Power harvesting from transverse galloping of square cylinder

Nonlinear Dynamics

Volumn 70, Issue 2, 2012, Pages 1355-1363

  Abdelkefi, Abdessattar ^a   Hajj, Muhammad R ^a   Nayfeh, Ali H ^a  

^a VIRGINIA POLYTECHNIC INSTITUTE AND STATE UNIVERSITY   (United States)

Author keywords

Energy harvesting; Hopf bifurcation; Normal form; Piezoelectric material; Square cylinders; Transverse galloping

Indexed keywords

AERODYNAMIC FORCES; DEGREE OF FREEDOM; ELECTRICAL LOAD; LINEAR ANALYSIS; NORMAL FORM; POWER HARVESTING; QUASI-STEADY; SQUARE CYLINDERS; TRANSVERSE DISPLACEMENTS; TRANSVERSE GALLOPING;

AERODYNAMICS; ELECTRIC LOADS; ENERGY HARVESTING; HOPF BIFURCATION; PIEZOELECTRIC MATERIALS; REYNOLDS NUMBER;

CYLINDERS (SHAPES);

EID: 84870991184     PISSN: 0924090X     EISSN: None     Source Type: Journal    
DOI: 10.1007/s11071-012-0538-4     Document Type: Article

References (37)

1. Muralt, P.: Ferroelectric thin films for micro-sensors and actuators: a review. J. Micromech. Microeng. 10, 136-146 (2000)
2. Gurav, S.P., Kasyap, A., Sheplak, M., Cattafesta, L., Haftka, R.T., Goosen, J.F.L., Van Keulen, F.: Uncertaintybased design optimization of a micro piezoelectric composite energy reclamation device. In: 10th AIAA/ISSSMO Multidisciplinary Analysis and Optimization Conference, Albany, NY, pp. 3559-3570 (2004)
3. Inman, D.J., Grisso, B.L.: Towards autonomous sensing. In: Proc. Smart Structures and Materials Conference, San Diego, CA, p. 61740T. SPIE, Bellingham (2006)
4. Roundy, S., Wright, P.K.: A piezoelectric vibration-based generator for wireless electronics. J. Smart Mater. Struct. 16, 809-823 (2005)
5. Capel, I.D., Dorrell, H.M., Spencer, E.P., Davis, M.W.: The amelioration of the suffering associated with spinal cord injury with subperception transcranial electrical stimulation. Spinal Cord 41, 109-117 (2003)
6. Sodano, H.A., Inman, D.J., Park, G.: A review of power harvesting from vibration using piezoelectric materials. Shock Vib. Dig. 36, 197-205 (2004)
7. Anton, S.R., Sodano, H.A.: A review of power harvesting using piezoelectric materials (2003-2006). J. Smart Mater. Struct. 16, 1-21 (2006)
8. Erturk, A., Inman, D.J.: On mechanical modeling of cantilevered piezoelectric vibration energy harvesters. J. Intell. Mater. Struct. 19, 1311-1325 (2008)
9. Erturk, A., Inman, D.J.: A distributed parameter electromechanical model for cantilevered piezoelectric energy harvesters. ASME J. Vib. Acoust. 130, 041002 (2008)
10. Abdelkefi, A., Najar, F., Nayfeh, A.H., Ben Ayed, S.: An energy harvester using piezoelectric cantilever beams undergoing coupled bending-torsion vibrations. J. Smart Mater. Struct. 20, 115007 (2011)
11. Abdelkefi, A., Nayfeh, A.H., Hajj, M.R.: Global nonlinear distributed-parameter model of parametrically excited piezoelectric energy harvesters. Nonlinear Dyn. 67, 1147- 1160 (2011)
12. Abdelkefi, A., Nayfeh, A.H., Hajj, M.R.: Effects of nonlinear piezoelectric coupling on energy harvesters under direct excitation. Nonlinear Dyn. 67, 1221-1232 (2011)
13. Bryant,M., Garcia, E.: Energy harvesting: a key to wireless sensor nodes. Proc. SPIE 7493, 74931W (2009)
14. Erturk, A., Vieira, W.G.R., De Marqui, C., Inman, D.J.: On the energy harvesting potential of piezoaeroelastic systems. Appl. Phys. Lett. 96, 184103 (2010)
