

FOLLOWUS
Department of Civil & Structural Engineering
Published:1997
Scan QR Code
Yi, C., Yu-xiang, L. A 3—Dimensional baroclinic circulation model of the tropical and northern Pacific., Chin. J. Ocean. Limnol. 15, 70–79 (1997). https://doi.org/10.1007/BF02850586
A primitive equation 3-dimensional baroclinic ocean model without the rigid-lid approximation is described. The horizontal resolution is 2.5°×2° and the vertical variations of the velocity components are resolved by 6 layers. In order to increase the allowable integration time step which is constrained by stability requirements
the vertically integrated continuity equation is linearized and both the pressure gradient terms and the Coriolis terms in the momentum equations are finite-differenced semi-implicitly. The model is applied to simulate the circulation as well as the free surface elevation and temperature patterns in the tropical and northern Pacific Ocean in both summer and winter using the wind and temperature data at the 1000 mb pressure level as input to the model. The computed results are in general consistent with observed patterns. In particular
it is shown that the positions of the meandering axis of the Kuroshio in summer and winter are markedly different.
Bryan, K., 1969. A numerical method for the study of the circulation of the world ocean.J. Comput. Phys. 4: 347–376.
Cox, M. D., 1984. A primitive equation 3-dimensional model of the ocean. GFDL Ocean Group Technical Report, No. 1, Aug, 30, GFDL/NOAA, Princeton Univ. pp. 21–56.
Gates, W. L. 1968. A numerical study of transient Rossby wave in a wind driven homogenous ocean.J. Atmos. Sci. 25: 1–22.
Gent, P. R., 1991. The heat budget of the TOGA-COARE domain in an ocean model.J. Geophys. Res. 96: 3323–3330.
Haidvogel, D. B. Wilkin, J. L., Young, R., 1991. A semi-spectral primitive equation ocean circulation model using vertical sigma and orthogonal curvilinear horizontal co-ordinates.J. Comp. Sci. 94: 151–185.
Latif, M., Villwock, A., 1990. Interannual variability as simulated in coupled ocean-atmosphere model.J. Marine Systems 1: 51–60.
Marchuk, G. L., Sarkisyan, A. S., 1988. Mathematical modelling of ocean circulation. Springer Verlag, Berlin. pp. 197–204.
Munk, W. H., 1950. On the wind-driven ocean circulation.J. Meteor. 7: 79–93.
Orlanski, L., 1976. A simple boundary condition for unbounded hyperbolic flows.J. Comp. Phys. 21: 251–269.
Philander, S. G. H., Hurlin, W. J., Seigel A. D., 1987. Simulation of the seasonal cycle of the tropical Pacific ocean.J. Phys. Oceanogr. 17: 1968–2002.
Sarkisyan, A. S., 1954. Calculation of the stationary wind-driven current in the ocean.Izv. Akad. Nauk. USSR. Ser. Geojiz. 6: 554–561.
Semtner, A. J., 1974. An oceanic general circulation model with bottom topography. Dept. Meteor., Univ. California. L. A., Tech. Rept.. No. 9, pp. 89–101.
Wang Zhongiun, 1992. Numerical simulations of the formation mechanism of the Kuroshio in summer and winter in the east China Sea.The Report of the Research and Investigation of Kuroshio 4: 86–92. (in Chinese)
Wyrtki, K., 1975. Fluctuations of the dynamic topography in the Pacific ocean.J. Phys. Oceanogr. 5: 450–459.
Zhang Ronghua, Zeng Qingcun, Zhang Xuehong, 1991a. Numerical simulation of large-scale circulation in the Pracific ocean. Part 1: Mathematical model and its performance.Sci. Atmos. Sinica 15(4): 1–16. (in Chinese)
Zhang Ronghua, Zeng Qingcun, Zhang Xuehong, 1991b. Numerical simulation of large-scale circulation in the Pacific ocean. Part 2: Annual mean circulation.Sci. Atmos. Sinica 15(5): 51–64. (in Chinese).
Zhang Ronghua, Zeng Qingcun, Zhang Xuehong, 1991c. Numerical simulation of large-scale circulation in the Pacific ocean. Part 3: Seasonal variations.Sci. Atmos. Sinica 15(6): 1–16. (in Chinese).
0
Views
2
Downloads
1
CSCD
Publicity Resources
Related Articles
Related Author
Related Institution
京公网安备11010802024621