首页> 外文会议>8th Biennial Conference on Engineering Systems Design and Analysis 2006 vol.1 >COMPACT BASIS FREE RELATIONS FOR STRESS TENSORS CONJUGATE TO HILL'S STRAIN MEASURES
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COMPACT BASIS FREE RELATIONS FOR STRESS TENSORS CONJUGATE TO HILL'S STRAIN MEASURES

机译:应力张量的紧凑基础自由关系与山丘的应变措施共轭

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If the double contraction of a stress tensor such as T and rate of a Lagrangean strain tensor such as E, i.e. T: E, produces the stress power then these stress and strain tensors are called a conjugate pair. The applications of the conjugate stress and strain measures are in the development of the basic relations in nonlinear continuum mechanics analysis such as modeling of constitutive equations of elastic-plastic materials. In this paper relations for stress tensors conjugate to an arbitrary Lagrangean strain measure of Hill's class are obtained. The results of this paper are more compact and simpler in compare with those available in the literature. The results are valid for the three dimensional Euclidean inner product space and the case of distinct eigenvalues of the right stretch tensor U.
机译:如果应力张量(例如T)的二次收缩和拉格朗日应变张量(例如E)的比率(即T:E)产生应力,则这些应力和应变张量称为共轭对。共轭应力和应变措施的应用在非线性连续体力学分析中的基本关系的开发中,例如弹塑性材料本构方程的建模。在本文中,获得了应力张量与希尔类的任意拉格朗日应变度量共轭的关系。与文献中的结果相比,本文的结果更加紧凑和简单。该结果对于三维欧几里得内积空间和右拉伸张量U的特征值不同的情况有效。

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