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Formulation and Implementation of a Lead-Rubber Bearing Model Including Material and Geometric Nonlinearities

机译:包含材料和几何非线性的铅-橡胶轴承模型的制定与实现

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Typical models for isolation bearings use elastic-plastic (bilinear) or other empirically derived models for lateral force-deformation behavior. These models do not include the influence of axial loads on the lateral behavior, or more generally the interaction of lateral and vertical response as a result of geometric nonlinearities. Such effects have been shown to be well-represented by a combination of linear shear and rotational springs, i.e., the two-spring model. Here, the two-spring model is extended to consider material nonlin- earity in the shear spring, and an empirical representation of the experimentally observed variation of yield strength is included. The governing equations are reformulated to be compatible with a stiffness-based state determination procedure, in which the bearing forces are found by iterative solution of the nonlinear equilibrium and kinematic equa- tions using Newton’s method, and the instantaneous or tangent bearing stiffness matrix is formed from the differentials of these equations. As an example, this model has been implemented as a material model for use with a zero-length spring element in OpenSees. Comparative response history analyses of slender isolated buildings demonstrate that the geometric nonlinearities have a significant influence on the peak axial forces in the the isolation bearings in strong ground motion.
机译:隔离轴承的典型模型使用弹塑性(双线性)或其他根据经验得出的横向力-变形行为模型。这些模型不包括轴向载荷对侧向性能的影响,更不包括由于几何非线性而引起的侧向和垂直响应的相互作用。线性剪切力和旋转弹簧的组合即两弹簧模型已很好地体现了这种效果。在这里,扩展了两弹簧模型,以考虑剪切弹簧中的材料非线性,并包括实验观察到的屈服强度变化的经验表示。重新构造控制方程,使其与基于刚度的状态确定程序兼容,在该程序中,使用牛顿法通过非线性平衡和运动方程的迭代解找到轴承力,并形成瞬时或切线轴承刚度矩阵这些方程的微分。例如,此模型已实现为与OpenSees中零长度弹簧元件一起使用的材料模型。细长隔震建筑的比较响应历史分析表明,在强地面运动中,几何非线性对隔震支座中的峰值轴向力有很大影响。

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