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Application of the geometric immersion method based on the Castigliano variational principle for the axisymmetric problems of elasticity theory

机译:基于Castigliano变分原理的几何浸渍法在弹性理论轴对称问题的应用

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The fundamentals of the geometric immersion stress method for axisymmetric problems of elasticity theory have been stated. The geometric immersion method involves reduction of the initial problem for Clapeyron's free form elastic body to an iteration sequence of elasticity theory problems on some canonical domain. The iteration procedure for the variational equation of the geometric immersion method has been stated, as well as its discrete analog construction technique suggested with the finite-element stress method for the axisymmetric problem of the elasticity theory in the cylindrical coordinates. A practical application of the method has been demonstrated by a test problem. A reasonably good fit between the stress fields definition and the numerical solution by the traditional finite-element displacement method has been obtained.
机译:已经说明了弹性理论的轴对称问题几何浸没应力法的基础。几何浸没方法涉及将蛋白质自由形式弹性体的初始问题减少到一些规范域上的弹性理论问题的迭代序列。已经说明了几何浸没方法的变分方程的迭代过程,以及其具有用于圆柱形坐标中弹性理论的轴对称问题的有限元应力法的离散模拟施工技术。测试问题证明了该方法的实际应用。已经获得了通过传统的有限元位移方法之间应力场定义和数值解决方案之间的合理良好配合。

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