2021
DOI: 10.48550/arxiv.2101.04411
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Efficient identification of myocardial material parameters and the stress-free reference configuration for patient-specific human heart models

Laura Marx,
Justyna A. Niestrawska,
Matthias A. F. Gsell
et al.

Abstract: Image-based computational models of the heart represent a powerful tool to shed new light on the mechanisms underlying physiological and pathological conditions in cardiac function and to improve diagnosis and therapy planning. However, in order to enable the clinical translation of such models, it is crucial to develop personalized models that are able to reproduce the physiological reality of a given patient. There have been numerous contributions in experimental and computational biomechanics to characteriz… Show more

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Cited by 2 publications
(2 citation statements)
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“…Since the LV is under constant stress due to the flow of blood, we have to find a suitable initial stress distribution. Therefore, we first find a stress-free state of the LV by solving an inverse elasto-static problem as described in Marx et al (2021) . Then, the stress-free configuration is inflated with a pressure p LV = 8 mmHg by solving the static problem 0 to find the displacement u .…”
Section: Methodsmentioning
confidence: 99%
“…Since the LV is under constant stress due to the flow of blood, we have to find a suitable initial stress distribution. Therefore, we first find a stress-free state of the LV by solving an inverse elasto-static problem as described in Marx et al (2021) . Then, the stress-free configuration is inflated with a pressure p LV = 8 mmHg by solving the static problem 0 to find the displacement u .…”
Section: Methodsmentioning
confidence: 99%
“…First, initial passive material parameters above were fitted to the empiric description of the EDPVR by Klotz et al [95]. For each element type we used a backward displacement algorithm and boundary conditions replicating experiments in [95] according to Marx et al [96], see Figure 10. This fitting resulted in multiplicative scaling factors of 0.4529 (P1-P0 elements) and 0.9582 (locking-free elements) for the stresslike material parameters (a, a f , a s , a fs ); and in multiplicative scaling factors of 1.0322 (P1-P0 elements) and 0.7981 (locking-free elements) for the dimensionless parameters (b, b f , b s , b fs ).…”
Section: D-0d Closed-loop Model Of the Heart And Circulationmentioning
confidence: 99%