1966
DOI: 10.1088/0026-1394/2/2/002
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The Refractive Index of Air

Abstract: Several recent investigations have contributed importantPresent knowledge of the refractive index of air is reviewed. cations that the standard adopted in 1953 on the basis of Barrel1 and Sears' measurements should be changed, but new experiments aiming at reducing the present uncertainty of new information on the dispersion of air, which has made it possible to derive an improved dispersion formula for standard ( n -1). x I O 8 = 8342.13 + 2406030 (130 -u2)-, + the absolute values there are as no definite + 1… Show more

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Cited by 1,116 publications
(501 citation statements)
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References 13 publications
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“…Of course, if such a spurious velocity shift were equally imparted to all transitions in a given spectrum, this would not result in a spurious shift in ∆α/α, because only velocity shifts between transitions should affect a measured value of ∆α/α. According to the Edlén (1966) formula for the refractive index of air, pressure, and temperature changes of 0.1 K and 1 mbar would cause differential velocity shifts of < ∼ 15 m s −1 across the wavelength range of the spectrum studied here, implying a negligible effect on ∆α/α.…”
Section: Wavelength Calibrationmentioning
confidence: 84%
See 1 more Smart Citation
“…Of course, if such a spurious velocity shift were equally imparted to all transitions in a given spectrum, this would not result in a spurious shift in ∆α/α, because only velocity shifts between transitions should affect a measured value of ∆α/α. According to the Edlén (1966) formula for the refractive index of air, pressure, and temperature changes of 0.1 K and 1 mbar would cause differential velocity shifts of < ∼ 15 m s −1 across the wavelength range of the spectrum studied here, implying a negligible effect on ∆α/α.…”
Section: Wavelength Calibrationmentioning
confidence: 84%
“…While the CPL code redisperses the spectra on to a linear wavelength scale by default, we used only the original, un-redispersed flux and error array for each Echelle order in subsequent reduction steps. After wavelength calibration, the air wavelength scale of each quasar exposure was corrected from air to vacuum using the Edlén (1966) formula, and placed in the solar system's barycentric reference frame using the date and time of the mid-point of the exposure's integration.…”
Section: Data Reductionmentioning
confidence: 99%
“…We applied the CPL wavelength solutions to each order and merged the orders by implementing a weighted mean in the overlapping regions. All the exposures were shifted to the heliocentricvacuum frame correcting for the motion of the observatory along the quasar line of sight obtained at the exposure mid-point and using the air-to-vacuum relation from Edlén (1966). Then we combined all exposures using a weighted mean at each pixel.…”
Section: Observations and Data Reductionmentioning
confidence: 99%
“…The component of the observatory's barycentric velocity in the direction to the object was calculated using the date and time of the integration midpoint. The air wavelengths were transformed to vacuum by means of the dispersion formula by Edlén (1966). We note that the barycentric and vacuum corrections require a rebinning, which introduces a certain degree of correlations between the fluxes in the adjacent pixels.…”
Section: Observationsmentioning
confidence: 99%