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Everything about Gaussian Grid totally explained

A Gaussian grid is used in the earth sciences as a grid for scientific modeling on a sphere (for example, the approximate shape of the Earth). The grid is rectangular, with a set number of orthogonal coordinates (usually latitude and longitude), such that they can be easily accessed in a fixed array.
   The longitudes are equally spaced, while the latitudes are not equally spaced, and are defined by their Gaussian quadrature. There are no grid points at the poles, and the number of longitudes are usually double the number of latitudes.
   A reduced Gaussian grid can also be used, in which the number of gridpoints in the rows decreases towards the poles, which keeps the grid-point separation approximately constant across the sphere.

Naming conventions

The names of Gaussian grids often have a T, R, or N, followed by a number (for example, T62). This indicates the type of spectral truncation used and the wavenumber. The T indicates triangular truncation, the R indicates rhomboidal truncation, while the N indicates the largest associated Legendre polynomial for the wavenumber (which is also the number of grid points between the equator and pole). Grid names can also have an L followed again by a number, which indicates the number of vertical levels to the model grid (for example, CGCM2 has a T32L10 atmospheric grid).

Examples of Gaussian grids

Further Information

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