Article ID Journal Published Year Pages File Type
7053431 International Journal of Heat and Fluid Flow 2018 19 Pages PDF
Abstract
The objective of this paper is to investigate the vibrational characteristics and the coupled wake dynamics of two elastically mounted side-by-side square cylinders in a uniform flow stream. A series of fluid-structure interaction simulations is performed at low Reynolds number for two vibrating configurations, namely combined and independent. In the combined vibrating configuration, two square cylinders are tied together through a linkage as one single rigid body with a fixed relative position between them. The elastically mounted system is free to vibrate with the two-degrees-of-freedom (2-DOF) in the streamwise and transverse directions. For the independent vibrating condition, each cylinder is free to vibrate independently with 2-DOF motion in the streamwise and transverse directions which result into the coupled 4-DOF system interacting with the vortex wakes. The computational results of the independent vibrating condition are compared with the combined vibrating counterpart for identical fluid-structure parameters. Three representative gap ratios g*=1.2, 1.6 and 2 are selected for a detailed comparison, whereby the gap ratio g* is defined as the spacing between the inner cylinder surfaces to the diameter of the cylinder. Two-dimensional simulations are examined for a broad range of reduced velocity Ur ∈ [1, 40] at mass ratio m*=10. The effects of reduced velocity on the force responses, the vibration amplitudes, and the vorticity contours are analyzed systematically to understand the underlying vortex-induced vibration (VIV) and the wake physics of the side-by-side system. The effect of three-dimensional flow mechanics is further explored and the independent vibrating condition at the reduced velocity corresponding to the maximum synchronization is considered for two representative gap ratios g*=1.2 and 2. All the simulations are performed via a nonlinear partitioned iterative scheme for the coupled fluid-structure system based on the Navier-Stokes and the rigid-body equations.
Related Topics
Physical Sciences and Engineering Chemical Engineering Fluid Flow and Transfer Processes
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