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Tide simulation using the mild-slope equation with Coriolis force and bottom friction

Tide simulation using the mild-slope equation with Coriolis force and bottom friction
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摘要 Since the mild-slope equation was derived by Berkhoff (1972),the researchers considered various mechanism to simplify and improve the equation,which has been widely used for coastal wave field calculation.Recently,some scholars applied the mild-slope equation in simulating the tidal motion,which proves that the equation is capable to calculate the tide in actual terrain.But in their studies,they made a lot of simplifications,and did not consider the effects of Coriolis force and bottom friction on tidal wave.In this paper,the first-order linear mild-slope equations are deduced from Kirby mild-slope equation including wave and current interaction.Then,referring to the method of wave equations’ modification,the Coriolis force and bottom friction term are considered,and the effects of which have been performed with the radial sand ridges topography.Finally,the results show that the modified mild-slope equation can be used to simulate tidal motion,and the calculations agree well with the measurements,thus the applicability and validity of the mild-slope equation on tidal simulation are further proved. Since the mild-slope equation was derived by Berkhoff (1972),the researchers considered various mechanism to simplify and improve the equation,which has been widely used for coastal wave field calculation.Recently,some scholars applied the mild-slope equation in simulating the tidal motion,which proves that the equation is capable to calculate the tide in actual terrain.But in their studies,they made a lot of simplifications,and did not consider the effects of Coriolis force and bottom friction on tidal wave.In this paper,the first-order linear mild-slope equations are deduced from Kirby mild-slope equation including wave and current interaction.Then,referring to the method of wave equations’ modification,the Coriolis force and bottom friction term are considered,and the effects of which have been performed with the radial sand ridges topography.Finally,the results show that the modified mild-slope equation can be used to simulate tidal motion,and the calculations agree well with the measurements,thus the applicability and validity of the mild-slope equation on tidal simulation are further proved.
出处 《Acta Oceanologica Sinica》 SCIE CAS CSCD 2010年第6期44-50,共7页 海洋学报(英文版)
基金 The Ministry of Education Fundation for the Doctoral Program of Higher Education under contract No.200802940014 the Natural Science Foundation of Hohai University under contract Nos 2008430511 Ministry of Transport Open Fundation of Laboratry of port,waterway,sediment engineering
关键词 mild-slope equation tidal calculation Coriolis force bottom friction radial sand ridges mild-slope equation, tidal calculation, Coriolis force, bottom friction, radial sand ridges
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参考文献13

  • 1Berkhoff J C W.1972.Computation of combined refraction-diffraction.In Proc 13th Int Conf on Coastal Engineering.ASCE,471-490.
  • 2Booij N.1981.Gravity waves on water with non-uniform depth and current.Report No 81-1,Delft University of Tech,Civil Eng Copeland G.J M.1985.A practical alternative to the mild-slope equation.Coastal Engrg,9:125-149.
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  • 6Li M G,Jiang D C.1999.A review on the study of mildslope equation.Marine Science Bulletin(in Chinese),18 (4):70-92.
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  • 10Massel S R.1993.Extended refractiondiffraction equation for surface waves.Coastal Engrg,19:97-126.

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