The dynamic stability of ships encountering large regular waves from astern is analyzed, with focus on delineating the specific conditions leading to the uncontrolled turn identified as broaching. The problem's formulation takes into account motions of the actively steered or controls-fixed vessel in surge-sway-yawroll with consideration of Froude-Krylov and diffraction wave excitation.
2 Ship Stability 2.1 Basic Stability Calculation The ability of a ship to return to its equilibrium position after it is displaced there from because of the external forces and external torques M H is called ship stability. Ship heels under the action of static stability, which supposes the angular velocity is zero.
• Dynamic stability describes the form of motion an aircraft in static stability undergoes when it tries to return to its original position. such as an aircraft, rocket, or ship, that causes it, when disturbed from an original state of steady motion in an upright position, to damp the oscillations set up by restoring moments and gradually
IMO Regulations for Intact Stability. Area A ≥ 0.055 (m rad) Area A + B ≥ 0.09 (m rad) The work and energy considerations. Area B ≥ 0.030 (m rad) (dynamic stability) GZ ≥ 0.20 (m) at an angle of heel equal to or greater than 30 . GZmax should occur at an angle of heel preferably exceeding 30 but not less than 25 .
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