Agnew, D.C., 1996. SPOTL: Some programs for ocean-tide loading, SIO Ref. Ser., 96-8, 35, Scripps Institution of Oceanography, La Jolla, CA.
Agnew, D.C., 1997. NLOADF: A program for computing ocean-tide loading, J.
Geophys. Res., 102, 5109-5110.
Andersen, O., Egbert, G., Erofeeva, S. Ray, R., 2006. Mapping nonlinear shallow-water tides: a look at the past and future, Ocean Dyn., 56, 416-429.
Baker, T.F., Curtis, D.J., Dodson, A.H. 1995. Ocean tide loading and GPS, GPS World, 54-59.
Baker, T.F., Bos, M.S., 2003. Validating Earth and ocean models using tidal gravity measurements, Geophys. J. Int., 152, 468-485.
Blumberg, A.F., Mellor, G.L., 1987. A description of a three-dimensional coastal ocean circulation model, in: Heaps, N. (Ed.), Three-Dimensional Coastal Ocean Models, Vol. 4, 1-16, AGU, Washington DC.
Bos, M.S., Baker, T.F., 2005. An estimate of the errors in gravity ocean tide loading computations, J. Geod., 71, 50-63.
Bos, M.S., Scherneck, H.G., 2009. Web page for obtaining ocean loading corrections, Available at: http://froste.oso.chalmers.se/loading//index.html.
Boy, J.P., Llubes, M., Ray, R., Hinderer, J., Florsch, N., Rosat, S., Lyard, F., Letellier, T., 2004. Non-linear oceanic tides observed by superconducting gravimeters in Europe, J. Geodyn., 38, 391-405.
Chiou, M.D., Chien, H., Centurioni, L.R., Kao, C.C., 2010. On the simulation of shallow water tides in the vicinity of the Taiwan Banks. Terr. Atmos. Ocean.
Sci., 21, 45-69.
Christopher J., DiCaprio, Simons, M., 2008. Importance of ocean tidal load
corrections for differential InSAR, Geophys. Res. Lett., 35, L22309.
Collilieux, X., Altamimi, Z., Coulot, D., Dam, T., Ray, J., 2010. Impact of loading effects on determination of the International Terrestrial Reference Frame, Adv.
in Spa. Res., 45, 144-154.
Crossley, D., Hinderer, J., 2009. A review of the GGP network and scientific challenges, J. Geodyn., 48, 299-204.
Dach, R., Hugentobler, U., Fridez, P., Meindl, M., 2007. Bernese GPS software version 5.0, Astronomical Institute, University of Bern.
Dragert, H., James, T. S., Lambert, A., 2000. Ocean loading corrections for continuous GPS: A case study at the Canadian coastal site Holberg, Geophy. Res.
Lett., 27(14), 2045-2048.
Dziewonski, A.M., Anderson, D.L., 1981. Preliminary reference Earth model. Phys.
Earth Planet. Inter., 25, 297-356.
Eanes, R., 1994. Diurnal and semidiurnal tides from TOPEX/POSEIDON altimetry.
Eos Trans. AGU, 75(16), 108.
Eanes, R., Bettadpur, S., 1996. The CSR3.0 global ocean tide model: Diurnal and Semi-diurnal ocean tides from TOPEX/POSEIDON altimetry, CRS-TM-96-05, Univ. of Texas, Centre for Space Research, Austin, Texas.
Egbert, G.D., Erofeeva, L., 2002. Efficient inverse modeling of barotropic ocean tides, J. Atmos. Ocean. Technol., 19(2), 183-204.
Endo, T., Okubo, S., 1983. Bulletin from Kyoto University, 57(2), 167-179.
Farrell, W.E., 1972. Deformation of the earth by surface loads, Rev. Geophys. Space Phys., 10, 761-797.
Foreman, M.G.G., Henry, R.F., 1979. Tidal analysis based on high and low water observations, Pacific Marine Science Report 79-15, Institute of Ocean Sciences, Patricia Bay.
Foreman, M.G.G., Henry, R.F., Walters, R.A., Ballantyne, V. A., 1993. A finite element model for tides and resonance along the north coast of British Columbia, J.
Geophys. Res., 98, 2509-2531.
Gerald, C.F., Wheatley, P.O., 1994. Applied numerical analysis, 7th ed., Academic Press, New York.
