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首页> 外文期刊>Philosophical transactions of the Royal Society. Mathematical, physical, and engineering sciences >A theoretical and experimental investigation of indirectly excited roll motion in ships
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A theoretical and experimental investigation of indirectly excited roll motion in ships

机译:船舶间接激励侧倾运动的理论和实验研究

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The phenomenon of indirectly exciting the roll motion of a vessel due to nonlinear couplings of the heave, pitch and roll modes is investigated theoretically and analytically. Two nonlinear mechanisms that cause large-amplitude rolling motions in a head or following sea are investigated. The first mechanism is internal or autoparametric resonance and the second is parametric resonance. The energy put into the pitch and heave modes by the wave excitations may be transferred into the roll mode by means of nonlinear coupling among these modes; thus, the roll can be indirectly excited. As a result, a ship in a head or following sea can spontaneously develop severe rolling motion. In the analytical approach, the method of multiple scales is used to determine a system bf nonlinear first-order equations governing the modulation of the amplitudes and phases of the system. The fixed-point solutions of these equations are determined and their bifurcations are investigated. Hopf bifurcations are found in the case of two-to-one internal resonance. Numerical simulations are used to investigate the bifurcations of the ensuing limit cycles and how they produce chaos. Experiments are conducted with tanker and destroyer models. They demonstrate some of the nonlinear effects, such as the jump phenomenon, the subcritical instability, and the coexistence of multiple solutions. The experimental results are in good qualitative agreement with the results predicted theoretically. [References: 30]
机译:理论上和分析上都研究了由于升沉,俯仰和横摇模式的非线性耦合而间接激发船舶横摇运动的现象。研究了两种在航海或后海中引起大振幅横摇运动的非线性机制。第一种机制是内部或自参数共振,第二种是参数共振。通过波激励在俯仰和升沉模式中产生的能量可以通过这些模式之间的非线性耦合转换为侧倾模式。因此,辊可以被间接地激发。结果,在头顶或海中的船会自发地剧烈滚动。在分析方法中,采用多标度的方法通过控制系统振幅和相位调制的非线性一阶方程来确定系统。确定这些方程的不动点解,并研究它们的分歧。在二对一内部共振的情况下,会发现Hopf分叉。数值模拟用于研究随后的极限环的分叉以及它们如何产生混沌。实验是用油轮和驱逐舰模型进行的。他们证明了一些非线性效应,例如跳跃现象,亚临界不稳定性以及多个解的共存。实验结果与理论预测结果吻合良好。 [参考:30]

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