.help atmdsp Jun99 "Slalib Package" .nf SUBROUTINE slATMD (TDK, PMB, RH, WL1, A1, B1, WL2, A2, B2) - - - - - - - A T M D - - - - - - - Apply atmospheric-dispersion adjustments to refraction coefficients. Given: TDK d ambient temperature, degrees K PMB d ambient pressure, millibars RH d ambient relative humidity, 0-1 WL1 d reference wavelength, micrometre (0.4D0 recommended) A1 d refraction coefficient A for wavelength WL1 (radians) B1 d refraction coefficient B for wavelength WL1 (radians) WL2 d wavelength for which adjusted A,B required Returned: A2 d refraction coefficient A for wavelength WL2 (radians) B2 d refraction coefficient B for wavelength WL2 (radians) Notes: 1 To use this routine, first call slRFCO specifying WL1 as the wavelength. This yields refraction coefficients A1,B1, correct for that wavelength. Subsequently, calls to slATMD specifying different wavelengths will produce new, slightly adjusted refraction coefficients which apply to the specified wavelength. 2 Most of the atmospheric dispersion happens between 0.7 micrometre and the UV atmospheric cutoff, and the effect increases strongly towards the UV end. For this reason a blue reference wavelength is recommended, for example 0.4 micrometres. 3 The accuracy, for this set of conditions: height above sea level 2000 m latitude 29 deg pressure 793 mB temperature 17 degC humidity 50% lapse rate 0.0065 degC/m reference wavelength 0.4 micrometre star elevation 15 deg is about 2.5 mas RMS between 0.3 and 1.0 micrometres, and stays within 4 mas for the whole range longward of 0.3 micrometres (compared with a total dispersion from 0.3 to 20.0 micrometres of about 11 arcsec). These errors are typical for ordinary conditions and the given elevation; in extreme conditions values a few times this size may occur, while at higher elevations the errors become much smaller. 4 If either wavelength exceeds 100 micrometres, the radio case is assumed and the returned refraction coefficients are the same as the given ones. 5 The algorithm consists of calculation of the refractivity of the air at the observer for the two wavelengths, using the methods of the slRFRO routine, and then scaling of the two refraction coefficients according to classical refraction theory. This amounts to scaling the A coefficient in proportion to (n-1) and the B coefficient almost in the same ratio (see R.M.Green, "Spherical Astronomy", Cambridge University Press, 1985). P.T.Wallace Starlink 6 October 1995 Copyright (C) 1995 Rutherford Appleton Laboratory Copyright (C) 1995 Association of Universities for Research in Astronomy Inc. .fi .endhelp