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Numerical Manifold Method with Endochronic Theory for Elastoplasticity Analysis

机译:内流理论数值流形方法进行弹塑性分析

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Numerical manifold method (NMM) was originally developed based on linear elastic constitutive model. For many problems it is difficult to obtain accurate results without elastoplasticity analysis, and an elastoplasticity version of NMM is needed. In this paper, the incremental endochronic theory is extended into NMM analysis and an endochronic NMM algorithm is proposed for elastoplasticity analysis. It is well known that endochronic theory is one of the widely used elastoplasticity theories which can deal with elastoplasticity problems without a yield surface and loading or unloading judgments. Numerical tests show that the proposed algorithm of endochronic NMM possesses a good accuracy. The proposed algorithm is also applied to analyze a crack problem and a soft clay foundation under traffic loading problem. Results demonstrate the convenience of the endochronic NMM in analyzing elastoplasticity discontinuous problems.
机译:数值流形方法(NMM)最初是基于线性弹性本构模型开发的。对于许多问题,如果不进行弹塑性分析,很难获得准确的结果,因此需要NMM的弹塑性版本。本文将增量内时理论推广到NMM分析中,提出了一种内时NMM算法进行弹塑性分析。众所周知,内时理论是被广泛使用的弹塑性理论之一,它可以处理弹塑性问题而无需屈服面和装卸判断。数值实验表明,所提出的内同步NMM算法具有良好的精度。所提出的算法还被用于分析交通荷载问题下的裂缝问题和软土地基。结果证明了内时性NMM在分析弹塑性不连续性问题方面的便利性。

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