TSUNAMI SHOALING THEORY

Kalle M. Lampela
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引用次数: 1

Abstract

When a kilometers-long tsunami wave approaches the coast, the amplitude of the tsunami wave will increase according to Green’s law, depending on the depth of the seawater. Near the shoreline, the increasing tsunami wave sucks from the front seawater and it will withdraw. The sea bottom will open, creating a drawback phenomenon. The drawback flow and the propagating wave front will collide and will form a wave with a sharp drop downwards. The tsunami break wave starts flowing rapidly to the shoreline. To simulate the situation, we can imagine a virtual dam break (theory by Ritter). As a result, we can use the rules for tsunami wave break theory to calculate an emerging massive flow. The velocity of the break wave can be obtained according to the “dam wall break flow” theory. By these rules, the flow velocity, the parabolic form of flowing water surface, the depth of the sea water at shoreline, the duration, the level of the maximum run-up height onshore and flow loading for buildings can all be calculated. The whole aforementioned shoaling process is presented by easily understandable figures. A simplified calculation example is presented based on the Asian tsunami of 2004 in Xaaphuun in Somalia, from which we have a lot of input data from 0.25-degree-shallow shore. The third and strongest drawback of the tsunami was 1300 m long and 6 m deep. Knowing the shoreline velocity (11 m/s) and estimating the flow friction, we can calculate the depth of water at shoreline, the volume flow, the timing and the average run-up height onshore. The results were in accordance with real data. Also, an explanation will be formulated for the reason why the city of Faro was spared in the Lisbon earthquake and tsunami in 1755. The tsunami shoaling process includes shoreline approaching increasing tsunami wave, drawback, collision of flows, virtual dam break, massive flow to the shoreline and run-up onshore.
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海啸浅滩理论
当一公里长的海啸波接近海岸时,海啸波的振幅会根据格林定律增加,这取决于海水的深度。在海岸线附近,不断增加的海啸波吸收了前面的海水,并将其撤回。海底会打开,造成一种缺陷现象。反向流与传播波阵面发生碰撞,形成一个向下急剧下降的波。海啸破裂波开始迅速向海岸线流动。为了模拟这种情况,我们可以想象一个虚拟的溃坝(里特的理论)。因此,我们可以使用海啸破波理论的规则来计算一个新兴的大规模流动。根据“坝壁溃决流”理论,可以求得溃决波的速度。根据这些规则,水流速度、水流面抛物线形态、岸线海水深度、持续时间、岸线最大爬高水平和建筑物的水流荷载都可以计算出来。前面提到的整个浅滩过程都是用简单易懂的图形来呈现的。以2004年发生在索马里沙普恩的亚洲海啸为例,给出了一个简化的计算实例,其中我们有大量来自0.25度浅岸的输入数据。海啸的第三个也是最严重的缺点是长1300米,深6米。已知岸线速度(11m /s),估算流动摩擦力,就可以计算岸线水深、体积流量、时间和岸上平均爬升高度。所得结果与实际数据相符。此外,还将解释法鲁市在1755年里斯本地震和海啸中幸免于难的原因。海啸浅滩化过程包括岸线靠近、海啸波增加、后退、水流碰撞、大坝溃决、大量水流涌向岸线和冲上岸。
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