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Numerical aeroacoustic analysis of propeller designs

Published online by Cambridge University Press:  29 November 2017

G. Chirico
Affiliation:
CFD Laboratory, School of Engineering, University of Glasgow, Glasgow, UK
G. N. Barakos*
Affiliation:
CFD Laboratory, School of Engineering, University of Glasgow, Glasgow, UK
N. Bown
Affiliation:
Dowty Propellers, Anson Business Park Cheltenham Road East, Gloucester, UK

Abstract

As propeller-driven aircraft are the best choice for short/middle-haul flights but their acoustic emissions may require improvements to comply with future noise certification standards, this work aims to numerically evaluate the acoustics of different modern propeller designs. Overall sound pressure level and noise spectra of various blade geometries and hub configurations are compared on a surface representing the exterior fuselage of a typical large turboprop aircraft. Interior cabin noise is also evaluated using the transfer function of a Fokker 50 aircraft. A blade design operating at lower RPM and with the span-wise loading moved inboard is shown to be significantly quieter without severe performance penalties. The employed Computational Fluid Dynamics (CFD) method is able to reproduce the tonal content of all blades and its dependence on hub and blade design features.

Type
Research Article
Copyright
Copyright © Royal Aeronautical Society 2017 

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Footnotes

This is a version of a paper first presented at the RAeS Applied Aerodynamics Conference held in Bristol, UK, 19-21 July 2016.

