Analysis on the Estimation Error of the Lowest and Highest Astronomical Tides using the Wido Tidal Elevation Data |
Jeong, Shin Taek
(Department of Civil and Environmental Engineering, Wonkwang University)
Yoon, Jong Tae (Department of Civil Engineering, Kyungsung University) Cho, Hongyeon (Coastal & Environmental Engineering Division, Korea Institute of Ocean Science & Technology) Ko, Dong Hui (Hae Poong Engineering Inc.) Kang, Keum Seok (KEPCO Research Institute) |
1 | Byun, D.-S. and C.-W. Cho, (2009). Exploring conventional tidal prediction schemes for improved coastal numerical forecast modeling, Ocean Modelling 28, 193-202. DOI |
2 | Korea Hydrographic and Oceanographic Administration (2012). Final Report on the re-consideration of the setup of the tidal data treatment system and the reference datum level, (in Korean). |
3 | Cho, H.Y., Ko, D.H. and Jeong, S.T. (2011). Missing pattern of the tidal elevation data in Korean coasts. Journal of Korean Society of Coastal and Ocean Engineers, 23(6), 496-501 (in Korean). DOI |
4 | Feng, X., M.N. Tsimplis, and P.L. Woodworth (2015), Nodal variations and long-term changes in the main tides on the coasts of China, J. Geophys. Res. Oceans, 120, 1215-1232. |
5 | FIG(International Federation of Surveyors) (2006). FIG Guide on the Development of a Vertical Reference Surface for Hydrography. |
6 | Foreman, M.G.G. and Neufeld, E.T. (1991). Harmonic tidal analyses of long time series. International Hydrographic Review 68(1), 85-108. |
7 | Gill, S.K. and J.R. Schultz. (2001). Tidal Datums and Their Applications, NOAA Special Publication NOS CO-OPS 1. |
8 | Godin, G. (1991). The analysis of tides and currents. In:Parker, B.B (Ed.), Tidal Hydrodynamics. Wiley, New York, 675-709. |
9 | Haigh, I.D., M. Eliot, and C. Pattiaratchi (2011), Global influences of the 18.61 year nodal cycle and 8.85 year cycle of lunar perigee on high tidal levels, J. Geophys. Res., 116, C06025, doi:10.1029/2010JC006645. DOI |
10 | Hansen, J.M.; Aagaard, T., and Kuijpers, A., (2015). Sea-level forcing by synchronization of 56- and 74-year oscillations with the Moon's nodal tide on the northwest European Shelf (eastern North Sea to central Baltic Sea). Journal of Coastal Research, 31(5), 1041-1056. |
11 | Houston, J.R., and Dean, R.G. (2011). Accounting for the nodal tide to improve estimates of sea level acceleration. Journal of Coastal Research, 27(5), 801-807. |
12 | ICSM(Intergovernmental Committee on Surveying and Mapping) Permanent Committee on Tides and Mean Sea Level. (2011). Australian Tides Manual SP9 V4.1. |
13 | IEC (2009). IEC 61400-3: Wind turbines-Part 3: Design requirements for offshore wind turbines. |
14 | Ministry of Maritime Affairs and Fisheries (2014). Harbor and fishery design criteria (in Korean). |
15 | Murray, M.T. (1964). A general method for the analysis of hourly heights of the tide. International Hydrographic Review, 41(2), 91-101. |
16 | Pawlowicz, R., Beardsley, B. and Lentz, S. (2002). Classical Tidal Harmonic Analysis Including Error Estimates in MATLAB using T_TIDE. Computers and Geosciences, 28, 929-937. DOI |
17 | Pugh, D. (2004). Changing Sea Levels: effects of tides, weather and climate, Cambridge University Press. |
18 | Pugh, D. and P. Woodworth. (2014). Sea-Level Science: Understanding Tides, Surges, Tsunamis and Mean Sea-Level Changes, Cambridge University Press. |
19 | Slobbe, D. C., R. Klees, M. Verlaan, L. L. Dorst and H. Gerristen. (2013). Lowest Astronomical Tide in the North Sea Derived from a Vertically Referenced Shallow Water Model, Marine Geodesy, 36(1), 31-71. DOI |
20 | Turner. J. F., J. C. Iliffe, M. K. Ziebart and C. Jones. (2013). Global Ocean Tide Models: Assessment and Use within a Surface Model of Lowest Astronomical Tide. Marine Geodesy, 36(2), 123-137 DOI |