Gilbert, F., Dziewonski, A.M., 1975. Philos. Trans. R. Soc. London, Ser. A, 278: 187.
Guo, J.Y., Li, Y.B., Huang, Y., Deng, H.T., Xu, S.Q., Ning, J.S., 2004. Green’s function of the deformation of the Earth as a result of atmospheric loading, Geophys. J. Int., 159, 53-68.
Han, D., Wahr, J., 1995. The viscoelastic relaxation of a realistically stratified earth, and a further analysis of postglacial rebound, Geophys. J. Int., 120, 287-311.
Hu, C.K., Chiu, C.T., Chen, S.H., Kuo, J.Y., Jan, S., Tseng, Y.H., 2010. Numerical simulation of barotropic tides around Taiwan, Terr. Atmos. Ocean. Sci., 21, 71-84.
Huang, J.F., Hwang, C., Jan S., 2008. Modeling gravity effect of ocean tidal loading around Taiwan: Accuracy assessment using FG5 and superconducting gravity data, Abstract G41A-02, Eos Trans., AGU, 89(23), West. Pac. Geophys. Meet.
Suppl., Cairns, Australia.
Hwang, C., Wang, C.G., Hsiao, Y.S., 2003. Terrain correction computation using Gaussian quadrature: effect of innermost zone, Comput. Geosci., 29, 1259-1268.
Hwang, C., Kao, R., Cheng, C.C., Huang, J.F., Lee, C.W., Sato, T., 2009. Results from parallel observations of superconducting and absolute gravimeters and GPS at the Hsinchu station of Global Geodynamics Project, Taiwan, J. Geophys. Res., 114, B07406.
Jan, S., Chern, C.S., Wang, J., Chao, S.Y., 2004. The anomalous amplification of M2
tide in the Taiwan Strait, Geophys. Res. Lett., 31, L07308.
Khan, S.A., Hoyer, J.L., 2004. Shallow-water loading tides in Japan from superconducting gravimetry, J. Geod., 78, 245-250.
Lambert, A., Pagiatakis, S.D., Billyard, A.P., Dragert H., 1998. Improved ocean tide loading corrections for gravity and displacement: Canada and northern United States, J. Geophys. Res., 103, 30231-30244.
Lefèvre, F., Lyard, F., Le Provost, C., 2000. FES98: A new global tide finite element solution independent of altimetry. Geophys. Res. Letters, 27(17), 2717-2720.
Lefèvre, F., Lyard F. Le Provost, C., Schrama, E.J.O, 2002. FES99: a tide finite element solution assimilating tide gauge and altimetric information, J. Atmos.
Ocean. Technol., 19 (9), 1345-1356.
Letellier, T., Lyard, F., 2004. The new global tidal solution: FES2004, at:
http://www.joss.ucar.edu/joss_psg/meetings/archived/TOPEX2004/abstracts/D/
Letellier.htm.
Lyard, F., Lefèvre, F., Letellier, T., Francis, O., 2006. Modelling the global ocean tides:
a modern insight from FES2004, Ocean Dyn., 56, 394-415.
Mathews, P., 2001. Love numbers and gravimteric factors for diurnal tides, J. Geod.
Soc. Japan, 46 (4), 231-236
Matsumoto, K., Takanezawa, T., Ooe, M., 2000. Ocean tide models developed by assimilating TOPEX/POSEIDON altimeter data into hydrodynamical model: A global model and a regional model around Japan, J. Oceanogr., 56, 567-581.
Matsumoto, K., Sato, T., Takanezawa, T., Ooe, M., 2005. GOTIC2: A Program for computation of oceanic tidal loading effect, J. Geod. Soc. Jpn., 47, 243-248.
Melachroinos, S., Biancale, R., Llubes, M., Perosanz, F., Lyard, F., Vergnolle, M., Bouin, M., 2008. Ocean tide loading (OTL) displacements from global and local grids: comparisons to GPS estimates over the shelf of Brittany, France. J. Geod., 82(6), 357-371.
Melchior, P., 1983. The Tides of the Planet Earth, 2nd ed., Pergamon Press Ltd, Oxford.
Moritz, H., 1980, Advanced Physical Geodesy, Karlsruhe : Wichmann.
