Galloping of square cylinders in cross-flow at low Reynolds numbers

Journal of Fluids and Structures

Volumn 28, Issue , 2012, Pages 232-243

  Joly, A ^a,b   Etienne, S ^a   Pelletier, D ^a  

^a ÉCOLE POLYTECHNIQUE DE MONTRÉAL   (Canada)

^b UNIVERSITÉ PARIS EST   (France)

Author keywords

Added mass; Finite element method; Galloping; Square cylinder

Indexed keywords

ADDED MASS; ANGLES OF INCIDENCE; CRITICAL VALUE; CROSS FLOWS; FINITE ELEMENT; FINITE ELEMENT SIMULATIONS; GALLOPING; LOW MASS; LOW REYNOLDS NUMBER; MASS RATIO; MODEL EFFICIENCY; MODEL YIELDS; QUASI-STEADY MODEL; SQUARE CYLINDERS; SUDDEN CHANGE; TWO DIMENSIONAL FINITE ELEMENT METHOD; UNSTEADY SIMULATIONS;

COMPUTER SIMULATION; CYLINDERS (SHAPES); FORECASTING; REYNOLDS NUMBER;

FINITE ELEMENT METHOD;

EID: 84856106030     PISSN: 08899746     EISSN: 10958622     Source Type: Journal    
DOI: 10.1016/j.jfluidstructs.2011.12.004     Document Type: Article

References (16)

1. Barrero-Gil A., Sanz-Andrés A., Roura M. Transverse galloping at low Reynolds numbers. Journal of Fluids and Structures 2009, 25:1236-1242.
2. Den Hartog J.P. Mechanical Vibrations 1956, McGraw-Hill Book Company, Inc., pp. 299-305, Chapter 7. 4th ed.
3. de Langre E. Fluides et Solides 2002, École Polytechnique, pp. 86-92, Chapter 4.
4. Etienne S., Garon A., Pelletier D. Perspective on the geometric conservation law and finite element methods for ALE simulations of incompressible flow. Journal of Computational Physics 2009, 228:2313-2333.
5. Glauert H. The rotation of an aerofoil about a fixed axis. Advisory Committee on Aeronautics R & M 595 1919, HMSO, London.
6. Kaneko S., Nakamura T., Inada F., Kato M. Flow-Induced Vibrations: Classifications and Lessons From Practical Experiences 2008, Elsevier, pp. 66-80, Chapter 2.
7. Molin, B., 2007. Private communication.
8. Païdoussis M., Price S., de Langre E. Fluid-Structure Interactions: Cross-Flow-Induced Instabilities 2011, Cambridge University Press, pp. 15-104, Chapter 2.
9. Parkinson G., Brooks N. On the aeroelastic instability of bluff bodies. Journal of Applied Mechanics 1961, 28:252-257.
10. Parkinson G., Wawzonek M. Some considerations of combined effects of galloping and vortex resonance. Journal of Wind Engineering and Industrial Aerodynamics 1981, 8:135-143.
11. Robertson I., Li L., Sherwin S.J., Bearman P.W. A numerical study of rotational and transverse galloping rectangular bodies. Journal of Fluids and Structures 2002, 17:681-699.
12. Schenk O., Gärtner K. Solving unsymmetric sparse systems of linear equations with PARDISO. Journal of Future Generation Computer Systems 2004, 20(3):475-487.
13. Schenk O., Gärtner K. On fast factorization pivoting methods for symmetric indefinite systems. Electronic Transactions on Numerical Analysis 2006, 23:158-179.
14. Singh A.P., De A.K., Carpenter V.K., Eswaran V., Muralidhar K. Flow past a transversely oscillating square cylinder in free stream at low Reynolds numbers. International Journal for Numerical Methods in Fluids 2009, 61:658-682.
15. Sohankar A., Norberg C., Davidson L. Low-Reynolds-number flow around a square cylinder at incidence: study of blockage onset, of vortex shedding and outlet boundary condition. International Journal for Numerical Methods in Fluids 1998, 26:288-306.
16. Sohankar A., Norberg C., Davidson L. Simulation of three-dimensional flow around a square cylinder at moderate Reynolds numbers. Physics of Fluids 1999, 11:39-56.