2022
DOI: 10.1016/j.jcp.2022.111266
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Robust and efficient fixed-point algorithm for the inverse elastostatic problem to identify myocardial passive material parameters and the unloaded reference configuration

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Cited by 22 publications
(14 citation statements)
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References 93 publications
(133 reference statements)
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“…Because of its bottom-up, physical nature, the model can be used to predict the EDPVR of a ventricle with given information, such as mechanical properties and thickness of the myocardium. In Figure 4A , Dokos et al (2002) represents the parameters for pig hearts, Demiray (1972) and Marx et al (2022) are for the human hearts. We further performed finite element simulations using COMSOL Multiphysics (version 6.0.0.405) with the same parameter sets.…”
Section: Validation and Discussionmentioning
confidence: 99%
“…Because of its bottom-up, physical nature, the model can be used to predict the EDPVR of a ventricle with given information, such as mechanical properties and thickness of the myocardium. In Figure 4A , Dokos et al (2002) represents the parameters for pig hearts, Demiray (1972) and Marx et al (2022) are for the human hearts. We further performed finite element simulations using COMSOL Multiphysics (version 6.0.0.405) with the same parameter sets.…”
Section: Validation and Discussionmentioning
confidence: 99%
“…We used incompressible hyperelasticity for modeling the passive response of cardiac ventricles after ischemia (Borowska et al 2022). Marx et al (2022) showed that the calculated material parameters may depend on the choice of the bulk modulus for a nearly incompressible myocardium. Moreover, prior studies have modeled cardiac ventricles as nearly incompressible during diastole but compressible during systole (Liu et al 2021) or exhibiting slight compressibility during passive behavior (McEvoy et al 2018).…”
Section: Estimated Passive Propertiesmentioning
confidence: 99%
“…In order to alleviate the problems that arise in such cases, one typically resorts to solving the Laplace problems in suitably selected subdomains of the target geometry and calculates the material orientation per subdomain. 48,49 Specifically for aortic dissections, prior knowledge of the expected configurations allows for a straightforward approach, avoiding the selection of subdomains and tuning of associated boundary conditions. The key idea in this alternative approach, which was initially proposed in Schussnig et al, 50 is to combine a single auxiliary Laplace problem solved for the axial direction with a rule-based extrapolation of the normal vector on the intimal surface into the tissue layer by layer with threshold-based averaging.…”
Section: Local Fiber Orientationsmentioning
confidence: 99%