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      물리와 데이터 분석 모델을 결합한 해안선 변화 모델링 기법 = A Shoreline Change Prediction Technique Combining Physics and Data-driven Model

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      https://www.riss.kr/link?id=A108788310

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      다국어 초록 (Multilingual Abstract) kakao i 다국어 번역

      In modern engineering, Artificial Intelligence (AI) and several data analysis techniques are frequently used and developed in various fields. These quantitative approaches, however, are somewhat focused on the assumption that sensor data properly expresses the physical phenomenon. Besides they still have limitations such as nonlinearity, different environmental condition and complexity of response. Another issue is that the data can be obtained through experiments, but due to the constraints of time and cost of experiments, obtaining a large amount of data that may be able to fully explain diverse natural occurrences is impossible. To deal with the aforementioned issues, we propose shoreline prediction techniques using a combination of physics and data analysis models. The physical coefficients of the existing differential equation are optimized through a genetic algorithm and approximate solution is obtained through the Euler method. This was used as prior knowledge and combined with a data analysis model to predict the shoreline position. As a result of the experiment, when there was enough training data, the performance of data analysis model was better than that of the proposed method, but the performance of the proposed method was better in situations where the training data was insufficient.
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      In modern engineering, Artificial Intelligence (AI) and several data analysis techniques are frequently used and developed in various fields. These quantitative approaches, however, are somewhat focused on the assumption that sensor data properly expr...

      In modern engineering, Artificial Intelligence (AI) and several data analysis techniques are frequently used and developed in various fields. These quantitative approaches, however, are somewhat focused on the assumption that sensor data properly expresses the physical phenomenon. Besides they still have limitations such as nonlinearity, different environmental condition and complexity of response. Another issue is that the data can be obtained through experiments, but due to the constraints of time and cost of experiments, obtaining a large amount of data that may be able to fully explain diverse natural occurrences is impossible. To deal with the aforementioned issues, we propose shoreline prediction techniques using a combination of physics and data analysis models. The physical coefficients of the existing differential equation are optimized through a genetic algorithm and approximate solution is obtained through the Euler method. This was used as prior knowledge and combined with a data analysis model to predict the shoreline position. As a result of the experiment, when there was enough training data, the performance of data analysis model was better than that of the proposed method, but the performance of the proposed method was better in situations where the training data was insufficient.

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      참고문헌 (Reference)

      1 김태곤 ; 이정렬, "평형해빈단면 개념을 이용하여 파랑 에너지 유입에 따른 해안선 변동 해석" 한국해양공학회 32 (32): 116-122, 2018

      2 Kim, T.-K, "Vulnerability Analysis of Episodic Beach Erosion by Applying Storm Wave Scenarios to a Shoreline Response Model" 8 : 759067-, 2021

      3 Yan, D., "Shoreline change detection and forecast along the Yancheng coast using a digital shoreline analysis system" 41 (41): 1-16, 2021

      4 Larson, M., "SBEACH: numerical model for simulating storm-induced beach change; report 1: empirical foundation and model development" 1989

      5 Karimpouli, S., "Physics informed machine learning: Seismic wave equation" 11 (11): 1993-2001, 2020

      6 Hu, J. W., "Numerical methods for differential equations" City University 2003

      7 Fang Y., "Modelling Coastal Process for Long-term Shoreline Change" 2013

      8 Kumar, L., "Mapping Shoreline Change Using Machine Learning: A Case Study from the Eastern Indian Coast" 68 (68): 1127-1143, 2020

      9 Lim, C., "Evolution model of shoreline position on sandy, wave-dominated beaches" 415 (415): 108409-, 2022

      10 Yates, M. L., "Equilibrium shoreline response: Observations and modeling" 114 (114): 2009

      1 김태곤 ; 이정렬, "평형해빈단면 개념을 이용하여 파랑 에너지 유입에 따른 해안선 변동 해석" 한국해양공학회 32 (32): 116-122, 2018

      2 Kim, T.-K, "Vulnerability Analysis of Episodic Beach Erosion by Applying Storm Wave Scenarios to a Shoreline Response Model" 8 : 759067-, 2021

      3 Yan, D., "Shoreline change detection and forecast along the Yancheng coast using a digital shoreline analysis system" 41 (41): 1-16, 2021

      4 Larson, M., "SBEACH: numerical model for simulating storm-induced beach change; report 1: empirical foundation and model development" 1989

      5 Karimpouli, S., "Physics informed machine learning: Seismic wave equation" 11 (11): 1993-2001, 2020

      6 Hu, J. W., "Numerical methods for differential equations" City University 2003

      7 Fang Y., "Modelling Coastal Process for Long-term Shoreline Change" 2013

      8 Kumar, L., "Mapping Shoreline Change Using Machine Learning: A Case Study from the Eastern Indian Coast" 68 (68): 1127-1143, 2020

      9 Lim, C., "Evolution model of shoreline position on sandy, wave-dominated beaches" 415 (415): 108409-, 2022

      10 Yates, M. L., "Equilibrium shoreline response: Observations and modeling" 114 (114): 2009

      11 Dean, R. G., "Equilibrium Beach Profiles: U.S. Atlantic and Gulf Coasts" Department of Civil Engineering, University of Delaware 1977

      12 Caldwell, R. L., "Delft3D-Flow: Simulation of Multi-Dimensional Hydrodynaminc Flows and Transport Phenomena, Including Sediments-User Manual" 119 : 961-982, 2014

      13 Montaño, J., "Blind testing of shoreline evolution models" 10 (10): 1-10, 2020

      14 Zeinali, S., "Artificial neural network for the prediction of shoreline changes in Narrabeen, Australia" 107 : 102362-, 2021

      15 Chang, F. J., "Adaptive neuro-fuzzy inference system for the prediction of monthly shoreline changes in northeastern Taiwan" 84 : 145-156, 2014

      16 Miller, J. K., "A simple new shoreline change model" 51 (51): 531-556, 2004

      17 Tabassum, M., "A genetic algorithm analysis towards optimization solutions" 4 (4): 124-142, 2014

      18 Lim, C., "A Study on the Influence of Sand Median Grain Size on the Short-Term Recovery Process of Shorelines" 9 : 906209-, 2022

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