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Wave breaking in Boussinesq models for undular bores

机译:Boussinesq模型中波状孔的波浪破碎

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摘要

A nonlinear dispersive model equation is used to study the onset of breaking in long waves behind the front of an undular bore. According to experiments conducted by Favre (1935) [1], weak bores have a smooth, but oscillatory structure, with undulations appearing behind the bore front. With increasing bore strength, the amplitude of these oscillations grows until one or several of them start breaking. The change in type from the purely undular bore occurs at a sharply defined depth ratio which is under review in this article. A convective breaking criterion is put forward, and numerical computations are used to compare the predictions of this model to Favres wavetank experiments. It appears that the numerical results underpredict the appearance of breaking waves, but are in good qualitative agreement with the experiments. The results are interpreted with the aid of exact solitary-wave solutions, and it is found that the transition from purely undular to breaking bore may be recast with the help of a breaking criterion for solitary waves.
机译:非线性色散模型方程用于研究波浪形孔前部后面长波的破裂。根据Favre(1935)[1]进行的实验,弱孔具有光滑但振荡的结构,在孔的前部后面出现起伏。随着钻孔强度的增加,这些振荡的幅度会不断增大,直到其中一个或几个开始破裂。纯粹呈波浪形的孔的类型变化发生在明确定义的深度比处,本文将对此进行回顾。提出了一个对流破裂准则,并利用数值计算将该模型的预测结果与Favres波浪坦克实验进行了比较。数值结果似乎预示了破碎波的出现,但与实验的定性吻合良好。借助精确的孤立波解来解释结果,并且发现可以从孤立的波状到破孔的过渡可以借助孤立波的破断准则进行重铸。

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