2021
DOI: 10.1016/j.matpr.2020.05.017
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Vibration analysis of transverse galloping of different bluff bodies

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Cited by 2 publications
(2 citation statements)
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“…Generally, to study fluid‐responding structure, the unsteady aerodynamic is given by the flowing equation [ 32 ] (the study model is shown in Figure 2b) MtottrueZ̈badbreak+DtrueŻgoodbreak+KZgoodbreak=0.5ρϑ2hLBBCZ$$\begin{equation} {\mathrm{M}}_{\textit{tot}}\Ddot{Z}+D\dot{Z}+\textit{KZ}=0.5\rho {\vartheta}^{2}h{L}_{\textit{BB}}{C}_{Z} \end{equation}$$where M tot is the total mass of the system, D is the damping coefficient, K is the stiffness of the cantilever beam, Z is the displacement of the blunt body, ρ is the density of air, υ is the wind speed, h is the characteristic dimension of the blunt body normal to the flow, and L BB is the blunt body axial length normal to the flow.…”
Section: Resultsmentioning
confidence: 99%
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“…Generally, to study fluid‐responding structure, the unsteady aerodynamic is given by the flowing equation [ 32 ] (the study model is shown in Figure 2b) MtottrueZ̈badbreak+DtrueŻgoodbreak+KZgoodbreak=0.5ρϑ2hLBBCZ$$\begin{equation} {\mathrm{M}}_{\textit{tot}}\Ddot{Z}+D\dot{Z}+\textit{KZ}=0.5\rho {\vartheta}^{2}h{L}_{\textit{BB}}{C}_{Z} \end{equation}$$where M tot is the total mass of the system, D is the damping coefficient, K is the stiffness of the cantilever beam, Z is the displacement of the blunt body, ρ is the density of air, υ is the wind speed, h is the characteristic dimension of the blunt body normal to the flow, and L BB is the blunt body axial length normal to the flow.…”
Section: Resultsmentioning
confidence: 99%
“…Generally, to study fluid-responding structure, the unsteady aerodynamic is given by the flowing equation [32] (the study model is shown in Figure 2b)…”
Section: Mechanism Of the Fluid-responding Structure And Optimization...mentioning
confidence: 99%