Literature DB >> 2214718

Determination of a constitutive relation for passive myocardium: II. Parameter estimation.

J D Humphrey1, R K Strumpf, F C Yin.   

Abstract

In the first paper of this series, we proposed a new transversely isotropic pseudostrain-energy function W for describing the biomechanical behavior of excised noncontracting myocardium. The specific functional form of W was inferred directly from biaxial data to be a polynomial function of two coordinate invariant measures of the finite deformation and five material parameters. In this paper, best-fit values of the material parameters are determined from biaxial data using a nonlinear least-squares regression. These values of the parameters are shown to be well-determined, and the final constitutive relation is shown to have good predictive capabilities. Since the proposed constitutive relation describes much broader classes of in-vitro biaxial data than previously proposed relations, it may be better applicable to analyses of stress in the passive heart.

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Year:  1990        PMID: 2214718     DOI: 10.1115/1.2891194

Source DB:  PubMed          Journal:  J Biomech Eng        ISSN: 0148-0731            Impact factor:   2.097


  24 in total

1.  Determination of the layer-specific distributed collagen fibre orientations in human thoracic and abdominal aortas and common iliac arteries.

Authors:  Andreas J Schriefl; Georg Zeindlinger; David M Pierce; Peter Regitnig; Gerhard A Holzapfel
Journal:  J R Soc Interface       Date:  2011-12-14       Impact factor: 4.118

2.  Numerical approximation of tangent moduli for finite element implementations of nonlinear hyperelastic material models.

Authors:  Wei Sun; Elliot L Chaikof; Marc E Levenston
Journal:  J Biomech Eng       Date:  2008-12       Impact factor: 2.097

3.  A tissue-level electromechanical model of the left ventricle: application to the analysis of intraventricular pressure.

Authors:  Virginie Le Rolle; Guy Carrault; Pierre-Yves Richard; Philippe Pibarot; Louis-Gilles Durand; Alfredo I Hernández
Journal:  Acta Biotheor       Date:  2009-10-29       Impact factor: 1.774

4.  Biaxial and failure properties of passive rat middle cerebral arteries.

Authors:  E David Bell; Rahul S Kunjir; Kenneth L Monson
Journal:  J Biomech       Date:  2012-11-09       Impact factor: 2.712

5.  A systematic comparison between 1-D and 3-D hemodynamics in compliant arterial models.

Authors:  Nan Xiao; Jordi Alastruey; C Alberto Figueroa
Journal:  Int J Numer Method Biomed Eng       Date:  2013-09-24       Impact factor: 2.747

6.  A Novel Small-Specimen Planar Biaxial Testing System With Full In-Plane Deformation Control.

Authors:  Samuel Potter; Jordan Graves; Borys Drach; Thomas Leahy; Chris Hammel; Yuan Feng; Aaron Baker; Michael S Sacks
Journal:  J Biomech Eng       Date:  2018-05-01       Impact factor: 2.097

7.  An integrated inverse model-experimental approach to determine soft tissue three-dimensional constitutive parameters: application to post-infarcted myocardium.

Authors:  Reza Avazmohammadi; David S Li; Thomas Leahy; Elizabeth Shih; João S Soares; Joseph H Gorman; Robert C Gorman; Michael S Sacks
Journal:  Biomech Model Mechanobiol       Date:  2017-08-31

8.  Patient-specific wall stress analysis in cerebral aneurysms using inverse shell model.

Authors:  Xianlian Zhou; Madhavan L Raghavan; Robert E Harbaugh; Jia Lu
Journal:  Ann Biomed Eng       Date:  2009-11-21       Impact factor: 3.934

9.  Insights into the passive mechanical behavior of left ventricular myocardium using a robust constitutive model based on full 3D kinematics.

Authors:  David S Li; Reza Avazmohammadi; Samer S Merchant; Tomonori Kawamura; Edward W Hsu; Joseph H Gorman; Robert C Gorman; Michael S Sacks
Journal:  J Mech Behav Biomed Mater       Date:  2019-11-02

10.  Biaxial tension of fibrous tissue: using finite element methods to address experimental challenges arising from boundary conditions and anisotropy.

Authors:  Nathan T Jacobs; Daniel H Cortes; Edward J Vresilovic; Dawn M Elliott
Journal:  J Biomech Eng       Date:  2013-02       Impact factor: 2.097

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