452
Bibliography
Richardson , L. (1922) . Weather Prediction by Numerical Process . Cambridge:
Cambridge University Press. (Reprinted by Dover Publications, New York,
1965.)
Ritchie, H. (1986) . Eliminating the interpolation associated with the semiLagrangian scheme. Mon. Wea. Rev. 114, 135-146.
Ritchie, H. (1987). Semi-Lagrangian advection on a Gaussian grid . Mon . Wea.
Rev. 115,608-619.
Ritchie, H., C. Temperton, A. Simmons, M. Hortal, T. Davies, D. Dent,
and M. Harnrud (1995). Implementation of the semi-Lagrangian method
in a high-resolution version of the ECMWF forecast model. Mon. Wea.
Rev. 123,489-514.
Robert , A. (1966). The integration of a low order spectral form of the primitive
meteorological equations. J. Meteor. Soc. Japan 44, 237-244.
Robert, A. (1981) . A stable numerical integration scheme for the primitive
meteorological equations. Atmos. Ocean 19, 35-46.
Robert, A. (1982). A semi-Lagrangian and semi-implicit numerical integration scheme for the primitive meteorological equations. J. Meteor. Soc.
Japan 60, 319-324.
Roe, P. L. (1985) . Some contrlbutions to the modeling of discontinuous flows.
In Lecture Notes in Applied Mathematics, Volume 22, pp. 163-193. New
York: Springer-Verlag.
Rood, R. B. (1987). Numerical advection algorithms and their role in atrnospheric transport and chemistry models. Reviews 0/ Geophysics 25, 71100.
Sadoumy, R., A. Arakawa, and Y. Mintz (1968) . Integration of the nondivergent barotropic vorticity equation with an iscosahedral-hexagonal grid for
the sphere. Mon . Wea. Rev. 96, 351-356.
Saltzman, J. (1994). An unsplit 3D upwind method for hyperbolic conservation
laws. J. Comp. Phys. 115, 153-168.
Sangster, W. E. (1960). A method ofrepresenting the horizontal pressure force
without reduction of station pressures to sea level. J. Meteor. 17, 166-176.
Schär, C. and P. K. Smolarkiewicz (1996). A synchronous and iterative fluxcorrection formalism for coupled transport equations. J. Comp . Phys . 128,
101-120.
Schlesinger, R., L. Uccellini, and D. Johnson (1983). The effects of the asselin time filter on numerical solutions to the linearlzed shallow-water wave
equations. Mon. Wea. Rev. 111,455-467.
Shuman, F. G. and J. B. Hovermale (1968) . An operational six-layer primitive
equation model. J. Appl. Meteor. 7,525-547.
Bibliography
Richardson , L. (1922) . Weather Prediction by Numerical Process . Cambridge:
Cambridge University Press. (Reprinted by Dover Publications, New York,
1965.)
Ritchie, H. (1986) . Eliminating the interpolation associated with the semiLagrangian scheme. Mon. Wea. Rev. 114, 135-146.
Ritchie, H. (1987). Semi-Lagrangian advection on a Gaussian grid . Mon . Wea.
Rev. 115,608-619.
Ritchie, H., C. Temperton, A. Simmons, M. Hortal, T. Davies, D. Dent,
and M. Harnrud (1995). Implementation of the semi-Lagrangian method
in a high-resolution version of the ECMWF forecast model. Mon. Wea.
Rev. 123,489-514.
Robert , A. (1966). The integration of a low order spectral form of the primitive
meteorological equations. J. Meteor. Soc. Japan 44, 237-244.
Robert, A. (1981) . A stable numerical integration scheme for the primitive
meteorological equations. Atmos. Ocean 19, 35-46.
Robert, A. (1982). A semi-Lagrangian and semi-implicit numerical integration scheme for the primitive meteorological equations. J. Meteor. Soc.
Japan 60, 319-324.
Roe, P. L. (1985) . Some contrlbutions to the modeling of discontinuous flows.
In Lecture Notes in Applied Mathematics, Volume 22, pp. 163-193. New
York: Springer-Verlag.
Rood, R. B. (1987). Numerical advection algorithms and their role in atrnospheric transport and chemistry models. Reviews 0/ Geophysics 25, 71100.
Sadoumy, R., A. Arakawa, and Y. Mintz (1968) . Integration of the nondivergent barotropic vorticity equation with an iscosahedral-hexagonal grid for
the sphere. Mon . Wea. Rev. 96, 351-356.
Saltzman, J. (1994). An unsplit 3D upwind method for hyperbolic conservation
laws. J. Comp. Phys. 115, 153-168.
Sangster, W. E. (1960). A method ofrepresenting the horizontal pressure force
without reduction of station pressures to sea level. J. Meteor. 17, 166-176.
Schär, C. and P. K. Smolarkiewicz (1996). A synchronous and iterative fluxcorrection formalism for coupled transport equations. J. Comp . Phys . 128,
101-120.
Schlesinger, R., L. Uccellini, and D. Johnson (1983). The effects of the asselin time filter on numerical solutions to the linearlzed shallow-water wave
equations. Mon. Wea. Rev. 111,455-467.
Shuman, F. G. and J. B. Hovermale (1968) . An operational six-layer primitive
equation model. J. Appl. Meteor. 7,525-547.