2023
DOI: 10.1061/jsendh.steng-12503
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Bayesian Operational Modal Analysis with Interactive Optimization for Model Updating of Large-Size UHV Transmission Towers

Yanming Zhu,
Qing Sun,
Chao Zhao
et al.
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Cited by 4 publications
(2 citation statements)
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“…By determining the stiffness, mass, and damping matrices of the STTT and the wind load vector, its dynamic FE model is established. For better properties of efficiency and fitting actual engineering practice, the gusset plates and bolts of joints are not established in the FE model [14,17,32] , and the semi-rigid connections are adopted to represent the joints [23] . It is assumed that the elastic modulus, the Poisson' s ratio, and the density of steel Normal π·π‘›π‘šπ‘™ Γ— 1.00 0.05 [33] Thickness 𝑑𝑠 Normal 𝑑𝑠,π‘›π‘šπ‘™ Γ— 1.00 0.05 [33] Damping ratio πœ‰ Normal 0.02 0.4 [34] Elastic modulus 𝐸 Lognormal 2.06 Γ— 105 (MPa) 0.03 [33] Poisson ratio 𝜈0 Lognormal 0.3 0.03 [33] Yield strength 𝑓𝑦 Lognormal 387 (MPa) 0.07 [33] Elementary random variables for wind speed Θ1 Uniform πœ‹ 1/3 0.5 [17] Θ2 Uniform πœ‹ 1/3 0.5 [17] Semi-rigid connection π‘˜ Uniform 175 (kNβ€’m/rad) 5 Γ— 3 0.5 /21 [23] COV is the coefficient of variation; 𝑑𝑠,π‘›π‘šπ‘™ is the nominal value of thicknesses of steel tube members; π·π‘›π‘šπ‘™ is the nominal value of outer diameters of steel tube members.…”
Section: Description Of the Transmission Towermentioning
confidence: 99%
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“…By determining the stiffness, mass, and damping matrices of the STTT and the wind load vector, its dynamic FE model is established. For better properties of efficiency and fitting actual engineering practice, the gusset plates and bolts of joints are not established in the FE model [14,17,32] , and the semi-rigid connections are adopted to represent the joints [23] . It is assumed that the elastic modulus, the Poisson' s ratio, and the density of steel Normal π·π‘›π‘šπ‘™ Γ— 1.00 0.05 [33] Thickness 𝑑𝑠 Normal 𝑑𝑠,π‘›π‘šπ‘™ Γ— 1.00 0.05 [33] Damping ratio πœ‰ Normal 0.02 0.4 [34] Elastic modulus 𝐸 Lognormal 2.06 Γ— 105 (MPa) 0.03 [33] Poisson ratio 𝜈0 Lognormal 0.3 0.03 [33] Yield strength 𝑓𝑦 Lognormal 387 (MPa) 0.07 [33] Elementary random variables for wind speed Θ1 Uniform πœ‹ 1/3 0.5 [17] Θ2 Uniform πœ‹ 1/3 0.5 [17] Semi-rigid connection π‘˜ Uniform 175 (kNβ€’m/rad) 5 Γ— 3 0.5 /21 [23] COV is the coefficient of variation; 𝑑𝑠,π‘›π‘šπ‘™ is the nominal value of thicknesses of steel tube members; π·π‘›π‘šπ‘™ is the nominal value of outer diameters of steel tube members.…”
Section: Description Of the Transmission Towermentioning
confidence: 99%
“…Shen et al and Li et al studied the effect of conductor and insulator breakages on the dynamic response of transmission tower-line systems, respectively [6,7] . Additionally, some studies [8][9][10][11][12][13][14] focused on the determination of dynamic characteristics (e.g., modal parameters) of tower structures, and other research efforts [15,16] aimed to conduct the size and shape optimization and wind-induced vibration control for guyed structures. Furthermore, owing to the uncertainties associated with wind loads, materials, and dimensions, structural responses of transmission towers would exhibit random characteristics.…”
Section: Introductionmentioning
confidence: 99%