2020
DOI: 10.1016/j.ijimpeng.2020.103501
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Behavior of slip-critical bolted connections subjected to impulsive loads

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Cited by 6 publications
(6 citation statements)
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“…If the looseness effects of the beam-upright connectors are neglected, replacing the distributed force q 2 with q in Equations ( 10) and ( 11) leads to the mathematical expressions of the bending moment M mid developed at the middle of the beam and of the maximum deflection v max , given by Equation ( 14) and Equation (15), respectively.…”
Section: Theoretical Approachmentioning
confidence: 99%
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“…If the looseness effects of the beam-upright connectors are neglected, replacing the distributed force q 2 with q in Equations ( 10) and ( 11) leads to the mathematical expressions of the bending moment M mid developed at the middle of the beam and of the maximum deflection v max , given by Equation ( 14) and Equation (15), respectively.…”
Section: Theoretical Approachmentioning
confidence: 99%
“…The bending moment developed at the middle of the beam and maximum deflection of the beam are computed by using the Equation (12) and Equation ( 13), respectively, considering the looseness effects occurred at the connectors with tabs located at both beam ends. The results are compared with the ones obtained by using Equations ( 14) and (15), which are valid when the looseness effects that occurred at tab connections are neglected.…”
Section: Theoretical Approachmentioning
confidence: 99%
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“…Verification of test parameters with T 0 =75 kgf, M t =0.25 kgf•m (N=1047 kgf), and a friction coefficient μ=1.0 lead to the theoretical demand. The value of μ was assumed to be the double of the static coefficient between steel-steel, which is about 0.5 (Sanborn & Stewart, 2020), due to the use of sandpaper tom that increases this coefficient. The above leads to: = 0.53°, 0 =3214 kgf•m, k 1 =3.44•10 5 kgf•m, k 2 =9.69•10 3 kgf, 0 =138 kgf•m, and the maximum moment M=3804 kgf•m.…”
Section: Experimental Programmentioning
confidence: 99%