(1) Godin, G. 1972. The Analysis of Tides. Liverpool: Liverpool University Press. (2) Schureman, P. 1976. Manual of Harmonic Analysis and Prediction of Tides. Special Publication 98, Coastal and Geodetic Survey. Washington, D.C.: U. S. Department of Commerce (1st edition, 1924; latest reprint 1976). (3) Foreman, M. G. G. 1977. Manual for Tidal Heights Analysis and Prediction. Canadian Pacific Marine Science Report No. 77–10, . (4) Doodson, A. T. and Warburg, H. D. 1980. Admiralty Manual of Tides. London: Her Majesty’s Stationery Office (1st edition, 1941; latest reprint 1980). (5) Parker, B. B. 2007. Tidal Analysis and Prediction. NOAA Special Publication NOS CO-OPS 3. Washington, D.C.: U. S. Department of Commerce, National Oceanic and Atmospheric Administration, National Ocean Service.Google Scholar

Earlier accounts are (1) Doodson, A. T. 1921. Harmonic development of the tide-generating potential. Proceedings of the Royal Society of London, A, 100, 305–329, . (2) Lamb, H. 1932. Hydrodynamics (6th edition). Cambridge: Cambridge University Press.Google Scholar

Luzum, B., Capitaine, N., Fienga, A. et al. 2011. The IAU 2009 system of astronomical constants: the report of the IAU Working Group on Numerical Standards for Fundamental Astronomy. Celestial Mechanics and Dynamical Astronomy, 110, 293–304, .CrossRefGoogle Scholar

Textbooks on spherical astronomy are rare. Smart, W. M. 1940. Spherical Astronomy (Cambridge University Press) was a notable one since updated as: Smart, W. M. (revised by Green, R. M.) 1977. Textbook on Spherical Astronomy (6th edition). Cambridge: Cambridge University Press.Google Scholar

Murray, C. D. and Dermott, S. F. 1999. Solar System Dynamics. Cambridge: Cambridge University Press.Google Scholar

Roy, A. E. 1978. Orbital Motion. Bristol: Adam Hilger.Google Scholar

Gerstenkorn, H. 1955. Über gezeitenreibung beim zweikörperproblem. Zeitschrift für Astrophysik, 36, 245–274.Google Scholar

Webb, D. J. 1982. Tides and the evolution of the Earth-Moon system. Geophysical Journal of the Royal Astronomical Society, 70, 261–271, .CrossRefGoogle Scholar

Bills, B. D. and Ray, R. D. 1999. Lunar orbital evolution: a synthesis of recent results. Geophysical Research Letters, 26, 3045–3048, .CrossRefGoogle Scholar

Pettersson, H. 1913. Long Periodical Variations of the Tide-Generating Force. Conseil Permanent International pour L’Éxploration de la Mer, Publications de Circonstance No 65. Copenhagen: Høst & fils.Google Scholar

Amin, M. 1979. A note on extreme tidal levels. International Hydrographic Review, 56, 133–141.Google Scholar

Wood, F. J. 1986. Tidal Dynamics. Coastal Flooding and Cycles of Gravitational Force. Dordrecht: D. Reidel.Google Scholar

Wood, F. J. 2001. Tidal Dynamics. Volume 1: Theory and Analysis of Tidal Forces. Florida: The Coastal Education and Research Foundation (CERF).Google Scholar

Cartwright, D. E. 1974. Years of peak astronomical tides. Nature, 248, 656–657, .CrossRefGoogle Scholar

Ray, R. D. and Cartwright, D. E. 2007. Times of peak astronomical tides. Geophysical Journal International, 168, 999–1004, .CrossRefGoogle Scholar

Munk, W., Dzieciuch, M. and Jayne, S. 2002. Millenial climate variability: is there a tidal connection?Journal of Climate, 15, 370–385, .2.0.CO;2>CrossRefGoogle Scholar

Keeling, C. D. and Whorf, T. P. 2000. The 1800-year oceanic tidal cycle: a possible cause of rapid climate change. Proceedings of the National Academy of Sciences, 97, 3814–3819, .CrossRefGoogle ScholarPubMed

Ray, R. D. 2007. Decadal climate variability: is there a tidal connection?Journal of Climate, 20, 3542–3560, .CrossRefGoogle Scholar

Haigh, I. D., Eliot, M. and Pattiaratchi, C. 2011. Global influences of the 18.61-year nodal cycle and the 8.85 year cycle of lunar perigee on high tide levels. Journal of Geophysical Research, 116, C06025, .CrossRefGoogle Scholar

Cartwright, D. E. and Edden, A. C., 1973. Corrected tables of tidal harmonics, Geophysical Journal of the Royal Astronomical Society, 33, 253–264.CrossRefGoogle Scholar

Ray, R. D. and Cartwright, D. E. 2007. Times of peak astronomical tides. Geophysical Journal International, 168, 999–1004, .CrossRefGoogle Scholar