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Description:
This routine compresses an n-dimensional data array
and its associated variance array by integer factors along each dimension by averaging
the arrays’
values in a rectangular box. The output data array may be variance-weighted
average.
Invocation
CALL KPG1_CMVVx( NDIM, DIMS, INARR, INVAR, COMPRS, NLIM,
WEIGHT, OUTARR, OUTVAR, SUM, NUM, STATUS )
Arguments
NDIM = INTEGER (Given)
The dimensionality of the n-dimensional arrays. It must be greater than one. To handle
one-dimensional arrays, give them a second dummy dimension of 1.
DIMS( NDIM )
= INTEGER (Given)
The dimensions of the input n-dimensional arrays.
INARR(
) = ? (Given)
The input n-dimensional data array.
INVAR(
) = ?
(Given)
The input n-dimensional variance array.
COMPRS( NDIM ) = REAL (Given)
The factors
along each dimension by which the input array is compressed to form the output array.
NLIM =
INTEGER (Given)
The minimum number of good input elements in a compression box that
permits the corresponding output array element to be good. If fewer than NLIM pixels
participated in the sum, the output pixel will be bad.
WEIGHT = LOGICAL (Given)
If
true, the summation is weighted by the corresponding variance. If false all the input good
elements are given equal weight when forming the output data-array value.
OUTARR(
) = ? (Write)
The
compressed n-dimensional data array. Its dimension I must be given by DIMS( I )/COMPRS( I ).
OUTVAR(
) = ? (Write)
The
compressed n-dimensional variance array. Its dimension I must be given by DIMS( I )/COMPRS( I ).
SUM(
) = ? (Returned)
Workspace used for efficiency in computing the summations. This should have size at least equal to DIMS( 1 )
2.
NUM(
) = ? (Returned)
Workspace used to count the number of good elements in the input box. This should have size at least equal
to DIMS( 1 )
2.
STATUS = INTEGER (Given and Returned).
Global status value
Notes:
-
There is a routine for the following numeric data types: replace "
x"
in the routine name by D or R
as appropriate. The input and output arrays plus a work space must have the data type
specified.
-
There is no protection against overflows when the absolute data values are very large.
-
If the sum of variances in the weighted average is zero, the output element is bad.
Bugs:
{note_bugs_here}
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