Course Content (Syllabus)
Introduction: general characteristics of atmospheric numerical weather prediction models, historical aspects, applications.
Equations: The primitive equations, prognostic and diagnostic equations, hydrostatic and non-hydrostatic numerical weather prediction models.
Numerical Methods: Round off and truncation errors, finite difference schemes, linear advection equation, diffusion equation, non-linear advection equation, stability, aliasing and non-linear instability, spectral methods, time differencing.
Grids: The grid point, horizontal differencing, staggered grids of Arakawa, Gaussian grids, boundary conditions, choice of the model domain, nesting, vertical coordinates, boundary conditions over land/sea surface (land/sea mask, topography, land use).
Physical parameterizations: Surface energy balance, soil schemes, surface moisture and heat fluxes, viscous sublayer, microphysical schemes, convection schemes, treatment of snow.
Ensemble Forecasting: the gridded analysis, operational numerical weather prediction, data assimilation, forecast errors, ensemble foreacasting methods, singular vectors, available forecast products.
Analysis of the latest available numerical weather forecasts.
Keywords
Numerical weather prediction, meteorological numerical models, model stability, grids, physical parameterizations, model errors, ensemble weather forecasting