Data analysis methods for laser frequency comb line position measurements with a Fourier transform spectrograph

被引:2
作者
Debus, Michael [1 ]
Huke, Philipp [1 ]
Kowzan, Grzegorz [2 ]
Maslowski, Piotr [2 ]
Reiners, Ansgar [1 ]
机构
[1] Georg August Univ, Inst Astrophys, Friedrich Hund Pl 1, Gottingen, Germany
[2] Nicolaus Copernicus Univ Torun, Fac Phys Astron & Informat, Inst Phys, Ul Grudziadzka 5, PL-87100 Torun, Poland
来源
ADVANCES IN OPTICAL AND MECHANICAL TECHNOLOGIES FOR TELESCOPES AND INSTRUMENTATION III | 2018年 / 10706卷
关键词
Fourier transform spectroscopy; laser frequency comb; SHAPE DISTORTIONS; PRECISION;
D O I
10.1117/12.2312557
中图分类号
P1 [天文学];
学科分类号
0704 ;
摘要
Astrophysical calibration sources which can be used for high-precision radial-velocity spectroscopy require a calibration with even higher precision and accuracy. Calibration of these sources can be achieved with a high-resolution Fourier-Transform-Spectrograph (FTS). The precision (similar to 20 m/s) of the FTS is mainly driven by its reference, often a stabilized HeNe-laser. To reach an acceptable precision, either averaging over a large number of measurements or a better reference is needed. We developed a setup including a Laser-Frequency-Comb (LFC) for referencing a high-resolution FTS. Due to the pulsed source specific evaluation methods have to be used to retrieve the spectrum properly. We extend the sub-nominal method used in absorption spectroscopy by showing an algorithm to determine the interferogram cut points from the interferogram itself, rather than calculating them from the repetition rate and reference laser wavelength. Furthermore, we show that line position errors measured from comb spectra are associated with amplitude variability and phase noise. We give an estimate of the measured line position stability for different evaluation methods (truncation, shifting, apodization, zerofilling) on scales not dominated by these errors.
引用
收藏
页数:11
相关论文
共 25 条
  • [1] Detection and correction of instrumental line-shape distortions in Fourier spectroscopy
    Ahro, M
    Kauppinen, J
    Salomaa, I
    [J]. APPLIED OPTICS, 2000, 39 (33) : 6230 - 6237
  • [2] Length and refractive index measurement by Fourier transform interferometry and frequency comb spectroscopy
    Balling, Petr
    Masika, Pavel
    Kren, Petr
    Dolezal, Miroslav
    [J]. MEASUREMENT SCIENCE AND TECHNOLOGY, 2012, 23 (09)
  • [3] BRAULT JW, 1987, MIKROCHIM ACTA, V3, P215, DOI 10.1007/BF01201691
  • [4] Comparison of astrophysical laser frequency combs with respect to the requirements of HIRES
    Charsley, Jake M.
    McCracken, Richard A.
    Reid, Derryck T.
    Kowzan, Grzegorz
    Maslowski, Piotr
    Reiners, Ansgar
    Huke, Philipp
    [J]. OPTICAL MEASUREMENT SYSTEMS FOR INDUSTRIAL INSPECTION X, 2017, 10329
  • [5] Diddams S., 2010, J OPT SOC AM B, V27, P12
  • [6] Optical frequency comb spectroscopy
    Foltynowicz, A.
    Maslowski, P.
    Ban, T.
    Adler, F.
    Cossel, K. C.
    Briles, T. C.
    Ye, J.
    [J]. FARADAY DISCUSSIONS, 2011, 150 : 23 - 31
  • [7] Impact of the optical aberrations on the line shape of Fourier-transform spectrometers
    Genest, J
    Tremblay, P
    [J]. VIBRATIONAL SPECTROSCOPY, 2002, 29 (1-2) : 3 - 13
  • [8] Griffiths P.R., 2006, FOURIER TRANSFORM IN
  • [9] Herres W, 1984, FOURIER TRANSFORM IN, V6, P230
  • [10] Herres W., 1984, COMP APPL LAB, V5, P418