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Piecewise rigid displacement (PRD) method: a limit analysis-based approach to detect mechanisms and internal forces through two dual energy criteria

机译:分段刚性位移(PRD)方法:通过两个双重能量标准检测机制和内部力的基于极限分析方法

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摘要

This paper proposes an extension of the Piecewise Rigid Displacement (PRD) method based on a new dual linear programming problem that minimises the complementary energy. Before, the PRD method had been applied to solve the kinematical problem for masonry-like structures composed of normal, rigid, no-tension (NRNT) material minimising the total potential energy. Specifically, the PRD method frames this minimum-energy search as a linear programming problem whose solutions are displacements and singular strain fields (cracks).
机译:本文提出了基于新的双线性规划问题的分段刚性位移(PRD)方法的延伸,这最小化了互补能量。 之前,已经应用了PRD方法以解决由正常,刚性,无张力(NRNT)材料组成的砖石状结构的运动问题,从而最小化总势能。 具体地,PRD方法将该最小能量搜索框架作为线性编程问题,其解决方案是位移和奇异应变场(裂缝)。

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