2015
DOI: 10.1134/s1063773715040039
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Residual HCRF rotation relative to the inertial coordinate system

Abstract: VLBI measurements of the absolute proper motions of 23 radio stars have been collected from published data. These are stars with maser emission, or very young stars, or asymptotic-giant-branch stars. By comparing these measurements with the stellar proper motions from the optical catalogs of the Hipparcos Celestial Reference Frame (HCRF), we have found the components of the residual rotation vector of this frame relative to the inertial coordinate system: (ω x , ω y , ω z ) = (−0.39, −0.51, −1.25) ± (0.58, 0.5… Show more

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Cited by 5 publications
(3 citation statements)
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“…It is evident that a non-zero residual spin of the HCRF with respect to the ICRF introduces a systematic error in the Hipparcos proper motions. Depending on the orientation and on the magnitude of the spin vector, the associated systematic proper motions can interfere or amplify a warp signature and must therefore be investigated and taken into account (Abedi et al 2015;Bobylev 2010Bobylev , 2015. In the following section, when modelling the HIP2 sample, we consider the effects of such a possible spin, adding the resulting systematic proper motions to the simulated catalogues following Equation 18 of Lindegren & Kovalevsky (1995), and using the residual spin vector (ω x , ω y , ω z ) (−0.126, +0.185, +0.076) mas yr −1 as measured by Gaia (Lindegren et al 2016).…”
Section: Kinematicsmentioning
confidence: 99%
“…It is evident that a non-zero residual spin of the HCRF with respect to the ICRF introduces a systematic error in the Hipparcos proper motions. Depending on the orientation and on the magnitude of the spin vector, the associated systematic proper motions can interfere or amplify a warp signature and must therefore be investigated and taken into account (Abedi et al 2015;Bobylev 2010Bobylev , 2015. In the following section, when modelling the HIP2 sample, we consider the effects of such a possible spin, adding the resulting systematic proper motions to the simulated catalogues following Equation 18 of Lindegren & Kovalevsky (1995), and using the residual spin vector (ω x , ω y , ω z ) (−0.126, +0.185, +0.076) mas yr −1 as measured by Gaia (Lindegren et al 2016).…”
Section: Kinematicsmentioning
confidence: 99%
“…where µ α * = (dα/dt) cos δ, µ δ = dδ/dt are the components of the proper motion in frame C and μα * = (d α/dt) cos δ, μδ = d δ/dt the components in C. In the small-angle approximation one can use either set of coordinates, (α, δ) or ( α, δ), for the trigonometric factors in ( 6)-( 9); the choice made here is arbitrary. The use of equations such as ( 6)-( 9) for estimating the difference in orientation and spin between two astrometric catalogues is since many years well established in the literature (among many others, e.g., Fricke 1977;Froeschle & Kovalevsky 1982;Arias et al 1988;Brosche et al 1991;Lestrade et al 1995;Zhu 2000;Metz & Geffert 2004;Fedorov et al 2011;Bobylev 2015). To estimate the difference in spin (ω) the typical procedure has been to set up Eqs.…”
Section: Differences In Position and Proper Motionmentioning
confidence: 99%
“…Although quasars and galaxies can theoretically provide a basis for the construction of inertial reference systems, the difference in the specific observations of these objects may lead to systematic differences in the proper motions of stars (especially regarding the magnitude equation). The use of all currently available observational data suggests that the residual rotation of the HCRF system is determined with an error of 0.1 mas/year (Bobylev, ).…”
Section: Introductionmentioning
confidence: 99%