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Limit Analysis of Geometrically Hardening Rod Systems Using Bilevel Programming

机译:使用胆纤维编程的几何硬化棒系统限制分析

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The paper considers some new results of creating load-carrying systems that have uprated strength, rigidity and safety, and therefore are called geometrically hardening systems. Indicated structural features are found exactly with allowance for geometrical nonlinearity. Material deforming diagrams can be non-monotonic and non-smooth, and constraints can be unilateral, with gaps. The optimization mathematic models of structures as discrete mechanical systems withstanding dead load, monotonic or cyclic static and kinematic actions are proposed. To find limit parameters of these actions the extreme energetic principle is suggested what result in the bilevel mathematic programming problem statement. Here is given a set of criteria for plastic yielding stability of structures, including for non-smooth and non-convex problems of optimization. In the paper an example of using the proposed methods is presented and geometrically hardening system is taken into account
机译:本文考虑了创建具有起高强度,刚性和安全性的负载载有系统的新结果,因此称为几何硬化系统。确切地发现了结构特征,具体地利用了几何非线性的津贴。材料变形图可以是非单调和非平滑的,并且约束可以是单侧的,具有间隙。提出了优化数学模型作为离散机械系统承受载荷,单调或循环静态和运动动作。要查找这些操作的限制参数,建议极端精力充分的原理是在BileVel数学编程问题陈述中导致的结果。这里给出了一组塑料产生的结构标准,包括用于优化的非平滑和非凸起问题。在纸纸中,提出了使用该方法的示例,并考虑了几何硬化系统

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