首页> 外文会议>17th European conference on fracture : Multilevel approach to fracture of materials, components and structures : Book of abstracts amp; proceedings on CD ROM >A Probabilistic Model to Simulate Slender Reinforced Concrete Columnsusing Quasi-Monte Carlo Methods within SSJ Technology
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A Probabilistic Model to Simulate Slender Reinforced Concrete Columnsusing Quasi-Monte Carlo Methods within SSJ Technology

机译:SSJ技术中使用拟蒙特卡罗方法模拟细长钢筋混凝土柱的概率模型

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摘要

The design procedure for slender reinforced concrete columns under uni-axial bent has been wellrnestablished by Model Code 1990 [8]. The behaviour of bi-axially bent columns is a much morerncomplex problem, particularly if buckling or stability problems occur. There are more than fifteenrnparameters in the numerical simulation, which constitute the system failure.rnThe random based Monte Carlo method and derived sampling methods are useful techniques tornperform probabilistic analysis and to calculate probability of failure. If the observed problem isrnrather complex (slender columns) and the simulation of one single trail takes a lot of time, thesernmethods are not useful. This paper discusses other types of simulation, which are known as Quasi-rnMonte Carlo (QMC) or low-discrepancy methods used to simulate slender columns. QMC methodsrnhave the potential to increase convergence rate of the probabilistic model. The underlying conceptrnis to simulate the material and system parameters with quasi-randomized behaviour under givenrndistributions. Therefore highly uniform point sets in unit hypercube are used. Stochastic Simulationrnin Java technology (SSJ) provides the necessary methods for implementation.rnThe finite element model bases on 3D nonlinear finite beam elements including nonlinear stressstrain-rnrelationships, nonlinear geometry effects and any given boundary conditions.
机译:模型代码1990 [8]很好地建立了细长钢筋混凝土柱的单轴弯曲设计程序。双轴弯曲柱的行为是一个更为复杂的问题,尤其是在发生屈曲或稳定性问题时。数值模拟中有超过十五个参数构成系统故障。随机的蒙特卡洛方法和派生采样方法是进行概率分析和计算故障概率的有用技术。如果观察到的问题是相当复杂的(细长的列),并且模拟一条路径需要花费大量时间,则优化方法将无用。本文讨论了其他类型的模拟,称为Quas-rnMonte Carlo(QMC)或用于模拟细长柱的低偏差方法。 QMC方法具有提高概率模型收敛速度的潜力。在给定分布下,具有准随机行为的材料和系统参数的模拟概念。因此,在单元超立方体中使用了高度均匀的点集。 Java技术中的随机仿真(SSJ)提供了必要的实现方法。有限元模型基于3D非线性有限元单元,包括非线性应力-应变关系,非线性几何效应以及任何给定的边界条件。

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