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Modeling Marine Propellers

 

By Shin Hyung Rhee and Shitalkumar Joshi, Fluent Inc.

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The static pressure distribution on the back (left) and face (right) sides of the propeller for an advance ratio of 1.1, showing the expected features, including the low pressure region near the tip on the face side, where the tip vortex originates

Compared to fans and turbines, a marine propeller has a very complex geometry because it has variable section profiles, chord lengths, and pitch angles. In addition, to meet the heavy loads required for today’s high-speed vessels, marine propellers are usually operated at high rotation speeds, and this results in even higher skewness in the propeller design. These factors make propeller flow one of the most challenging problems in CFD and to date, many researchers and designers have relied on experimental techniques and simplified numerical methods for analysis.

Recent modeling efforts have shown, however, that CFD can provide valuable insights into the flow field generated by a propeller, including the forces and moments due to the rotating blades. The inviscid potential flow methods used previously were successfully applied to many propellers and are still popular among field designers. Yet this approach often requires cumbersome procedures and a considerable amount of preliminary knowledge. During the past decade, CFD methods for solving the RANS equations have been increasingly applied to various marine propeller geometries. While these studies have shown great advancement in the technology, some issues still need to be addressed for more practicable procedures. These include mesh generation strategies and turbulence model selection.

Regarding the mesh challenges, the strong twisting of the blade central plane, a stagnation point on the hub close to the blades, and limited space for grid generation behind the ship have combined to make structured meshes impractical. Unstructured mesh generation offers many benefits, but the recent introduction of hybrid meshing has the most promise. Hybrid meshes allow for fine resolution of the boundary layers, and concentrated detail in the tip vortex and wake regions.

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Circumferentially averaged velocity components normalized by tip speed, as functions of normalized radial coordinate (r/R) on an axial plane

To properly capture the highly swirling flow and tip vortex, the turbulence model must be chosen appropriately. Many previous studies have under-predicted the size and strength of the tip vortex, and the cause is usually attributed to an over-estimation of the isotropic turbulent viscosity. Recent studies have shown that both the k-w and algebraic Reynolds stress models perform far better than previously used models in predicting the mean flow features of tip vortices.

In a recent study, a five-bladed, highly skewed propeller of typical modern design, the P5168, was simulated using the moving (rotating) reference frame model and the k-w turbulence model in FLUENT. The simulations followed open water measurements1 made at a wide range of advance ratio, J (the ratio of freestream speed to tip speed). Thrust and torque coefficients were found to be within 8% and 11% of measured values, respectively. Circumferentially averaged axial, tangential, and radial velocity components were found to reproduce the experimental trends well. In particular, the maximum axial velocity in the mid-span area, where the blade has its highest pitch angle, was captured. The tangential component was found to increase with increasing radius, as expected, and negative radial velocity, which indicates flow contraction due to the propeller action, was also in good agreement with data. Finally, the increasing magnitude of all velocity components with increasing load and decreasing J was also correctly captured.

Reference:

  1. C. Chesnakas and S. Jessup, Proc. 22nd Symposium on Naval Hydrodynamics, Washington DC, 1998.

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