Abstract
A systematic method was developed for ice-class propeller modeling, performance estimation, strength and integrity evaluation and optimization. To estimate the impact of sea ice on the propeller structure, URI3 rules, established by the International Association of Classification Societies in 2007, were applied for ice loading calculations. An R-class propeller (a type of ice-class propeller) was utilized for subsequent investigations. The propeller modeling was simplified based on a conventional method, which expedited the model building process. The propeller performance was simulated using the computational fluid dynamics (CFD) method. The simulation results were validated by comparison with experimental data. Furthermore, the hydrodynamic pressure was transferred into a finite element analysis (FEA) module for strength assessment of ice-class propellers. According to URI3 rules, the ice loading was estimated based on different polar classes and working cases. Then, the FEA method was utilized to evaluate the propeller strength. The validation showed that the simulation results accorded with recent research results. Finally, an improved optimization method was developed to save the propeller constituent materials. The optimized propeller example had a minimum safety factor of 1.55, satisfying the safety factor requirement of ≥1.5, and reduced the design volume to 88.2% of the original.
Similar content being viewed by others
Abbreviations
- C 0.7R :
-
Blade section chord at 0.7R
- C f :
-
Frictional coefficient
- D :
-
Propeller diameter
- D limit :
-
Diameter limit
- EAR :
-
Propeller expanded area ratio
- F b :
-
Maximum backward force
- F f :
-
Maximum forward force
- h D :
-
Propeller hub diameter
- H ice :
-
Ice thickness
- J :
-
Advance ratio
- K Q :
-
Torque coefficient
- K T :
-
Thrust coefficient
- L pp :
-
Length of perpendiculars, which is the propeller blade length in this research
- S ice :
-
Ice strength index for blade ice force
- S qice :
-
Ice strength index for blade ice torque
- T :
-
Thrust
- TF :
-
Thickness factor
- T.F. i :
-
Thickness factor for case i
- T.F. opt_blade :
-
Available optimized minimum thickness factor for whole blade
- T.F. opt_sec :
-
Available optimized minimum thickness factor for blade section
- T.F. orig :
-
Section thickness factor of original propeller based on the optimization curve
- t optim :
-
The blade section thickness of optimized propeller
- t orig :
-
The blade section thickness of original propeller
- T root :
-
Root thickness
- V a :
-
Ship advance speed, which is flow speed in this research
- Va-max:
-
Propeller maximum advanced speed
- N max :
-
Propeller maximum rotational speed
- PC :
-
Polar class
- P droot :
-
Blade pitch diameter ratio at root
- P dtip :
-
Blade pitch diameter ratio at tip
- Q :
-
Torque
- Re :
-
Reynolds number, which is VL/ν
- SF :
-
Safety factor
- SF i :
-
Safety factor for case i
- X :
-
Characteristic length, which is the propeller radius in this research
- Y :
-
First inflation layer thickness for boundary layer simulation
- y + :
-
Non-dimensional wall thickness
- y BL :
-
Total inflation layer thickness for boundary layer simulation
- Z :
-
Number of blades
- H :
-
Propeller efficiency
- N :
-
Fluid dynamic viscosity
- ρ :
-
Fluid density
References
ANSYS, 2013. ANSYS fluent user’s guide. ANSYS, Inc.
Bardina, J., Huang, P., and Coakley, T., 1997. Turbulence modeling validation, testing, and development. NASA technical memorandum. No. 110446, 1–88.
Ghassemi, H., and Ghadimi, P., 2008. Computational hydrodynamic analysis of the propeller-rudder and the AZIPOD systems. Ocean Engineering, 35(1): 117–130.
IACS, 2011. Requirements Concerning: Polar Class. International Association of Classification Societies, 11–I6, 1–42.
ITTC, 2002. Testing and Extrapolation Methods: Propulsion, Propulsor, Open Water test. International Towing Tank Conference Recommended Guidelines and Procedure. 7.5-02-03-02.1, 1–9.
ITTC, 2011. Practical Guidelines for Ship CFD Application. International Towing Tank Conference Recommended Guidelines and Procedure. 7.5-03-02-03, 1–18.
Jones, W., and Launder, B., 1972. The prediction of laminarization with a two-equation model of turbulence. International Journal of Heat and Mass Transfer, 15: 301–314.
Lee, S.-K., 2007. Engineering practice on ice propeller strength assessment based on IACS polar ice rule-UR13. 10th International Symposium on Practical Design of Ships and Other Floating Structures. ABS Technical Papers, Houston, Texas, 219–228.
Lee, S.-K., 2008. Ice controllable pitch propeller-Strength check based on IACS polar class rule. The 8th International Conference on Performance of Ships and Structures on Ice. ABS Technical Papers, Banff, Alberta, 20–23.
Liu, P., 2019. Propella User Manual. MMC Engineering and Research, Surrey, BC, Canada, 1–41.
Liu, P., Bose, N., and Veitch, B., 2015. Evaluation, design and optimization for strength and integrity of polar class propellers. Cold Regions Science and Technology, 113: 31–39.
Norhamo, L., Bakken, G. M., Deinboll, O., and Iseskär, J. J., 2009. Challenges related to propulsor-ice interaction in Arctic waters. Proceedings of the First International Symposium on Marine Propulsors. Trondheim, Norway, 1–10.
Soininen, H., 1998. A propeller-ice contact model. Technical report. Technical Research Centre of Finland, VTT Publications, 119.
Vroegrijk, E. A., and Carlton, J. S., 2014. Challenges in modelling propeller-ice interaction. ASME 2014 33rd International Conference on Ocean, Offshore and Arctic Engineering. American Society of Mechanical Engineers, San Francisco, California, OMAE2014–23806, 1–8.
Wilcox, D. C., 1993. Comparison of two-equation turbulence models for boundary layers with pressure gradient. AIAA Journal, 31(8): 1414–1421.
Yao, J., 2015. Investigation on hydrodynamic performance of a marine propeller in oblique flow by RANS computations. International Journal of Naval Architecture and Ocean Engineering, 7(1): 56–69.
Ye, L., Guo, C., Wang, C., Wang, C., and Chang, X., 2019. Strength assessment method of ice-class propeller under the design. International Journal of Naval Architecture and Ocean Engineering, 11(1): 542–552.
Acknowledgement
The author would like to thank University of Tasmania and Newcastle University for their support.
Author information
Authors and Affiliations
Corresponding author
Rights and permissions
About this article
Cite this article
Li, Q., Liu, P. Ice-Class Propeller Strength and Integrity Evaluation Using Unified Polar ClassURI3 Rules. J. Ocean Univ. China 20, 823–836 (2021). https://doi.org/10.1007/s11802-021-4586-6
Received:
Revised:
Accepted:
Published:
Issue Date:
DOI: https://doi.org/10.1007/s11802-021-4586-6