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Abstract: <br /> <br /> <br /> <br /> <br /> This final project studies submerged parallel bars as wave reflector using linear Shallow Water Equation (SWE). Each time an incoming wave enters a region with <br /> <br /> <br /> <br /> <...
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Format: | Final Project |
Language: | Indonesia |
Online Access: | https://digilib.itb.ac.id/gdl/view/6212 |
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Institution: | Institut Teknologi Bandung |
Language: | Indonesia |
Summary: | Abstract: <br />
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This final project studies submerged parallel bars as wave reflector using linear Shallow Water Equation (SWE). Each time an incoming wave enters a region with <br />
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a change of depth, it will scatter into a transmitted wave and a reflected wave. <br />
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This phenomena is first studied in order to find an optimal width of a one bar wave reflector with a certain height. The result show that the optimal width of a bar is an odd number times plus one half multiple of wavelength. Numerical study is carried using the <br />
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Lax wendroff discretization scheme with varying partitions along spatialaxis in order to avoid numerical diffusion error. Comparison between analytical <br />
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and numerical solutions shows a good agreement qualitatively and quantitatively. <br />
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The result from one bar can be generalized into n bar wave reflector. For a system of 2bar wave amplitude is reduced by 27%, and for 4 bar system, incoming wave <br />
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amplitude is reduced by 50%. We conclude that when the wave number of the incident wave and the bars are matched, the amplitude of transmitted wave can <br />
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decrease monotonically towards the shore, suggesting that a parallel bars can serve as a breakwater. We also study the effect of shore where its distance from the bar <br />
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is Lp. We conclude that if Lp is half of the wave length then the transmitted wave will hit the shore with the largest amplitude. <br />
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