References

REFERENCES

1. Argüelles, P., et al., European aeronautics: A vision for 2020 – Meeting society’s needs and winning global leadership, Advisory Council for Aeronautics Research in Europe, Report, 2001, Report of the High Level Group on Aviation Research, Publications Office of the European Union, Luxembourg. http://ec.europa.eu/transport/sites/transport/files/modes/air/doc/flightpath2050.pdf.Google Scholar
2. Garcia, A.A., Bettignies-Thiébaux, B., Chivers, P. Desvallée, P., Junior, A., Kingcombe, R., Laroche, M., Latella, C., Martin-Hernandez, J., Moeller, U., Pilon, N., Ritchey, I., Side, S. and Young, D. ACARE – Aeronautics and air transport: Beyond vision 2020 (Towards 2050), Tech Rep, 2010, European Commission, Directorate General for Research, Directorate H - Transport, Unit H.3 - Aeronautics.Google Scholar
3. Darecki, T.M., Edelstenne, C., Enders, T., Fernandez, E., Hartman, P., Herteman, J.-P., Kerkloh, M., King, I., Ky, P., Mathieu, M., Orsi, G., Schotman, G., Smith, C. and Wörner, J.-D. Flightpath 2050: Europe’s vision for aviation, Report of the High Level Group on Aviation Research, Publications Office of the European Union, Luxembourg, 2011.Google Scholar
4. IMPACTA - IMproving the propulsion aerodynamics and aCoustics of turboprop aircraft. Available at: http://gtr.rcuk.ac.uk/project/506AE188-48A3-4C80-B96C-40E7120FFB75# Google Scholar
5. Heidmann, M. Interim prediction method for fan and compressor source noise, Tech Rep NASA-TM-X-71763, E-8398, June 1975, NASA Lewis Research Center, Cleveland, Ohio, US.Google Scholar
6. Bertsch, L., Guérin, S., Looye, G. and Pott-Pollenske, M. The parametric aircraft noise analysis module-status overview and recent applications, 17th AIAA/CEAS Aeroacoustics Conference (32nd AIAA Aeroacoustics Conference), 2011, p 2855.Google Scholar
7. Müller, G. and Möser, M. Handbook of Engineering Acoustics, 2012, Springer Science & Business Media.Google Scholar
8. Carley, M. and Fitzpatrick, J.A. Spectral conditioning of propeller noise from broadband sources, J of Sound and Vibration, (2000), 238, (1), pp 31-49.Google Scholar
9. Yin, J., Ahmed, S. and Dobrzynski, W. New acoustic and aerodynamic phenomena due to non-uniform rotation of propellers, J of Sound and Vibration, (1999), 225, (1), pp 171-187.Google Scholar
10. Gutin, L. On the sound of a rotating propeller, Tech Rep TM-1195, October 1948, NACA-National Advisory Committee for Aeronautics, Langley Aeronautical Lab, Langley Field, Virginia, US.Google Scholar
11. Deming, A. Noise from propellers with symmetrical sections at zero blade angle, No. TN-605, 1937.Google Scholar
12. Deming, A. Propeller rotation noise due to torque and thrust, J of the Acoustical Society of America, 1940, 12, (1), pp 173-182.Google Scholar
13. Garrick, I.E. and Watkins, C.E. A theoretical study of the effect of forward speed on the free-space sound-pressure field around propellers, No. TN-3018, 1954.Google Scholar
14. Lighthill, M.J. On sound generated aerodynamically. I. General theory, Proceedings of the Royal Soc of London A: Mathematical, Physical and Engineering Sciences, 1952, 211, (1107), pp 564-587.Google Scholar
15. Lighthill, M.J. On sound generated aerodynamically. II. Turbulence as a source of sound, Proceedings of the Royal Soc. of London A: Mathematical, Physical and Engineering Sciences, 1954, 222, (1148), pp 1-32.Google Scholar
16. Williams, J.E.F. and Hawkings, D.L. Sound generation by turbulence and surfaces in arbitrary motion, Philosophical Transactions of the Royal Society of London A: Mathematical, Physical and Engineering Sciences, 1969, 264, (1151), pp 321-342.Google Scholar
17. Farassat, F. Derivation of Formulations 1 and 1A of Farassat, Tech Rep NASA/TM-2007-214853, L-19318, March 2007, NASA Langley Research Center, Hampton, Virgina, US.Google Scholar
18. Hanson, D. Near-field frequency-domain theory for propeller noise, AIAA J, 1985, 23, (4), pp 499-504.Google Scholar
19. Hanson, D. and Parzych, D. Theory for noise of propellers in angular inflow with parametric studies and experimental verification, No. CR-4499, E-7601, NAS 1.26:4499, 1993.Google Scholar
20. Tam, C. Computational aeroacoustics – Issues and methods, AIAA J, 1995, 33, (10), pp 1788-1796.CrossRefGoogle Scholar
21. Colonius, T. and Lele, S. Computational aeroacoustics: Progress on nonlinear problems of sound generation, Progress in Aerospace Sciences, 2004, 40, (6), pp 345-416.CrossRefGoogle Scholar
22. Tam, C. Recent advances in computational aeroacoustics, Fluid Dynamics Research, 2006, 38, (9), pp 591-615.Google Scholar
23. De Gennaro, M., Caridi, D. and Pourkashanian, M. Ffowcs William-Hawkings acoustic analogy for simulation of NASA SR2 propeller noise in transonic cruise condition, V ECCOMAS CFD, 2010, Lisbon.Google Scholar