Moritz, H., Mueller, I.I., 1987. Earth Rotation: Theory and Observation, Unger Publ.
Co., New York.
Neumeyer, J., del Pino, J., Dierks, O., Sun, H.P., Pflug, H., 2005. Improvement of ocean loading correction on gravity data with additional tide gauge measurements, J. Geodyn., 40, 104-111.
Penna N.T., Bos M.S., Baker T.F., Scherneck H.G., 2008. Assessing the accuracy of predicted ocean tide loading displacement values, J. Geod., 82(12), 893-907.
Pingree, R.D., Maddock, L., 1978. The M4 tide in the English Channel derived from a non-linear numerical model of the M2 tide, Deep Sea Res., 25, 53-63.
Press, W.H., Flannery, B.P., Teukolsky, S.A., Vetterling, W. T., 1989. Numerical Recipes, Cambridge Univ. Press, New York.
Pugh, D.T., 1987. Tides, Surges and Mean Sea-level, Wiley, Chichester.
Ray, R.D., 1999. A Global Ocean Tide Model From TOPEX/POSEIDON Altimetry:
GOT99.2, NASA Technical Memorandum, 209478.
Sato, T., Hanada, H., 1984. A program for the computation of oceanic tidal loading effects ‘‘GOTIC’’, Publ. Int. Lat. Obs. Mizusawa, 18, 29-47.
Savcenko, R., Bosch, W., 2008. EOT08a, empirical ocean tide model from multi-mission satellite altimetry, Report No. 81, Deutsches Geodätisches Forschungsinstitut (DGFI), München
Scherneck, H.G., 1991. A parameterized solid Earth tide model and ocean tide loading effects for global geodetic base-line measurements, Geophys. J. Int., 106, 677-694.
Shum, C.K., Woodworth P.L., Andersen, O.B., Egbert, G., Francis, O., King, C.,
Klosko, S., Le Provost, C., Li, X., Molines, J.M., Parke, M., Ray, R., Schlax, M., Stammer D., Temey, C., Vincent P., Wunsch C., 1997. Accuracy assessment of recent ocean tide models, J. Geophys. Res., 102, 25173-25194.
Takanezawa, T., K. Matsumoto, M. Ooe, I. Naito, 2001. Effects of the Long-period Ocean Tide on Earth Rotation, Gravity and Crustal Deformation Predicted by Global Barotropic Model -periods from Mtm to Sa-, J. Geod. Soc. Japan, 47, 545-550.
Tapley, B.D., Bettadpur, S., Ries, J., et al., 2004. GRACE measurements of mass variability in the Earth system, Science, 305, 503-505.
Torge, W., 1989. Gravimetry, Walter de Gruyter, Berlin.
Wessel, P., Smith, W.H.F., 1999. The Generic Mapping Tools (GMT), Technical Reference and Cookbook, Univ. of Hawaii, Hawaii, USA.
Yamamoto, K., Ishihara, K., Okubo, S., Araya, A., 2001. Accurate evaluation of ocean tide loading effects for gravity in nearshore region: The FG5 measurements at Sakurajima Volcano in Kagoshima Bay, Japan, Geophys. Res. Lett., 28, 1807-1810.
Yang, Z., Manabe, S., Yokoyama, K., Yike, T., Heki, K., 1996. Comprehensive ocean loading parameters of sites in East Asia with spherical harmonic method, in Gravity, Geoid and Marine Geodesy, International Association of Geodesy Symposia, Tokyo, 117, 9343-350.
Yeh, T.K., Hwang, C., Huang, J.F., Chao, F. Chang, M.H., 2011. Vertical displacement due to ocean tidal loading around Taiwan based on GPS observations, Terr.
Atmos. Ocean. Sci., 22, 373-382.
Yeh, T.K., Hwang, C., Xu, G., 2008. GPS height and gravity variations due to ocean tidal loading around Taiwan, Surv. Geophys., 29(1), 37-50.
Yuan, L.G., Ding, X.L., Zhong, P., Chen, W., Huang, D.F., 2009. Estimates of ocean
tide loading displacements and its impact on position time series in Hong Kong using a dense continuous GPS network, J. Geod., 83, 999-1015.
Zumberge, J.F., 1999. Automated GPS data analysis service, GPS Sol., 2(3), 76-78.