Division of Biomedical Engineering and Imaging Sciences, King's College London, London, UK.
Prince of Wales Clinical School, University of New South Wales, Sydney, Australia.
Biomech Model Mechanobiol. 2020 Oct;19(5):1641-1662. doi: 10.1007/s10237-020-01297-5. Epub 2020 Feb 10.
Soft tissue mechanical characterisation is important in many areas of medical research. Examples span from surgery training, device design and testing, sudden injury and disease diagnosis. The liver is of particular interest, as it is the most commonly injured organ in frontal and side motor vehicle crashes, and also assessed for inflammation and fibrosis in chronic liver diseases. Hence, an extensive rheological characterisation of liver tissue would contribute to advancements in these areas, which are dependent upon underlying biomechanical models. The aim of this paper is to define a liver constitutive equation that is able to characterise the nonlinear viscoelastic behaviour of liver tissue under a range of deformations and frequencies. The tissue response to large amplitude oscillatory shear (1-50%) under varying preloads (1-20%) and frequencies (0.5-2 Hz) is modelled using viscoelastic-adapted forms of the Mooney-Rivlin, Ogden and exponential models. These models are fit to the data using classical or modified objective norms. The results show that all three models are suitable for capturing the initial nonlinear regime, with the latter two being capable of capturing, simultaneously, the whole deformation range tested. The work presented here provides a comprehensive analysis across several material models and norms, leading to an identifiable constitutive equation that describes the nonlinear viscoelastic behaviour of the liver.
软组织力学特性在许多医学研究领域都很重要。例如涵盖手术培训、器械设计和测试、突发损伤和疾病诊断等方面。肝脏是特别有研究意义的器官,因为它是汽车正面和侧面碰撞中最常受伤的器官,并且在慢性肝病中也会评估炎症和纤维化。因此,对肝脏组织进行广泛的流变学特性分析将有助于推进这些领域的发展,而这些领域又依赖于基础生物力学模型。本文旨在定义一个能够描述肝脏组织在一定变形和频率范围内非线性黏弹性行为的本构方程。采用黏弹性修正的 Mooney-Rivlin、Ogden 和指数模型来模拟大振幅振荡剪切(1-50%)在不同预载(1-20%)和频率(0.5-2 Hz)下的组织响应。使用经典或修正的目标范数对这些模型进行拟合。结果表明,所有三种模型都适用于捕捉初始非线性阶段,后两种模型同时能够捕捉到整个测试变形范围。本文提供了对几种材料模型和范数的全面分析,得到了一个可识别的本构方程,该方程描述了肝脏的非线性黏弹性行为。