24. De Gennaro, M., Caridi, D. and De Nicola, C. Noise prediction of NASA SR2 propeller in transonic condition, ICNAAM, Numerical Analysis and Applied Mathematics Int Conference, 2010, 1281, pp 167-170.Google Scholar
25. Tan, C., Voo, K., Siauw, W., Alderton, J., Boudjir, A. and Mendonça, F. CFD analysis of the aerodynamics and aeroacoustics of the NASA SR2 propeller, ASME Turbo Expo 2014: Turbine Technical Conference and Exposition, Paper No. GT2014-26779, American Society of Mechanical Engineers, 2014, p. V02AT41A010.Google Scholar
26. Brentner, K.S. and Farassat, F. Analytical comparison of the acoustic analogy and Kirchhoff formulation for moving surfaces, AIAA J, 1998, 36, (8), pp 1379-1386.Google Scholar
27. Dittmar, J. and Lasagna, P. A preliminary comparison between the SR-3 propeller noise in flight and in a wind tunnel, No. TM-82805, E-1144, NAS 1.15:82805, 1982.Google Scholar
28. Whitfield, C., Gliebe, P., Mani, R. and Mungur, P. High speed turboprop aeroacoustic study (single rotation). Volume 1: Model Development. Final Report, Tech Rep NASA-CR-182257-VOL-1, NAS 1.26:182257-VOL-1, May 1989, NASA Lewis Research Center, Cleveland, Ohio, US.Google Scholar
29. Marinus, B., Roger, M. and Van de Braembussche, R. Aeroacoustic and aerodynamic optimization of aircraft propeller blades, 16th AIAA/CEAS Aeroacoustics Conference, No. 2010–3850, 2010.Google Scholar
30. Marinus, B. Comparative study of effects of sweep and humps on high-speed propeller blades, AIAA J, 2014, 52, (4), pp 739-746.Google Scholar
31. Envia, E. Aeroacoustic analysis of a high-speed open rotor, Int J of Aeroacoustics, 2015, 14, (3–4), pp 569-606.Google Scholar
32. Sharma, A. and Chen, H.-N. Prediction of aerodynamic tonal noise from open rotors, J of Sound and Vibration, 2013, 332, (16), pp 3832-3845.Google Scholar
33. Boisard, R., Delattre, G. and Falissard, F. Assessment of aerodynamics and aero-acoustics tools for open rotors, 9th European Turbomachinery Conference, March 2011, Istanbul, Turkey, pp. 21-25.Google Scholar
34. Gaggero, S., Villa, D. and Brizzolara, S. RANS and PANEL method for unsteady flow propeller analysis, J of Hydrodynamics, Ser. B, 2010, 22, (5), pp 564-569.Google Scholar
35. Skvortsov, A., Gaylor, K., Norwood, C., Anderson, B. and Chen, L. Scaling lays for noise generated by the turbulent flow around a slender body, Proceedings of the Undersea Defence Technology Conference, 2009, Cannes, France.Google Scholar
36. Proudman, I. The generation of noise by isotropic turbulence, Proceedings of the Royal Soc of London A: Mathematical, Physical and Engineering Sciences, 1952, 214, (1116), pp 119-132.Google Scholar
37. Lilley, G.M. The radiated noise from isotropic turbulence revisited, Tech Rep ICASE Report No. 93-75, NASA Contractor Report 1916547, December 1993, NASA Langley Research Center, Hampton, Virginia, US.Google Scholar
38. Amiet, R.K. Noise due to turbulent flow past a trailing edge, J of sound and Vibration, 1976, 47, (3), pp 387-393.Google Scholar
39. Paterson, R. and Amiet, R. Noise of a model helicopter rotor due to ingestion of turbulence, Tech Rep NASA CR-3213, November 1979. NASA Langley Research Center, Hampton, VA, US.Google Scholar
40. Roger, M. and Moreau, S. Back-scattering correction and further extensions of Amiet’s trailing-edge noise model. Part I:Theory. J of Sound and Vibration, 2005, 3, (286), pp 477-506.Google Scholar
41. Moreau, S. and Roger, M. Competing broadband noise mechanisms in low-speed axial fans, AIAA J, 2007, 45, (1), pp 48-57.CrossRefGoogle Scholar
42. Rozenberg, Y. Modélisation analytique du bruit aérodynamique à large bande des machines tournantes: Utilisation de calculs moyennés de mécanique des fluides. PhD Thesis, Ecole Centrale de Lyon, 2007.Google Scholar
43. Croaker, P., Skvortsov, A. and Kessissoglou, N. A simple approach to estimate flow-induced noise from steady state CFD data, Proceedings of Acoustics, 2011, pp. 1-8.Google Scholar
44. Pagano, A., Barbarino, M., Casalino, D. and Federico, L. Tonal and broadband noise calculations for aeroacoustic optimization of a pusher propeller, J of Aircr, 2010, 47, (3), pp 835-848.Google Scholar
45. Barakos, G., Steijl, R., Badcock, K. and Brocklehurst, A. Development of CFD capability for full helicopter engineering analysis, 31st European Rotorcraft Forum, September 2005, Florence, Italy.Google Scholar
46. Steijl, R., Barakos, G. and Badcock, K. A framework for CFD analysis of helicopter rotors in hover and forward flight, Int J for Numerical Methods in Fluids, 2006, 51, (8), pp 819-847.Google Scholar
