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f2gshv

Interpolates a vector quantity on a fixed grid to a Gaussian grid (optional truncation).

Prototype

	procedure f2gshv (
		ua        : numeric,  
		va        : numeric,  
		ub        : float,    ; or double
		vb        : float,    ; or double
		twave [1] : integer   
	)

Arguments

ua
va

Vector arrays of 2 or more dimensions whose rightmost two dimensions must be latitude x longitude. The values must be in ascending latitude order.

ub
vb

(output)
Vector arrays of 2 or more dimensions whose rightmost two dimensions must be latitude x longitude. Values will be in ascending latitude order. All but the two rightmost dimensions must be the same as all but the two rightmost dimensions of ua and va.

Since f2gshv is a procedure, the user must explicitly preallocate memory for these return arrays.

twave

Scalar integer indicating the optional wave truncation:

    twave = 0 => exact interpolation
    twave > 0 => exact interpolation and triangular truncation at twave
    twave < 0 => exact interpolation, triangular truncation at twave and spectral coefficient tapering (the effect is to smooth the data)

Description

f2gshv interpolates a vector pair on a fixed grid (ua,va) to a Gaussian grid (ub,vb) (optional truncation) using spherical harmonics (via the Spherepack code).

Arrays which have dimensions [...] x nlata x nlona should not include the cyclic (wrap-around) points when invoking this procedure. For example, if arrays u and v have dimensions nlata = 64 and nlona = 129, where the "129" represents the cyclic point, then the user should pass the data to f2gshv via:

  z = f2gshv(u(...,0:nlona-2), v(...,0:nlona-2),...)  ; does not include cyclic points

This procedure can only be used on grids that span the globe. It cannot be used for limited area grids.

Please read the caveats that you should be aware of when using spherical harmonic regridding.

Use f2gshv_Wrap if retention of metadata is desired.

See Also

f2foshv, f2fshv, fo2fshv, g2fshv, g2gshv

Examples

Example 1

Assume u and v are dimensioned nt x nlat x nlon, and that they are of type float or double.

The code below interpolates from a fixed 2.5 degree grid (nlat=73, nlon=144) to a Gaussian "t42" grid (jlat=64,ilon=128) with triangular truncation at wave 42:

  uNew = new ( (/nt,jlat,ilon/), typeof(u) ) 
  vNew = new ( (/nt,jlat,ilon/), typeof(v) ) 

  f2gshv (u,v, uNew,vNew, 42)

Errors

ier is equal to:

4 or 10 if nlona (ilon) is less than 4
5 or 10 if nlata (jlat) is less than 3
8 if nlonb is less than 4
9 if nlatb is less than 3