首页> 外文期刊>Strength of Materials >MIXED PROJECTION-MESH SCHEME OF THE FINITE-ELEMENT METHOD FOR THE SOLUTION OF THE BOUNDARY-VALUE PROBLEMS OF THE THEORY OF SMALL ELASTIC-PLASTIC STRAINS
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MIXED PROJECTION-MESH SCHEME OF THE FINITE-ELEMENT METHOD FOR THE SOLUTION OF THE BOUNDARY-VALUE PROBLEMS OF THE THEORY OF SMALL ELASTIC-PLASTIC STRAINS

机译:求解小弹塑性应变理论边值问题的有限元混合投影网格方案

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摘要

A mixed projection-mesh scheme for the solution of nonlinear boundary-value problems of the theory of small elastic-plastic strains has been formulated. Correctness and convergence of the mixed approximations for stresses, strains, and displacements have been analyzed. The properties of projection operators are studied in detail, and on the basis of the results obtained, a condition has been formulated, which ensures the existence, uniqueness, and stability of the solution to a discrete problem. Application of the numerical integration has been analyzed and the obtained results are presented. The correctness and convergence estimates are based on the theory of generalized functions and the functional analysis method.
机译:针对弹塑性小应变理论的非线性边值问题,提出了一种混合投影网格方法。分析了应力,应变和位移的混合近似的正确性和收敛性。对投影算子的性质进行了详细的研究,并在所得结果的基础上制定了一个条件,该条件可确保离散问题解的存在性,唯一性和稳定性。分析了数值积分的应用,并给出了获得的结果。正确性和收敛性估计基于广义函数理论和泛函分析方法。

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