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Simplified Model for Small-Strain Nonlinearity and Strength in 1D Seismic Site Response Analysis

机译:一维地震现场响应分析中小应变非线性和强度的简化模型

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摘要

Commonly used simplified one-dimensional nonlinear seismic site response analyses employ constitutive models based on a variation of the hyperbolic model to represent the initial stress-strain backbone curve. Desirable features of the backbone curve include provision of (1) an initial shear modulus at zero shear strain, (2) a limiting shear stress at large shear strains, and (3) flexible control of the nonlinear behavior between those boundary conditions. Available hyperbolic models have combinations of two of these features. A new general quadratic/hyperbolic (GQ/H) model is developed from the bivariate quadratic equation to provide all desired features. Nonlinear behavior is controlled by a shear-strain-dependent curve-fitting function. The model's unload-reload rules and coupling with pore-water pressure generation are also presented. Several total-stress site response analyses are presented to demonstrate the performance of the GQ/H model relative to a commonly used hyperbolic model in which the maximum shear stress cannot be defined. The analyses show the importance of properly representing the maximum shear stress in the constitutive model because it may lead to underestimation or overestimation of the computed site response.
机译:常用的简化一维非线性地震现场响应分析采用基于双曲线模型变化的本构模型来表示初始应力-应变主干曲线。骨架曲线的理想特征包括:(1)在零剪切应变时的初始剪切模量,(2)在大剪切应变时的极限剪切应力,以及(3)灵活控制这些边界条件之间的非线性行为。可用的双曲线模型具有这些特征中的两个的组合。从二元二次方程式开发了一种新的通用二次/双曲(GQ / H)模型,以提供所有所需的特征。非线性行为由与剪切应变有关的曲线拟合函数控制。还介绍了模型的卸载-再加载规则,以及与孔隙水压力的产生。提出了几种全应力部位响应分析,以证明GQ / H模型相对于无法定义最大剪应力的常用双曲线模型的性能。分析表明在本构模型中正确表示最大剪应力的重要性,因为它可能导致对计算出的场地响应的低估或高估。

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  • 来源
    《Journal of geotechnical and geoenvironmental engineering》 |2016年第9期|04016042.1-04016042.14|共14页
  • 作者单位

    Civil Practice, Exponent, Inc., 475 14th St., Ste. 400, Oakland, CA 94612;

    Dept. of Civil and Environmental Engineering, Univ. of Illinois at Urbana-Champaign, Urbana, IL 61801;

    Model Development, Risk Management Solutions, Inc., 7575 Gateway Blvd., Newark, CA 94560;

    Dept. of Civil and Environmental Engineering, Univ. of Illinois at Urbana-Champaign, Urbana, IL 61801;

    Dept. of Civil and Environmental Engineering, Univ. of Illinois at Urbana-Champaign, Urbana, IL 61801;

    Dept. of Civil and Environmental Engineering, Univ. of California, Los Angeles, CA 90095;

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