TABCMP_X
Latest: TABCMP_X v2.00 (27AUG19) [Download]		05JAN24

TABCMP_X is the Fortran90 program to compress RFM-generated look-up tables of pre-tabulated absorption coefficient (.tab files, created using the TAB option) in the p,T,q domains, essentially by removing axis points where the absorption coefficient can be accurately reconstructed by interpolation from the adjacent points.

This is intended to follow on from compression in the spectral domain (TABCMP_V) but is unlikely to produce such significant compression unless the user has vastly over-specified the resolution along one or more of the p,T,q tabulation dimensions.

General Comments

1. This program can be run on any .tab file but since the entire file contents have to be held in memory it is probably necessary first to compress it in the spectral domain using the TABCMP_V program.
2. The program can be run on either ASCII or binary versions of the .tab file, and output can be to either format (see Binary Files).
3. The program asks for an Accuracy Criterion. This approximates the maximum interpolation error in transmittance, or as a fraction of radiance, resulting from the compression. If in doubt, go for a smaller number (resulting in less compression).
4. The program always retains the upper/lower points in each dimension, giving an indication of the range of validity of the tabulation. However, where axes are reduced to just 2 points you should consider creating a separate table where this axis (most likely q) is removed entirely to see if this meets your accuracy requirements.
5. You are advised to compare RFM runs for a few selected cases using both uncompressed and compressed .tab files (just a matter of changing the filename(s) in the *LUT section of the driver file) to verify that the additional error from the compression is acceptable.

Spectral dependence aside, the main variation in k is likely to be in the pressure domain (at least for molecules with distinct spectral lines) due to the influence of pressure (or Lorentz) broadening on the lineshape at pressures higher than a few mb (troposphere and lower stratosphere). There will also be some temperature dependence both via the dependence on the pressure broadening halfwidth on temperature (a parameter read from the HITRAN database) but also the Doppler broadening at low pressures. Some molecules also have a dependence on their own partial pressure, either through self-broadening or continuum features (H2O is the main example in terrestrial atmospheres).

For any given path condition of (lnp,T,lnq) the RFM performs a 3-dimensional linear interpolation in lnk (actually 4-dimensional if the spectral axis is included).

For the compression, the user specifies an Accuracy Criterion Δτ with which the transmittance of every cell matches the original transmittance as spectral points are removed and interpolated.

The procedure is to evaluate the maximum error over all cells if each (p,T,q)-axis point in turn were removed and all tabulated k values (including the spectral domain) replaced by an re-interpolated value. The axis point with the smallest maximum error is removed. The procedure is repeated until no more points can be removed without exceeding the specified error limit.

Installing tabcmp_x

First download the source code: [tabcmp_x.f90]

Then compile with any FORTRAN compiler, eg

1. The first line tells you which version (2.0) of the program is being executed.
2. The second line asks you for the .tab file to be compressed,
3. The third line asks for the maximum error in transmittance for each cell. A value 0.001 is suggested which approximately equates to a 0.1% maximum difference in spectra (transmittance, absorption or radiance) from the applied spectral compression, although here a value 0.01 is chosen.
4. The fourth line asks for the name of the output file. If the filename contains the string .bin it is assumed to be binary format, otherwise it will be ASCII. If it differs from the input file format a further message will be printed stating that the format is being changed.
5. The following lines indicate progress. The first such message tells you that the original number of tabulated points in the (p,T,q) domain is 663 (in this case N_p=51 N_T=13 N_q=1, 663 = 51×13). It then lists each axis point that is removed, in this case 19 p-axis points and 5 T-axis points, with the resulting maximum interpolation error after each axis point is removed.
6. The processing finishes with a summary of the number of points retained, in this case 256 = 32×8 and then writes the output file.

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