2017
DOI: 10.1016/j.jcsr.2017.04.017
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Simplified design procedure for controlled spine frames with energy-dissipating members

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Cited by 18 publications
(18 citation statements)
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“…Indeed, if a structure is coupled with a pinned rocking wall, both peak and permanent displacements increase with the weight of the walls . Finally, note that the obtained values of K RW / K BRF are generally in the range from 0.50 to 2.00, consistently with the results reported in Chen et al for controlled spine frames with energy dissipating members.…”
Section: Application To Case Studiessupporting
confidence: 89%
See 1 more Smart Citation
“…Indeed, if a structure is coupled with a pinned rocking wall, both peak and permanent displacements increase with the weight of the walls . Finally, note that the obtained values of K RW / K BRF are generally in the range from 0.50 to 2.00, consistently with the results reported in Chen et al for controlled spine frames with energy dissipating members.…”
Section: Application To Case Studiessupporting
confidence: 89%
“…Specifically, the table reports the target peak ground acceleration a gd,NC , the range of variation of the non‐dimensional slenderness of braces trueλ¯, the ratios δ 1 /δ u , the dimensions B W x L W of the wall cross section, the ratio of the storey mass of the non‐retrofitted system to the additional mass of the rocking wall m / m RW , the ratio of the lateral stiffness of the rocking wall to the lateral stiffness of the braced frame ( K RW / K BRF ), the fundamental period of vibration T 1 , the equivalent damping ratio ξ req required to sustain a gd,NC , the equivalent viscous damping ratio of the structure ξ str , and the viscous damping coefficient c . In particular, the lateral stiffness of the rocking wall is calculated as reported in Chen et al, while the lateral stiffness of the braced frame is calculated as the ratio of the base shear to the top displacement determined by linear analysis of the non‐retrofitted structure. Similarly, Table summarises some of the main parameters of design of eccentrically braced systems.…”
Section: Application To Case Studiesmentioning
confidence: 99%
“…In GRSA, the complex eigenvalue problem is formulated using Equation 6 and is calculated using the Arnoldi and QR methods.…”
Section: Response Evaluation Of the Complex Asymmetric Damped System mentioning
confidence: 99%
“…Pennucci et al [ 36 ] and Qureshi and Warnitchai [ 37 ] have found that the standard DDBD procedure is an efficient method to estimate drift ratio; however, shear and moment demands of members exceed those of the design envelopes characterized by the fundamental mode. Chen et al [ 38 ] concluded that the DDBD method is valid for structures, in which the contribution factor of shear force in the first mode exceeds 80%. In another study, Kelly [ 39 ] modified the formula suggested by Hashemi et al [ 40 ] for the design of steel–timber rocking walls.…”
Section: Introductionmentioning
confidence: 99%