December 19, 2014
The Radio Optical Reference Frame
Work at the United States Naval
Observatory (USNO) in cooperation with the Remote Sensing Division of the
Naval Research Laboratory
(NRL), has led to the establishment of an astrometric quasi-inertial
radio reference frame. This reference frame is based on the radio
positions of strong extragalactic radio sources such as quasars and
radio galaxies and has been made possible by the stability of the
positions of these sources. However, most extragalactic sources
display spatial structure on milli-arcsecond scales for
the strong radio emission associated with their compact cores.
Despite this shortcoming the positions of a large number of these
sources can be used to define a quasi-inertial reference frame (i.e. a
frame whose basis is inertial). Higher accuracies can theoretically be
obtained by taking into account the structure of the sources.
The radio positions of the over 400 extragalactic sources
comprising the RORF are as uniformly distributed over the entire sky
as possible with available observations. The positional accuracy of the
final catalog is at the 0.5 milli-arcsecond level. The final
orientation of the catalog has been obtained by a (rigid body)
rotation of the positions into the system of the International Earth
Rotation Service (1992 IERS Standards), and is consistent with the FK5
J2000.0 optical system, within the limits of the link accuracy.
Observations used to determine radio source positions are made
using the technique of Very Long Baseline Interferometry (VLBI). An
``observation'' basically consists of the difference in the time of
arrival of the radio signals from a distant source measured by pairs
of radio telescopes. These telescopes can be separated by distances
up to the diameter of the Earth and can measure time of arrival
differences with accuracies on the order of 10 picoseconds.
Observations made over a time period of approximately 15 years using
radio telescopes located around the world have been combined in a
general solution to solve for the positions of the RORF.
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