期刊文献+

Stability analysis of the fluttering and autorotation of flow-induced rotation of a hinged flat plate 被引量:1

Stability analysis of the fluttering and autorotation of flow-induced rotation of a hinged flat plate
原文传递
导出
摘要 This work describes investigations performed on the interaction of uniform current and freely rotating plate about a fixed vertical axis. Fluttering and autorotation are two different motions that may occur during the flow induced rotation. The dimensional analysis proves that the motion in flow induced rotation motion is governed essentially by the dimensionless moment of inertia and Reynolds number. Certain combinations define the stability boundaries between fluttering and autorotation. Fluttering is oscillation of body about a vertical axis and the autorotation is a name given to the case when the body turns continuously about the vertical axis First, the loads and moment coefficients are calculated by experiments and streamline theory for different angles of attack for a fixed fiat plate. Then for dynamic case, a bifurcation diagram is presented based on experiments to classify different motion states of flow induced rotation. Finally, a dynamical model is proposed for stability analysis of flow induced rotation of a flat plate. This work describes investigations performed on the interaction of uniform current and freely rotating plate about a fixed vertical axis. Fluttering and autorotation are two different motions that may occur during the flow induced rotation. The dimensional analysis proves that the motion in flow induced rotation motion is governed essentially by the dimensionless moment of inertia and Reynolds number. Certain combinations define the stability boundaries between fluttering and autorotation. Fluttering is oscillation of body about a vertical axis and the autorotation is a name given to the case when the body turns continuously about the vertical axis First, the loads and moment coefficients are calculated by experiments and streamline theory for different angles of attack for a fixed fiat plate. Then for dynamic case, a bifurcation diagram is presented based on experiments to classify different motion states of flow induced rotation. Finally, a dynamical model is proposed for stability analysis of flow induced rotation of a flat plate.
出处 《Journal of Hydrodynamics》 SCIE EI CSCD 2013年第5期755-762,共8页 水动力学研究与进展B辑(英文版)
关键词 flow-induced rotation autorotation FLUTTERING stability analysis flow-induced rotation, autorotation, fluttering, stability analysis
  • 相关文献

参考文献17

  • 1ANDERSEN V., PESAVENTO U. and WANG Z. J. Analysis of transitions between fluttering, tumbling and steady descent of falling cards[J]. Journal of Fluid Me- chanics, 2005, 541: 91-104.
  • 2PESAVENTO U., WANG Z. J. Falling paper: Navier- Stokes solutions, model of fluid forces, and center of mass elevation[J]. Journal of Physical Review Letters, 2004, 93(14): 144501.
  • 3FERNANDES A. C., MIRZAEI SEFAT S. Flow indu- ced fluttering and autorotation of a hinged vertical flat plate[C]. Proceedings of the ASME, 31st Interna- tional Conference of Ocean, Offshore and Arctic En- gineering, Rio de Janeiro, Brazil, 2012.
  • 4FERNANDES A. C., MIRZAEI SEFAT S. and COELHO F. M. et al. Experimental investigation of flow induced rotation of hinged plates with shapes to avoid fluttering[C]. Proceedings of the ASME, 30th International Conference of Ocean, Offshore and Arctic Engineering. Rotterdam, The Netherlands, 2011.
  • 5FERNANDES A. C., MIRZAEI SEFAT S. and COELHO F. M. et al. Towards the understanding of manifold fluttering during pendulous installation: Indu- ced rotation of fiat plates in uniform flow[C]. Procee- dings of the ASME, 29th International Conference of Ocean, Offshore and Arctic Engineering. Shanghai, China, 2010.
  • 6IVERSEN J. D. Autorotating flat-plate wings: The effect of the moment of inertia, geometry and Reynolds number[J]. Journal of Fluid Mechanics, 1979, 92: 327-348.
  • 7FIELD S. B., KLAUS M. and MOORE M. G. et al. Chaotic dynamics of falling disks[J]. Nature, 1997, 388: 252-254.
  • 8MITTAL R., SESHADRI V. and UDAYKUMAR H. S. Flutter, tumble and vortex induced autorotation[J]. Journal of Theoretical and Computational Fluid Dynamics, 2004, 17(3): 165-170.
  • 9MIRZAEI SEFAT S., FERNANDES A. C. Flow indu- ced rotation of a flat plate subjected in uniform current based on the streamline theory[C]. Proceedings of the ASME, 30th International Conference of Ocean, Offshore and Arctic Engineering. Rotterdam, The Netherlands, 2011.
  • 10WU T. Y., WANG D. P. A wake model for free-strea- mline flow theory Part 2. Cavity flows past obstacles of arbitrary profile[J]. Journal of Fluid Mechanics, 1964, 18(1): 65-93.

同被引文献20

  • 1BERNISTAS M. M., RAGHAVAN K. and BEN- SIMON Y. et al. VIVACE (Vortex Induced Vibration Aquatic Clean Energy): A new concept in generation of clean and renewable energy from fluid flow[J]. Journal of Offshore Meehanics Aretic Engineering, 2008, 130(4): 041101.
  • 2ARMANDEI M., FERNANDES A. C. Marine current energy using torsional galloping based turbine[C]. Off- shore Technology Conferenee. Houston, TX USA, 2013.
  • 3Van OUDHEUSDEN B. W. Investigation of an aeroe- lastic oscillator: Analysis of one-degree-of-freedom ga- lloping with combined translational and torsional effe- cts[R]. LR-707, Faculty of Aerospace Engineering, Delft, The Netherlands: Delft University of Technology, 1992.
  • 4SARPKAYA T. A critical review of the intrinsic nature of vortex-induced vibrations[J]. Journal of Fluids Structures, 2004, 19(4): 389-447.
  • 5PAIDOUSSIS M. P., PRICE S. J. and De LANGRE E. Fluid-structure interactions: Cross-flow-induced in- stabilities[M]. New York, USA: Cambridge University Press, 2011.
  • 6SARKAR P. P., CARACOGLIA L. and HAAN F. L. et al. Comparative and sensitivity study of flutter derivati- ves of selected bridge deck sections, Part 1: Analysis of inter-laboratory experimental data[J]. Engineering St- ructures, 2009, 31(1): 158-169.
  • 7BIRKHOFF G., ZARANTANELLO E. H. Jets, wakes and cavities[M]. New York, USA: Academic Press, 1957.
  • 8BISHOP R. E. D., HASSAN A. Y. The lift and drag forces on a circular cylinder oscillating in a flowing fluid[J]. Proceedings the Royal Society London A, 1964, 277(1368): 51-75.
  • 9FACCHINETTI M. L., De LANGRE E. and BIOLLEY F. Coupling of structure and wake oscillators in vortex- induced vibrations[J]. Journal of Fluids Structures, 2004, 19(2): 123-140.
  • 10ROSETTI G., GONALVES R. and FUJARRA A. L. C. et al. Parametric analysis of a phenomenological model for vortex-induced motions of monocolumn plat- forms[J]. Journal of the Brazilian Society of Mecha- nical Sciences and Engineering, 2011, 33(2): 139-146.

引证文献1

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部