15. De Marqui, C., Erturk, A., Inman, D.J.: Piezoaeroelastic modeling and analysis of a generator wing with continuous and segmented electrodes. J. Intell. Mater. Syst. Struct. 21, 983-993 (2010)
16. Sousa, V.C., de Anicezio, M., De Marqui, C., Erturk, A.: Enhanced aeroelastic energy harvesting by exploiting combined nonlinearities: theory and experiment. J. Smart Mater. Struct. 20, 094007 (2011)
17. Abdelkefi, A., Nayfeh, A.H., Hajj, M.R.: Modeling and analysis of piezoaeroelastic energy harvesters. Nonlinear Dyn. 67, 925-939 (2011)
18. Abdelkefi, A., Nayfeh, A.H., Hajj, M.R.: Design of piezoaeroelastic energy harvesters. Nonlinear Dyn. 68, 519-530 (2012)
19. Abdelkefi, A., Nayfeh, A.H., Hajj, M.R.: Enhancement of power harvesting from piezoaeroelastic systems. Nonlinear Dyn. 68, 531-541 (2012)
20. Abdelkefi, A., Hajj, M.R., Nayfeh, A.H.: Sensitivity analysis of piezoaeroelastic energy harvesters. J. Intell. Mater. Syst. Struct. 23, 1523-1532 (2012)
21. Den Hartog, J.P.: Mechanical Vibrations. McGraw-Hill, New York (1956)
22. Parkinson, G.V., Smith, J.D.: The square prism as an aeroelastic nonlinear oscillator. Q. J. Mech. Appl.Math. 17, 225- 239 (1964)
23. Parkinson, G.V.: Mathematical models of flow-inducedvibrations of bluff bodies. In: Flow-Induced Structural Vibrations, pp. 81-127. Springer, Berlin (1974) (A75-15253 04-39)
24. Parkinson, G.V.: Phenomena and modelling of flowinduced vibrations of bluff bodies. Prog. Aerosp. Sci. 26, 169-224 (1989)
25. Belvins, R.D.: Flow-Induced Vibration. Krieger, Florida (1990)
26. Naudascher, E., Rockwell, D.: Flow-Induced Vibrations, An Engineering Guide. Dover, New York (1994)
27. Karakevich, M.I., Vasilenko, A.G.: Closed analytical solution for galloping aeroelastic self-oscillations. J.Wind Eng. Ind. Aerodyn. 65, 353-360 (1996)
28. Laneville, A., Gartshore, I.S., Parkinson, G.V.: An explanation of some effects of turbulence on bluff bodies. In: Proc. of the Fourth International Conference on Wind Effects on Buildings and Structures, pp. 333-341. Cambridge University Press, Cambridge (1977)
29. Alonso, G., Meseguer, J., Prez-Grande, I.: Galloping instabilities of two-dimensional triangular cross-section bodies. Exp. Fluids 38, 789-795 (2005)
30. Alonso, G., Meseguer, J., Prez-Grande, I.: Galloping stabilities of two-dimensional triangular cross-sectional bodies: a systematic approach. J. Wind Eng. Ind. Aerodyn. 95, 928-940 (2007)
31. Novak, M., Tanaka, H.: Effect of turbulence on galloping instability. ASCE J. Eng. Mech. Div. 100, 27-47 (1974)
32. Novak, M.: Aeroelastic galloping of prismatic bodies. ASCE J. Eng. Mech. Div. 96, 115-142 (1969)
33. Barrero-Gil, A., Sanz-Andres, A., Roura, M.: Transverse galloping at low Reynolds number. J. Fluids Struct. 25, 1236-1242 (2009)
34. Barrero-Gil, A., Alonso, G., Sanz-Andres, A.: Energy harvesting from transverse galloping. J. Sound Vib. 329, 2873- 2883 (2010)
35. 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 conditions. Int. J. Numer.Methods Fluids 26, 39-56 (1998)
36. Barrero-Gil, A., Sanz-Andres, A., Alonso, G.: Hysteresis in transverse galloping: the role of inflection points. J. Fluids Struct. 25, 12-15 (2009)
37. Nayfeh, A.H.: Method of Normal Forms. Wiley Interscience, Berlin (2011)