2018
DOI: 10.1002/eqe.3136
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Energy dissipation models for RC members and structures

Abstract: Summary The unloading parameters of hysteretic models for RC members are given in terms of their shear‐span‐to‐depth ratio and the viscous damping used to model other energy dissipation sources. They reflect the energy dissipation in full post‐yield load cycles in 534 tests of rectangular or circular members. Pre‐yield hysteretic energy dissipation—ignored if the model is elastic till yielding—amounts in the tests to a mean viscous damping around 8.5% and can be considered in nonlinear response‐history analysi… Show more

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Cited by 5 publications
(8 citation statements)
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“…The energy consumption of specimens S-R-1-360 and S-R-2-360 (E 3 ) were 10814.73 kNmm and 11515.79 kNmm, respectively, which represents a significant increase in energy consumption compared with beams without stirrups. However, the total energy consumption did not increase with decreasing stirrup spacing, contrarily to RC (Grammatikou et al, 2019) and SRC beams (Qin et al, 2012). Moreover, the simultaneous use of steel fibers, longitudinal reinforcements, and stirrups exhibited a complex coupling effect on the energy consumption capacity of the specimens.…”
Section: Energy Analysismentioning
confidence: 89%
“…The energy consumption of specimens S-R-1-360 and S-R-2-360 (E 3 ) were 10814.73 kNmm and 11515.79 kNmm, respectively, which represents a significant increase in energy consumption compared with beams without stirrups. However, the total energy consumption did not increase with decreasing stirrup spacing, contrarily to RC (Grammatikou et al, 2019) and SRC beams (Qin et al, 2012). Moreover, the simultaneous use of steel fibers, longitudinal reinforcements, and stirrups exhibited a complex coupling effect on the energy consumption capacity of the specimens.…”
Section: Energy Analysismentioning
confidence: 89%
“…Several past works-e.g., [1][2][3][4][5][6] -have proposed empirical expressions giving the equivalent viscous damping ratio, ζ, in terms of the peak displacement ductility factor, μ, in a cycle of loading. Some of them fitted empirical μ-ζ formulae to a narrow strip of own test results.…”
Section: Introductionmentioning
confidence: 99%
“…In, ref. 6 instead, physical models, derived from two well-known hysteretic force-deformation laws, were chosen to describe the mathematical relation between μ and ζ. In addition, the parameters of these μ-ζ models were expressed in terms of the shear-span-(to-depth)-ratio and the dimensionless axial load of the member.…”
Section: Introductionmentioning
confidence: 99%
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