SOME OCEAN MODEL FUNDAMENTALS
Huang, R. X., Jin, Xiangze, and Zhang, Xuehong (2001). An oceanic general circulz~
tion model in pressure coordinates. Advances in Atmospheric Physics, 18:l-22.
Jackett, D. R., McDougall, T. J., Feistel, R., Wright, D. G., and Griffies, Stephen M.
(2004). Updated algorithms for density, potential temperature, conservative temperature, and freezing temperature of seawater. Journal of Atmospheric and Oceanic
Technology, page submitted.
Kantha, L. H. and Clayson, C. A. (2000a). Numerical Models of Oceans and Oceanic
Processes. Academic Press, New York, USA. 936 pp.
Kantha, L. H. and Clayson, C. A. (2000b). Small Scale Processes in Geophysical Fluid
Flows. Academic Press, New York, USA. 883 pp.
Losch, M., Adcroft, A., and Campin, J.-M. (2004). How sensitive are coarse general
circulation models to fundamental approximations in the equations of motion?
Journal of Physical Oceanography, 34:306-319.
Madec, G. and Imbard, M. (1996). A global ocean mesh to overcome the North Pole
singularity. CD, 12:381-388.
Marshall, J., Adcroft, A., Campin, J.-M., and Hill, C. (2003). Atmosphere-ocean modeling exploiting fluid isomorphisms. Journal of Physical Oceanography. in press.
Marshall, J., Hill, C., Perelman, L., and Adcroft, A. (1997). Hydrostatic, quasihydrostatic, and nonhydrostatic ocean modeling. Journal of Geophysical Research,
102:5733-5752.
McDougall, T. J. (1987). Neutral surfaces. Journal of Physical Oceanography, 17:195&
1967.
McDougall, T. J. (1995). The influence of ocean mixing on the absolute velocity
vector. Journal of Physical Oceanography, 25:705-725.
McDougall, T. J. (2003). Potential enthalpy: a conservative oceanic variable for evaluating heat content and heat fluxes. Journal of Physical Oceanography, 33:945-963.
McDougall, T. J., Jackett, D. R., Wright, D. G., and Feistel, R. (2003). Accurate
and computationally efficient algorithms for potential temperature and density of
seawater. Journal of Atmospheric and Oceanic Technology, 20:730-741.
Murray, R. J. (1996). Explicit generation of orthogonal grids for ocean models. Journal
of Computational Physics, 126:251-273.
O'Brien, James J. (1986). Advanced Physical Oceanographic Numerical Modelling. D.
Reidel Publishing Company.
Pacanowski, Ronald C. and Gnanadesikan, A. (1998). Transient response in a z-level
ocean model that resolves topography with partial-cells. Monthly Weather Review,
126:3248-3270.
Shchepetkin, A. F. and McWilliams, J. C. (2002). A method for computing horizontal
pressure-gradient force in an ocean model with a non-aligned vertical coordinate.
Journal of Geophysical Research, 108:35.1-35.34.
Stacey, Michael W., Pond, Stephen, and Nowak, Zenon P. (1995). A numerical model
of the circulation in Knight Inlet, British Columbia, Canada. Journal of Physical
Oceanography, 25:1037-1062.
Sun, S., Bleck, R., Rooth, C., Dukowicz, J., Chassignet, E., and Killworth, P. D.
(1999). Inclusion of thermobaricity in isopycnic-coordinate ocean models. Journal
of Physical Oceanography, 29:271%2729.
Thuburn, John and Haine, Thomas W. N. (2001). Adjoints of nonoscillatory advection
schemes. Journal of Computational Physics, 171:616-631.
Huang, R. X., Jin, Xiangze, and Zhang, Xuehong (2001). An oceanic general circulz~
tion model in pressure coordinates. Advances in Atmospheric Physics, 18:l-22.
Jackett, D. R., McDougall, T. J., Feistel, R., Wright, D. G., and Griffies, Stephen M.
(2004). Updated algorithms for density, potential temperature, conservative temperature, and freezing temperature of seawater. Journal of Atmospheric and Oceanic
Technology, page submitted.
Kantha, L. H. and Clayson, C. A. (2000a). Numerical Models of Oceans and Oceanic
Processes. Academic Press, New York, USA. 936 pp.
Kantha, L. H. and Clayson, C. A. (2000b). Small Scale Processes in Geophysical Fluid
Flows. Academic Press, New York, USA. 883 pp.
Losch, M., Adcroft, A., and Campin, J.-M. (2004). How sensitive are coarse general
circulation models to fundamental approximations in the equations of motion?
Journal of Physical Oceanography, 34:306-319.
Madec, G. and Imbard, M. (1996). A global ocean mesh to overcome the North Pole
singularity. CD, 12:381-388.
Marshall, J., Adcroft, A., Campin, J.-M., and Hill, C. (2003). Atmosphere-ocean modeling exploiting fluid isomorphisms. Journal of Physical Oceanography. in press.
Marshall, J., Hill, C., Perelman, L., and Adcroft, A. (1997). Hydrostatic, quasihydrostatic, and nonhydrostatic ocean modeling. Journal of Geophysical Research,
102:5733-5752.
McDougall, T. J. (1987). Neutral surfaces. Journal of Physical Oceanography, 17:195&
1967.
McDougall, T. J. (1995). The influence of ocean mixing on the absolute velocity
vector. Journal of Physical Oceanography, 25:705-725.
McDougall, T. J. (2003). Potential enthalpy: a conservative oceanic variable for evaluating heat content and heat fluxes. Journal of Physical Oceanography, 33:945-963.
McDougall, T. J., Jackett, D. R., Wright, D. G., and Feistel, R. (2003). Accurate
and computationally efficient algorithms for potential temperature and density of
seawater. Journal of Atmospheric and Oceanic Technology, 20:730-741.
Murray, R. J. (1996). Explicit generation of orthogonal grids for ocean models. Journal
of Computational Physics, 126:251-273.
O'Brien, James J. (1986). Advanced Physical Oceanographic Numerical Modelling. D.
Reidel Publishing Company.
Pacanowski, Ronald C. and Gnanadesikan, A. (1998). Transient response in a z-level
ocean model that resolves topography with partial-cells. Monthly Weather Review,
126:3248-3270.
Shchepetkin, A. F. and McWilliams, J. C. (2002). A method for computing horizontal
pressure-gradient force in an ocean model with a non-aligned vertical coordinate.
Journal of Geophysical Research, 108:35.1-35.34.
Stacey, Michael W., Pond, Stephen, and Nowak, Zenon P. (1995). A numerical model
of the circulation in Knight Inlet, British Columbia, Canada. Journal of Physical
Oceanography, 25:1037-1062.
Sun, S., Bleck, R., Rooth, C., Dukowicz, J., Chassignet, E., and Killworth, P. D.
(1999). Inclusion of thermobaricity in isopycnic-coordinate ocean models. Journal
of Physical Oceanography, 29:271%2729.
Thuburn, John and Haine, Thomas W. N. (2001). Adjoints of nonoscillatory advection
schemes. Journal of Computational Physics, 171:616-631.