COMPUTATION PROGRAM TO ESTIMATE WAVE-INDUCED STEADY FORCES AND MOMENT ON A SHIP
This computation program is useful for analyzing and simulating marine accidents involving ship maneuverability in waves, such as drifting or collision avoidance in rough seas.
Fig. 1 Schematic diagram of wave-induced steady forces and moment on a ship and the influence on maneuvering motions
Ships navigating in waves create new unsteady waves, because they reflect and diffract incident waves as well as oscillate periodically in accordance with the wave crests and troughs. As a result, unsteady wave forces on the ship exhibits nonlinear natures, which can generate time-averaged steady components (see Fig.1). Although these steady components are higher-order compared to wave exiting forces, they induce a time-averaged decrease in the ship's speed, a ship’s lateral drift, and an increase in the rudder angle required to maintain the ship's course. Moreover, these steady components also affect the ship's position, heading, etc. as the integral values. Therefore, when evaluating ship's propulsion and maneuvering performance in actual seas, it is essential to consider the wave-induced steady forces and moment in the ship’s longitudinal, lateral and yaw directions. This program predicts such wave-induced steady forces theoretically and practically. We are currently developing a method to numerically simulate ship’s maneuvering motions in waves that takes into account the wave-induced steady forces predicted using this program.
Fig. 2 Schematic diagram of different ship's conditions: resting, moving straight forward, and moving obliquely with lateral drift
Fig. 3 Wave-induced steady horizontal forces and yaw moment on a very large crude carrier (VLCC) under resting and moving straight forward in oblique head waves, 60 deg. [1]
Fig. 4 Wave-induced steady lateral force on a VLCC under moving straight forward and obliquely with lateral drift in short waves (ratio of wavelength to ship length, λ/L, 0.4) [2]
Fig.5 Trajectory of a container ship turning in regular short waves (λ/L, 0.5) and the time history of oscillatory motions (under development)