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从流体力学方程组出发,引入新的尺度假设,基于多重尺度分析,导出了计及激励、损耗在内的水槽孤波支配方程和驻孤波解,通过耗散分析,给出了下截止驱动振幅△c随驱动频率Ω的约束关系和在△-Ω图象中等振幅线。本文低功率因数尺度假设更符合实际情况,且更有利于解释实验。Based on equations of fluids nachanics, introducing new scale hypotheses, and by means of pertubative multiple-scale method, the governing equation and solution of non-propagating soliton wah counting of excition and damping are given. By damping analysis, the curves of the lower cut-off excited amplitude△c versus the excited frenquency Ω and the soliton equalamplitude curves in △-Ω picture in a good agreemant with experiment to a certain extent are obtained.







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