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Modeling viscous damping in nonlinear response history analysis of buildings for earthquake excitation

机译:建筑物非线性响应历史分析中的黏性阻尼建模

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摘要

The Rayleigh damping model, which is pervasive in nonlinear response history analysis (RHA) of buildings, is shown to develop spurious' damping forces and lead to inaccurate response results. We prove that a viscous damping matrix constructed by superposition of modal damping matricesirrespective of the number of modes included or values assigned to modal damping ratioscompletely eliminates the spurious' damping forces. This is the damping model recommended for nonlinear RHA. Replacing the stiffness-proportional part of Rayleigh damping by the tangent stiffness matrix is shown to improve response results. However, this model is not recommended because it lacks a physical basis and has conceptual implications that are troubling: hysteresis in damping force-velocity relationship and negative damping at large displacements. Furthermore, the model conflicts with the constant-damping model that has been the basis for fundamental concepts and accumulated experience about the inelastic response of structures. With a distributed plasticity model, the structural response is not sensitive to the damping model; even the Rayleigh damping model leads to acceptable results. This perspective on damping provides yet another reason to employ the superior distributed plasticity models in nonlinear RHA. OpenSees software has been extended to include a damping matrix defined as the superposition of modal damping matrices. Although this model leads to a full populated damping matrix, the additional computational demands are demonstrated to be minimal. Copyright (c) 2015 John Wiley & Sons, Ltd.
机译:在建筑物的非线性响应历史分析(RHA)中普遍使用的瑞利阻尼模型表明,该模型会产生虚假的阻尼力,并导致响应结果不准确。我们证明了通过模态阻尼矩阵的叠加构造的粘性阻尼矩阵,无论所包含的模数或分配给模态阻尼比的值如何,都可以完全消除虚假的阻尼力。这是推荐用于非线性RHA的阻尼模型。用切线刚度矩阵代替瑞利阻尼的刚度比例部分可以改善响应结果。但是,不建议使用此模型,因为它缺乏物理基础并且具有令人不安的概念含义:阻尼力-速度关系中的滞后以及大位移时的负阻尼。此外,该模型与常数阻尼模型冲突,后者是基础概念和关于结构非弹性响应的积累经验的基础。对于分布式可塑性模型,结构响应对阻尼模型不敏感。甚至瑞利阻尼模型也可以得出可接受的结果。这种关于阻尼的观点为在非线性RHA中采用优越的分布可塑性模型提供了另一个理由。 OpenSees软件已扩展为包括定义为模态阻尼矩阵叠加的阻尼矩阵。尽管此模型导致了一个完整的阻尼矩阵,但额外的计算需求却被证明是最小的。版权所有(c)2015 John Wiley&Sons,Ltd.

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