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Physical invariant strain energy function for passive myocardium

机译:被动心肌的物理不变应变能函数

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Principal axis formulations are regularly used in isotropic elasticity, but they are not often used in dealing with anisotropic problems. In this paper, based on a principal axis technique, we develop a physical invariant orthotropic constitutive equation for incompressible solids, where it contains only a one variable (general) function. The corresponding strain energy function depends on six invariants that have immediate physical interpretation. These invariants are useful in facilitating an experiment to obtain a specific constitutive equation for a particular type of materials. The explicit appearance of the classical ground-state constants in the constitutive equation simplifies the calculation for their admissible values. A specific constitutive model is proposed for passive myocardium, and the model fits reasonably well with existing simple shear and biaxial experimental data. It is also able to predict a set of data from a simple shear experiment.
机译:主轴公式通常用于各向同性弹性,但在处理各向异性问题时并不常用。在本文中,基于主轴技术,我们为不可压缩固体开发了一个物理不变性正交各向异性本构方程,其中仅包含一个变量(通用)函数。相应的应变能函数取决于具有直接物理解释的六个不变量。这些不变量有助于简化实验以获得特定类型材料的特定本构方程。本构方程中经典基态常数的显式出现简化了其允许值的计算。针对被动心肌提出了一种特殊的本构模型,该模型与现有的简单剪切和双轴实验数据非常吻合。它也能够通过简单的剪切实验预测一组数据。

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