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作 者:朱勇[1]
机构地区:[1]上海大学
出 处:《水动力学研究与进展(A辑)》1998年第3期272-279,共8页Chinese Journal of Hydrodynamics
基 金:国家教委;上海市教委科研基金资助的课题;国家自然科学基金项目资助
摘 要:本文讨论具表面张力作用(Bond数大于1/3)下不可压缩无粘流体流过地形障碍物的共振流动.采用摄动方法,本文导出了一个新的方程:具负色散的fkdv方程.数值结果表明该情形可激发出下游下凹孤立波串,这个结果有待进一步的实验验证.Capillary effect sometimes plays an important role in low gravity case, thin film flow and flow with large curvature. In this paper, the nonlinear capillary-gravity waves generated by the resonant flow of an incompressible, inviscid fluid with surface tension for the Bond number being larger than 1/3 over a topography are investigated analytically and numerically. By using a perturbation method, a forced KdV equation with nega-tive dispersion term is derived. The pesudo-spectral numerical solutions of the equation shows that a typical solu-tion of the present forced KdV equation consists of a train of concave solitary-like waves which propagate down-ward , a convex one near the topography and a train of upstream dispersive waves, which is different from the traditional results for fKdV equation.
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