Approximating one-dimensional coupled shallow-water equations for predicting tsunami wave propagation using finite difference method

Several countries on the Indian Ocean are hit by the tsunami on 26th December 2004. The tsunami is a rare phenomenon compared to other natural hazards. In order to enhance the preparedness of the people due to the tsunami, the tsunami wave propagation is predicted. Hence one-dimensional shallow-wate...

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description Several countries on the Indian Ocean are hit by the tsunami on 26th December 2004. The tsunami is a rare phenomenon compared to other natural hazards. In order to enhance the preparedness of the people due to the tsunami, the tsunami wave propagation is predicted. Hence one-dimensional shallow-water equations are used in this study since the tsunami is considered as a shallow-water wave. The shallow-water equations are discretized using explicit finite difference method. Then, the numerical method is validated with the θ − method and analytical solution for free surface wave damping problem as to ensure that the proposed method is suitable for solving one-dimensional shallow-water equations. The tsunami wave heights and effects show a high variability along the coastline. One way to study this complexity is by simulating the tsunami wave propagation. To simulate the tsunami, the boundary conditions, initial conditions, spatial and time step size, as well as the shallow-water equations in finite difference form, are coded into MATLAB software. The results showed that the tsunami wave is propagating towards the coastline as the time increases. The simulation results had successfully predicted the behaviour of tsunami wave propagation near the coastline.
doi_str_mv 10.1063/1.5054223
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The tsunami is a rare phenomenon compared to other natural hazards. In order to enhance the preparedness of the people due to the tsunami, the tsunami wave propagation is predicted. Hence one-dimensional shallow-water equations are used in this study since the tsunami is considered as a shallow-water wave. The shallow-water equations are discretized using explicit finite difference method. Then, the numerical method is validated with the θ − method and analytical solution for free surface wave damping problem as to ensure that the proposed method is suitable for solving one-dimensional shallow-water equations. The tsunami wave heights and effects show a high variability along the coastline. One way to study this complexity is by simulating the tsunami wave propagation. To simulate the tsunami, the boundary conditions, initial conditions, spatial and time step size, as well as the shallow-water equations in finite difference form, are coded into MATLAB software. The results showed that the tsunami wave is propagating towards the coastline as the time increases. The simulation results had successfully predicted the behaviour of tsunami wave propagation near the coastline.</description><identifier>ISSN: 0094-243X</identifier><identifier>EISSN: 1551-7616</identifier><identifier>DOI: 10.1063/1.5054223</identifier><identifier>CODEN: APCPCS</identifier><language>eng</language><publisher>Melville: American Institute of Physics</publisher><subject>Boundary conditions ; Coastal environments ; Coasts ; Computer simulation ; Damping ; Disaster management ; Finite difference method ; Free surfaces ; Hazards ; Inertia ; Initial conditions ; Mathematical analysis ; Numerical methods ; Propagation ; Shallow water equations ; Surface waves ; Tsunamis ; Water waves ; Wave propagation</subject><ispartof>AIP conference proceedings, 2018, Vol.2013 (1)</ispartof><rights>Author(s)</rights><rights>2018 Author(s). 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The tsunami is a rare phenomenon compared to other natural hazards. In order to enhance the preparedness of the people due to the tsunami, the tsunami wave propagation is predicted. Hence one-dimensional shallow-water equations are used in this study since the tsunami is considered as a shallow-water wave. The shallow-water equations are discretized using explicit finite difference method. Then, the numerical method is validated with the θ − method and analytical solution for free surface wave damping problem as to ensure that the proposed method is suitable for solving one-dimensional shallow-water equations. The tsunami wave heights and effects show a high variability along the coastline. One way to study this complexity is by simulating the tsunami wave propagation. To simulate the tsunami, the boundary conditions, initial conditions, spatial and time step size, as well as the shallow-water equations in finite difference form, are coded into MATLAB software. 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The tsunami is a rare phenomenon compared to other natural hazards. In order to enhance the preparedness of the people due to the tsunami, the tsunami wave propagation is predicted. Hence one-dimensional shallow-water equations are used in this study since the tsunami is considered as a shallow-water wave. The shallow-water equations are discretized using explicit finite difference method. Then, the numerical method is validated with the θ − method and analytical solution for free surface wave damping problem as to ensure that the proposed method is suitable for solving one-dimensional shallow-water equations. The tsunami wave heights and effects show a high variability along the coastline. One way to study this complexity is by simulating the tsunami wave propagation. To simulate the tsunami, the boundary conditions, initial conditions, spatial and time step size, as well as the shallow-water equations in finite difference form, are coded into MATLAB software. The results showed that the tsunami wave is propagating towards the coastline as the time increases. The simulation results had successfully predicted the behaviour of tsunami wave propagation near the coastline.</abstract><cop>Melville</cop><pub>American Institute of Physics</pub><doi>10.1063/1.5054223</doi><tpages>11</tpages></addata></record>
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subjects Boundary conditions
Coastal environments
Coasts
Computer simulation
Damping
Disaster management
Finite difference method
Free surfaces
Hazards
Inertia
Initial conditions
Mathematical analysis
Numerical methods
Propagation
Shallow water equations
Surface waves
Tsunamis
Water waves
Wave propagation
title Approximating one-dimensional coupled shallow-water equations for predicting tsunami wave propagation using finite difference method
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