Commenced in January 2007
Frequency: Monthly
Edition: International
Paper Count: 33093
Three Steps of One-way Nested Grid for Energy Balance Equations by Wave Model
Authors: Worachat Wannawong, Usa W. Humphries, Prungchan Wongwises, Suphat Vongvisessomjai
Abstract:
The three steps of the standard one-way nested grid for a regional scale of the third generation WAve Model Cycle 4 (WAMC4) is scrutinized. The model application is enabled to solve the energy balance equation on a coarse resolution grid in order to produce boundary conditions for a smaller area by the nested grid technique. In the present study, the model takes a full advantage of the fine resolution of wind fields in space and time produced by the available U.S. Navy Global Atmospheric Prediction System (NOGAPS) model with 1 degree resolution. The nested grid application of the model is developed in order to gradually increase the resolution from the open ocean towards the South China Sea (SCS) and the Gulf of Thailand (GoT) respectively. The model results were compared with buoy observations at Ko Chang, Rayong and Huahin locations which were obtained from the Seawatch project. In addition, the results were also compared with Satun based weather station which was provided from Department of Meteorology, Thailand. The data collected from this station presented the significant wave height (Hs) reached 12.85 m. The results indicated that the tendency of the Hs from the model in the spherical coordinate propagation with deep water condition in the fine grid domain agreed well with the Hs from the observations.Keywords: energy balance equation, Gulf of Thailand, nested gridapplication, South China Sea, wave model.
Digital Object Identifier (DOI): doi.org/10.5281/zenodo.1331687
Procedia APA BibTeX Chicago EndNote Harvard JSON MLA RIS XML ISO 690 PDF Downloads 1595References:
[1] C. Amante and B. W. Eakins, 1 Arc-Minute Global Relief Model: Procedures, Data Sources and Analysis (ETOPO1), NOAA, National Geophysical Data Center, Boulder, Colorado, U.S.A. (2008), 21.
[2] G. J. Komen, K. Hasselmann and S. Hasselmann, On the existence of a fully developed windsea spectrum, Journal of Physical Oceanography, 14(1984), 1271-1285.
[3] G. Komen, L. Cavaleri, M. Donelan, K. Hasselmann, S. Hasselmann and P.A.E.M. Janseen, Dynamics and modelling of ocean waves, Cambridge University Press, UK. (1994), 532.
[4] G. Ph. van Vledder, Directional response of wind waves to turning winds, Commun. Hydraul. Geotech. Eng., Delft University of Technology, The Netherlands, 1990.
[5] H. Gunther, S. Hasselmann and P.A.E.M. Janssen, WAM model Cycle 4, Technical Report No. 4, Hamburg, Germany, 1992.
[6] H. L. Tolman, Wind wave propagation in tidal seas, Commun. Hydraul. Geotech. Eng., Delft University of Technology, The Netherlands, 1990.
[7] J. Monbaliu, R. Padilla-Hernandez, J. C. Hargreaves, J. C. Carretero- Albiach, W. Luo, M. Sclavo and H. Gunther, The spectral wave model WAM adapted for applications with high spatial resolution, Coastal Engineering, 41(2000), 4-62.
[8] K. Hasselmann, T. P. Barnett, E. Bouws, H. Carlson, D. E. Cartwright, K. Enke, J. I. Ewing, H. Gienapp, D. E. Hasselmann, P. Kruseman, A. Meerbrug, P. Mauller, D. J. Olvers, K. Richter, W. Sell and H. Walden, Measurements of wind-wave growth and swell decay during the Joint North Sea Wave Project (JONSWAP), Deutsche Hydrographische Zeitschrift, 8(1973), 95.
[9] M. O. Edwards, Global Gridded Elevation and Bathymetry on 5-Minute Geographic Grid (ETOPO5), NOAA, National Geophysical Data Center, Boulder, Colorado, U.S.A., 1989.
[10] M. Gomez Lahoz and J. C. Carretero Albiach, A two-way nesting procedure for the WAM model: Application to the Spanish coast, The American Society of Mechanical Engineer, 119(1997), 20-24.
[11] P.A.E.M. Janssen, Quasi-linear theory of wind-wave generation applied to wave forecasting, Journal of Physical Oceanography, 19(1991), 745- 754.
[12] P. H. LeBlond and L. A. Mysak, Waves in the ocean. Elsevier, Amsterdam, 1978.
[13] S. Hasselmann, K. Hasselmann, E. Bauer, P.A.E.M. Janssen, G. J. Komen, L. Bertotti, P. Lionello, A. Guillaume, V. C. Cardone, J. A. Greenwood, M. Reistad, L. Zambresky and J. A. Ewing, The WAM model-a third generation ocean wave prediction model, Journal of Physical Oceanography, 18(1988), 1775-1810.
[14] S. Hasselmann, K. Hasselmann, J. H. Allender and T. P. Barnett, Computations and parameterizations of the nonlinear energy transfer in a gravity-wave spectrum, Part II: Parameterizations of the nonlinear energy transfer for application in wave models, Journal of Physical Oceanography, 15(1985), 1378-1391.
[15] S. Vongvisessomjai, Impacts of Typhoon Vae and Linda on wind waves in the upper gulf of Thailand and east coast, Songklanakarin Journal of Science and Technology, 29(2007), 1199-1216.
[16] S. Vongvisessomjai, Tropical cyclone disasters in the Gulf of Thailand, Songklanakarin Journal of Science and Technology, 31(2009), 213-227.
[17] S. Vongvisessomjai, P. Chatanantavet and P. Srivihok, Interaction of tide and salinity barrier: Limitation of numerical model, Songklanakarin Journal of Science and Technology, 30(2008), 531-538.
[18] T. F. Hogan and T. E. Rosmond, The description of the Navy Operational Global Atmospheric System-s spectral forecast model, Monthly Weather Review, 119(1991), 1786-1815.
[19] W. Wannawong, U. W. Humphries and A. Luadsong, The application of curvilinear coordinate for primitive equation in the Gulf of Thailand, Thai Journal of Mathematics, 6(2008), 89-108.
[20] W. Wannawong, U. W. Humphries, P. Wongwises, S. Vongvisessomjai and W. Lueangaram, A numerical study of two coordinates for energy balance equations by wave model, Thai Journal of Mathematics, 8(2010), 197-214.
[21] W. Wannawong, U. W. Humphries, P. Wongwises, S. Vongvisessomjai and W. Lueangaram, Numerical modeling and computation of storm surge for primitive equation by hydrodynamic model, Thai Journal of Mathematics, 8(2010), 347-363.
[22] W. Wannawong, U. W. Humphries, P. Wongwises, S. Vongvisessomjai and W. Lueangaram, Numerical Analysis of Wave and Hydrodynamic Models for Energy Balance and Primitive Equations, International Journal of Mathematical and Statistical Sciences, 4(2010), 140-150.