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The discussed paper explores how various assumptions for damping and geometric nonlinearity affect the seismic collapse behavior of steel‐frame buildings. The recommended damping scheme is questioned, and an alternative is suggested. Additional explanation is sought to justify the differences observed between the P‐delta and co‐rotational models for geometric nonlinearity. Copyright © 2016 John Wiley & Sons, Ltd.  相似文献   

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The growing emphasis of considering the behavior of structures at extreme performance states, such as collapse, has necessitated the characterization of the effects of varying attributes of the structural model. One source of variability that has not previously been considered is variability in the mathematical model. This study investigated the effects of changing the geometric nonlinearity approach and damping model on a four‐story buckling restrained braced frame, a four‐story steel moment resisting frame, and an eight‐story steel moment resisting frame. The variations in behavior are quantified using the maximum interstory drift ratio as the performance metric and qualified by comparing the relative displaced shapes and component response histories at the collapse performance state. Copyright © 2015 John Wiley & Sons, Ltd.  相似文献   

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This discussion deals with recommendations in the paper on appropriate damping formulations for use in nonlinear response history analysis of buildings. Concern over potentially excessive damping forces and moments should extend beyond the damping moments produced by the stiffness proportional part of Rayleigh damping that corresponds to rotational springs used to explicitly model plastic hinges. The key to an appropriate damping formulation for nonlinear analysis is a realistic mechanism that allows all damping forces and moments to be meaningfully assessed. Then features can be added to keep these forces and moments within reasonable bounds. Copyright © 2016 John Wiley & Sons, Ltd.  相似文献   

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This discussion examines the conclusion reached in the paper that in a single‐story asymmetric‐plan building the maximum displacement demand in the different resisting elements is reached for the same deformation configuration of the system and that the resultant of the seismic forces producing such demand is located at the center of resistance. It is shown that this conclusion is valid only for the particular model studied and cannot be generalized. Copyright © 2009 John Wiley & Sons, Ltd.  相似文献   

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