47. Boussinesq, J. Théorie de l’Écoulement Tourbillonant et Tumultueux des Liquides dans des Lits Rectilignes à Grande Section, Tome I-II, 1st ed., 1897, Gaulthier-Villars, Paris, France.Google Scholar
48. Pope, S. Turbulent flows, Measurement Science and Technology, 2001, 12, (11), p 2020.Google Scholar
49. Wilcox, D.C. Multiscale model for turbulent flows, AIAA J, November 1988, 26, (11), pp 1311-1320.Google Scholar
50. Menter, F.R. Two-equation Eddy-viscosity turbulence models for engineering applications, AIAA J, August 1994, 32, (8), pp 1598-1605.Google Scholar
51. Osher, S. and Chakravarthy, S. Upwind schemes and boundary conditions with applications to Euler equations in general geometries, J of Computational Physics, 1983, 50, (3), pp 447-481.Google Scholar
52. van Leer, B. Flux-vector splitting for the Euler equations, Upwind and High-Resolution Schemes, Vol. 1, 1997, Springer, Berlin, Germany, pp. 80-89.Google Scholar
53. van Albada, G., van Leer, B. and Roberts, W. Jr A comparative study of computational methods in cosmic gas dynamics, Upwind and High-Resolution Schemes, Vol. 2, 1997, Springer, Berlin, Germany, pp 95-103.Google Scholar
54. Axelsson, O. Iterative Solution Methods, 1994, Cambridge University Press, Cambridge, Massachusetts, US.Google Scholar
55. Lawson, S.J., Woodgate, M., Steijl, R. and Barakos, G.N. High performance computing for challenging problems in computational fluid dynamics, Progress in Aerospace Sciences, July 2012, 52, pp 19-29.Google Scholar
56. Biava, M. and Vigevano, L. The effect of far-field boundary conditions on tip vortex path predictions in hovering, CEAS Aerospace Aero Research Conference, 2002, Cambridge, pp. 10-13.Google Scholar
57. Scrase, N. and Maina, M. The evaluation of propeller aero-acoustic design methods by means of scaled-model testing employing pressure tapped blades and spinner, ICAS Proceedings, Vol. 19, American Institute of Aeronautics and Astronautics, 1994, pp. 183-183.Google Scholar
58. Gomariz-Sancha, A., Maina, M. and Peace, A. J. Analysis of propeller-airframe interaction effects through a combined numerical simulation and wind-tunnel testing approach, AIAA SciTech, 53rd AIAA Aerospace Sciences Meeting, 2015, Kissimmee, Florida, US, pp 1026.Google Scholar
59. Barakos, G. and Johnson, C. Acoustic comparison of propellers, Int J of Aeroacoustics, 2016, 15, (6–7), pp 575-594.Google Scholar
60. Steijl, R. and Barakos, G. Sliding mesh algorithm for CFD analysis of helicopter rotor Fuselage aerodynamics, Int J for Numerical Methods in Fluids, 527, 58, pp 527-549.CrossRefGoogle Scholar
61. Butterworth, S. On the theory of filter amplifiers, Wireless Engineer, 1930, 7, (6), pp 536-541.Google Scholar
62. Zandbergen, T., Sarin, S. and Donnelly, R. Propeller noise measurements in DNW on the fuselage of a twin engine aircraft model, 9th Aeroacoustics Conference, 1984, p 2367.Google Scholar
63. Woodward, R. and Loeffler, I. In-flight source noise of an advanced large-scale single-rotation propeller, J Aircr, 1993, 30, (6), pp 918-926.Google Scholar
64. Dobrzynski, W. Propeller noise reduction by means of unsymmetrical blade-spacing, J of Sound Vibration, 1993, 163, (1), pp 123-126.Google Scholar
66. Tecplot, Inc. User's Manual Tecplot 360 EX 2016 Release 2, 2016.Google Scholar
67. Dobrzynski, W. Ermittlung von Emissionskennwerten für Schallimmissionsrechnungen an Landeplätzen, Project Report, DLR-Interner Bericht. 129-94/17, 1994.Google Scholar
68. Aircraft Noise Committee, Estimation of the maximum discrete frequency noise from isolated rotors and propellers, Tech Rep Aerounautical Series 76020, ESDU, March 2011.Google Scholar
69. Jerri, A.J. The Shannon sampling theorem – Its various extensions and applications: A tutorial review, Proceedings of the IEEE, 1977, 65, (11), pp 1565-1596.CrossRefGoogle Scholar
70. Electroacoustics–sound level meters, Tech Rep 61672, International Electrotechnical Commission – International Standard IEC, 2003.Google Scholar
71. Acoustics – Normal equal-loudness-level contours, Tech Rep 226, International Organization for Standardization ISO, BS, 2003.Google Scholar
72. Aircraft and Propulsion Design Requirements for the IMPACTA Project, Tech Rep ITS 01675, Issue 3, Dowty Propellers (GE Aviation Systems Ltd), 2013.Google Scholar
73. Geurts, E. IMPACTA Transmission functions generation – test and processing. Tech Rep NLR-CR-2013-145, National Aerospace Laboratory NLR, 2013.Google Scholar
74. Lyamshev, L. Theory of sound radiation by thin elastic shells and plates, Soviet Physics Acoustics, 1960, 5, (4), pp 431-438.Google Scholar
75. Williams, E. Fourier Acoustics: Sound Radiation and Nearfield Acoustical Holography, 1999, Academic Press.Google Scholar
76. Dowty Aerospace Propellers. Available at: http://dowty.com.Google Scholar