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+.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