Alonso, Gustavo; Valero, Eusebio; Meseguer, José An analysis of the dependence on cross section geometry of galloping stability of two-dimensional bodies having either biconvex or rhomboidal cross sections. (English) Zbl 1156.76302 Eur. J. Mech., B, Fluids 28, No. 2, 328-334 (2009). Summary: Galloping is a well-known type of aeroelastic instability, but still difficult to predict as the relevant experimental data must first be obtained. Available information on non-rectangular cross-sections is scarce and non-systematic. The purpose of the present paper is to add new information gathered through static wind tunnel experiments. The effects of cross-sectional shape on the transverse galloping stability (according to the Glauert-Den Hartog criterion for galloping instability) of biconvex and rhomboidal cross-section bodies have been systematically analyzed. Measuring the aerodynamic coefficients and the pressure distributions along the body surfaces permits a better understanding of the galloping phenomenon and how the aerodynamic characteristics of the bodies evolve when changing parametrically the cross-section geometry from the known-case of the flat plate to the also known square or circular prisms. As a result of these investigations the potential unstable zones in the angle of attack - cross-section aspect ratio plane \((\alpha ,t/c)\) are identified. Cited in 1 Document MSC: 76-05 Experimental work for problems pertaining to fluid mechanics 76E99 Hydrodynamic stability 74F10 Fluid-solid interactions (including aero- and hydro-elasticity, porosity, etc.) Keywords:galloping; cross-section geometry; wind tunnel PDF BibTeX XML Cite \textit{G. Alonso} et al., Eur. J. Mech., B, Fluids 28, No. 2, 328--334 (2009; Zbl 1156.76302) Full Text: DOI References: [1] Blevins, R. D., Flow Induced Vibration (2001), Krieger Publishing Company: Krieger Publishing Company Malabar [2] Ruecheweyh, H.; Hortmanns, M.; Schnakenberg, C., Vortex-excited vibrations and galloping of slender elements, J. Wind Eng. Ind. Aerodyn., 65, 347-352 (1996) [3] Kawai, H., Effect of corner modifications on aeroelastic instabilities of tall buildings, J. Wind Eng. Ind. Aerodyn., 74-76, 719-729 (1998) [4] Luo, S. C.; Chew, Y. T.; Lee, T. S.; Yazdani, M. G., Stability to translational galloping vibration of cylinders at different mean angles of attack, J. Sound Vib., 215, 1183-1194 (1998) [5] Chabart, O.; Lilien, J. L., Galloping of electrical lines in wind tunnel facilities, J. Wind Eng. Ind. Aerodyn., 74-76, 967-976 (1998) [6] McComber, P.; Paradis, A., A cable galloping model for thin ice accretions, Atmos. Res., 46, 13-25 (1998) [7] Alonso, G.; Meseguer, J., A parametric study of the galloping instability of triangular cross-section bodies, J. Wind Eng. Ind. Aerodyn., 94, 241-253 (2006) [8] Alonso, G.; Meseguer, J.; Pérez-Grande, I., Galloping oscillations of two-dimensional triangular cross-sectional bodies, Exp. Fluids, 38, 789-795 (2005) [9] Alonso, G.; Meseguer, J.; Pérez-Grande, I., Galloping stability of triangular cross-sectional bodies: A systematic approach, J. Wind Eng. Ind. Aerodyn., 95, 928-940 (2007) [11] Blevins, R. D., Applied Fluid Dynamics Handbook (1992), Krieger Publishing Company: Krieger Publishing Company Malabar [12] Kazakewich, M. I.; Vasilenko, A. G., Closed analytical solution for galloping aeroelastic self-oscillations, J. Wind Eng. Ind. Aerodyn., 65, 353-360 (1996) [13] Barlow, J. B.; Rae, W. H.; Pope, A., Low-Speed Wind Tunnel Testing (1999), John Wiley & Sons, Inc.: John Wiley & Sons, Inc. New York This reference list is based on information provided by the publisher or from digital mathematics libraries. Its items are heuristically matched to zbMATH identifiers and may contain data conversion errors. It attempts to reflect the references listed in the original paper as accurately as possible without claiming the completeness or perfect precision of the matching.