...
首页> 外文期刊>Computers & Structures >A simplified homogenized limit analysis model for randomly assembled blocks out-of-plane loaded
【24h】

A simplified homogenized limit analysis model for randomly assembled blocks out-of-plane loaded

机译:平面外载荷随机组装块的简化均质极限分析模型

获取原文
获取原文并翻译 | 示例
   

获取外文期刊封面封底 >>

       

摘要

A kinematic rigid-plastic homogenization model for the limit analysis of masonry walls arranged in random texture and out-of-plane loaded is proposed. The model is the continuation of a previous work by the authors in which masonry in-plane behavior was investigated. In the model, blocks constituting a masonry wall are supposed infinitely resistant with a Gaussian distribution of height and length, whereas joints are reduced to interfaces with frictional behavior and limited tensile and compressive strength. Block by block, a representative element of volume (REV) is considered, constituted by a central block interconnected with its neighbors by means of rigid-plastic interfaces. Two different classes of problems are investigated, the first consisting of full stochastic REV assemblages without horizontal and vertical alignment of joints, the second assuming the presence of a horizontal alignment along bed joints, I.e. allowing block height variability only row by row. A sub-class of elementary deformation modes is a priori chosen in the REV, mimicking typical failures due to joint cracking and crushing. The model is characterized by a few material parameters and it is therefore particularly suited to perform large scale Monte Carlo simulations. Masonry strength domains are obtained equating the power dissipated in the heterogeneous model with the power dissipated by a fictitious homogeneous macroscopic plate. A stochastic estimation of out-of-plane masonry strength domains (both bending moments and torsion are considered) accounting for the geometrical statistical variability of block dimensions is obtained with the proposed model. The case of deterministic block height (quasi-periodic texture) can be obtained as a subclass of this latter case. As an important benchmark, the case in which joints obey a Mohr-Coulomb failure criterion is also tested and compared with results obtained assuming a more complex interfacial behavior for mortar. Masonry homogenized failure surfaces are finally implemented in an upper bound Finite Element (FE) limit analysis code. Firstly, to validate the model proposed, two small scale structural examples of practical interest are considered, relying in masonry panels in two-way out-of-plane bending. In both cases, failure load distributions and failure mechanisms provided by the homogenization model are compared with those obtained through a heterogeneous approach.rnFinally, in order to show the capabilities of the approach proposed when dealing with large scale structures, the ultimate behavior prediction of a Romanesque masonry church facade located in Portugal and arranged in irregular texture is presented. Comparisons with Finite Element heterogeneous approaches and "at hand" calculations show that reliable predictions of the load bearing capacity of real large scale structures may be obtained with a very limited computational effort.
机译:提出了一种运动刚性-塑性均质化模型,对随机纹理和面外载荷的砌体墙进行极限分析。该模型是作者先前工作的延续,其中作者研究了砌体平面行为。在该模型中,构成砌体墙的砌块被认为具有无限的抵抗力,其高度和长度呈高斯分布,而接缝被减少到具有摩擦行为和有限的抗拉和抗压强度的界面。逐块考虑了体积的代表元素(REV),它由一个通过刚性-塑性界面与其邻域互连的中央块组成。研究了两种不同类型的问题,第一类由完全随机的REV组件组成,没有关节的水平和垂直对齐,第二类假设沿床缝存在水平对齐,即仅允许逐行使用块高度可变性。在REV中,先验选择了基本变形模式的子类,以模拟由于接头开裂和挤压而引起的典型故障。该模型的特点是具有一些材料参数,因此特别适合执行大规模的蒙特卡洛模拟。得到的砌体强度域等于异质模型中的功耗与虚拟的均匀宏观平板的功耗。利用所提出的模型,获得了考虑砌块尺寸的几何统计变异性的平面外砌体强度域(考虑了弯矩和扭转)的随机估计。确定性块高(准周期纹理)的情况可以作为后一种情况的子类获得。作为重要的基准,还对接缝遵循Mohr-Coulomb破坏准则的情况进行了测试,并将其与假设砂浆的界面行为更为复杂的结果进行了比较。砌体均质的破坏面最终以有限元(FE)上限分析代码实现​​。首先,为了验证所提出的模型,考虑了两个实用的小规模结构实例,它们依靠砌体面板进行双向平面外弯曲。在这两种情况下,均质模型提供的失效载荷分布和失效机理都与通过异构方法获得的失效载荷分布和失效机理进行了比较。最后,为了展示该方法在处理大型结构时的功能,最终的行为预测介绍了位于葡萄牙并以不规则纹理布置的罗马式砌体教堂门面。与有限元异构方法和“手头”计算的比较表明,可以通过非常有限的计算工作来获得对真实大型结构的承载能力的可靠预测。

著录项

相似文献

  • 外文文献
  • 中文文献
  • 专利
获取原文

客服邮箱:kefu@zhangqiaokeyan.com

京公网安备:11010802029741号 ICP备案号:京ICP备15016152号-6 六维联合信息科技 (北京) 有限公司©版权所有
  • 客服微信

  • 服务号