1999
DOI: 10.1016/s0045-7949(99)00022-x
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SR5 Lake Washington Ship Canal Bridge pushover analysis

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Cited by 9 publications
(7 citation statements)
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“…Up to now, researchers have applied the pushover analysis to some kinds of bridge structures. For instance, Une et al [2] used it for RC framing bridges in the longitudinal direction; Fajfar et al [3] formulated the method for RC bridges in the transverse direction; Ballard and Sedarat [4] implemented it to a complex bridge. However, few e orts have been made on steel bridges and the e ects of isolation bearings, and even for RC structures, the applicable range of the pushover analysis has been illustrated by just a few studies [5].…”
Section: Introductionmentioning
confidence: 99%
“…Up to now, researchers have applied the pushover analysis to some kinds of bridge structures. For instance, Une et al [2] used it for RC framing bridges in the longitudinal direction; Fajfar et al [3] formulated the method for RC bridges in the transverse direction; Ballard and Sedarat [4] implemented it to a complex bridge. However, few e orts have been made on steel bridges and the e ects of isolation bearings, and even for RC structures, the applicable range of the pushover analysis has been illustrated by just a few studies [5].…”
Section: Introductionmentioning
confidence: 99%
“…Each lumped story mass is defined as m j , and the total building mass is DOF j=1 m j . HME are deemed to be significant if the modal mass ratio sum (MMR) is less than 0.750 [25]; by definition, the MMR is computed using only the first elastic mode although the 0.750 cutoff will be used to assess whether significant inelastic HME exist as well (noted hereinafter as HME). As such, an N i number of mode shapes -{q i,1 , q i,2 , q i,3 , .…”
Section: Inelastic Mode Shapes and Higher-mode Effectsmentioning
confidence: 99%
“…Expression (24) is the difference between the exact target demands pre-computed in NONLIN and the E-SDOF demands, f k m . The change in the parameters is expressed in (25) and leads to new values of µ ∆ , R f , and I IE . The process repeats until {E} m is minimized (i.e., { P} m ≈ { P} m+1 ).…”
Section: Capacity and Demand Optimizationmentioning
confidence: 99%
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“…Non-linear static (pushover) analysis is also an attractive choice because of its simplicity and ability to identify component-and systemlevel deformation demands with accuracy comparable to dynamic analysis. [12][13][14] It also provides an insight into the available reserve capacity of the structure. Many methods have evolved, over the years, for pushover analysis of structures.…”
Section: Introductionmentioning
confidence: 99%