist if DTI data is noisy or absent. Here we present a novel Laplace-Dirichlet Rule-Based (LDRB) algorithm to perform this task with speed, precision, and high usability. We demonstrate the application of the LDRB algorithm in an image-based computational model of the canine ventricles. Simulations of electrical activation in this model are compared to those in the same geometrical model but with DTI-derived fiber orientation. The results demonstrate that activation patterns from simulations with LDRB and DTI-derived fiber orientations are nearly indistinguishable, with relative differences ≤6%, absolute mean differences in activation times ≤3.15 ms, and positive correlations ≥0.99. These results convincingly show that the LDRB algorithm is a robust alternative to DTI for assigning fiber orientation to computational heart models.
Find related publications in this database (using NLM MeSH Indexing)
Algorithms -
Animals -
Computer Simulation -
Diffusion Tensor Imaging - methods
Dogs -
Humans -
Image Processing, Computer-Assisted -
Models, Cardiovascular -
Myocardium -
Myofibrils - physiology

Find related publications in this database (Keywords)
Diffusion tensor
Magnetic resonance
Imaging
Finite element
Mesh
Laplace-Dirichlet
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