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A numerical stress calculation procedure for a fiber-fiber kinetics model with Coulomb and viscous friction of connective tissue

机译:具有库仑和结缔组织粘滞摩擦的纤维动力学模型的数值应力计算程序

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摘要

A material model based on fiber–fiber Coulomb and viscous friction for connective tissue was introduced in references Mijailovic (1991) and Mijailovic et al. (1993). A numerical procedure was developed in reference Mijailovic (1991) by considering sliding of fibers as a contact problem between bodies, and results were verified by experiments. Another numerical approach, much more stable and efficient, for stress calculation in case of Coulomb friction only, was proposed in reference Kojic et al. (1998). This paper represents an extension of the numerical algorithm of reference Kojic et al. (1998) to include viscous friction between fibers. The complex history of sliding is traced by dividing the current sliding length between fibers on a number of segments. The computational procedure is simple, numerically reliable and provides stress calculation for arbitrary cyclic loading of connective tissue material in tension, shear, and tension and shear simultaneously. Typical hysteresis loops can be reproduced by using the proposed numerical algorithm. The model is implemented into a finite element program PAK (Kojic et al., 1996), with a possibility of solving real problems of connective tissue. Solved examples illustrate the main features of the fiber–fiber kinetics model and of the developed numerical procedure.
机译:参考文献Mijailovic(1991)和Mijailovic等人介绍了一种基于纤维-库仑和粘性摩擦的结缔组织材料模型。 (1993)。在参考文献Mijailovic(1991)中开发了一个数值程序,将纤维的滑动视为物体之间的接触问题,并通过实验验证了结果。在参考文献Kojic等人的建议中,提出了另一种数值计算方法,该方法更加稳定和有效,仅在库仑摩擦的情况下才可以计算应力。 (1998)。本文代表了参考Kojic等人的数值算法的扩展。 (1998年)包括纤维之间的粘滞摩擦。通过将当前的滑动长度划分为多个段上的光纤,可以追溯复杂的滑动历史。计算过程简单,数值可靠,并且为结缔组织材料在拉伸,剪切以及同时拉伸和剪切时的任意循环载荷提供了应力计算。通过使用所提出的数值算法,可以再现典型的磁滞回线。该模型被实施到有限元程序PAK中(Kojic等,1996),有可能解决结缔组织的实际问题。所解决的示例说明了纤维动力学模型和已开发的数值程序的主要特征。

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  • 来源
    《Computational Mechanics》 |2003年第3期|185-195|共11页
  • 作者单位

    Faculty of Mechanical Engineering University of Kragujevac 34000 Kragujevac Serbia – Yugoslavia;

    Faculty of Mechanical Engineering University of Kragujevac 34000 Kragujevac Serbia – Yugoslavia;

    Harvard School of Public Health 665 Huntington Av. Boston MA 02115 USA;

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