A Design Method for High-Speed Propulsor Blades

Author:

Griffin Paul E.1,Kinnas Spyros A.1

Affiliation:

1. Ocean Engineering Group, Department of Civil Engineering, The University of Texas at Austin, Austin, TX 78712

Abstract

This study uses a nonlinear optimization method coupled with a vortex lattice cavitating propeller analysis method to design efficient propeller blades. Different constraints are imposed to improve propeller design. Several advancements in the method are shown, including the option for quadratic skew, user specified skew distribution, and a constraint limiting the minimum pressure in wetted regions of the blade. Results for a series of fully wetted runs demonstrate the effectiveness of the constraint on minimum pressure in preventing the onset of bubble or mid-chord cavitation. A comparison of a design in uniform inflow with a design in non-axisymmetric inflow indicates that a propeller designed by the present method in non-axisymmetric inflow has more favorable cavitating flow characteristics than a propeller design assuming uniform inflow. Results are also shown for a series of runs utilizing the cavity constraints. These results indicate that the present method can be used to improve on propeller designs by imposing constraints on the cavity area and cavity volume velocity harmonics, as well as by using a quadratic skew distribution.

Publisher

ASME International

Subject

Mechanical Engineering

Reference14 articles.

1. Briancon-Marjollet L. , FrancJ., and MichelJ., 1990, “Transient Bubbles Interacting with an Attached Cavity and the Boundary Layer,” Journal of Fluid Mechanics, Vol. 218, pp. 355–376.

2. Brockett, T., 1966, “Minimum Pressure Envelopes for Modified NACA-66 Sections with NACA a = 0.8 Camber and Buships Type I and Type II Sections,” DTNSRDC, Teddington, England.

3. Choi, J.-K., and Kinnas, S., 1997, “Cavitating Propeller Analysis inside of a Tunnel,” Proc. Cavitation and Multiphase Flow Forum, Vancouver, Canada. Fluids Engineering Division, ASME.

4. Coney, W. B., 1989, “A Method for the Design of a Class of Optimum Marine Propulsors,” Ph.D. thesis, MIT, Department of Ocean Engineering.

5. Greeley, D., and Kerwin, J., 1982, “Numerical Methods for Propeller Design and Analysis in Steady Flow,” Trans. SNAME, Vol. 90.

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