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Earth orientation parameters from VLBI determined with a Kalman filter 被引量:2
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作者 maria karbon Benedikt Soja +3 位作者 Tobias Nilsson Zhiguo Deng Robert Heinkelmann Harald Schuh 《Geodesy and Geodynamics》 2017年第6期396-407,共12页
This paper introduces the reader to our Kalman filter developed for geodetic VLBI(very long baseline interferometry) data analysis. The focus lies on the EOP(Earth Orientation Parameter) determination based on the... This paper introduces the reader to our Kalman filter developed for geodetic VLBI(very long baseline interferometry) data analysis. The focus lies on the EOP(Earth Orientation Parameter) determination based on the Continuous VLBI Campaign 2014(CONT14) data, but also earlier CONT campaigns are analyzed. For validation and comparison purposes we use EOP determined with the classical LSM(least squares method) estimated from the same VLBI data set as the Kalman solution with a daily resolution. To gain higher resolved EOP from LSM we run solutions which yield hourly estimates for polar motion and dUTl = Universal Time(UT1)-Coordinated Universal Time(UTC). As an external validation data set we use a GPS(Global Positioning System) solution providing hourly polar motion results.Further, we describe our approach for determining the noise driving the Kalman filter. It has to be chosen carefully, since it can lead to a significant degradation of the results. We illustrate this issue in context with the de-correlation of polar motion and nutation.Finally, we find that the agreement with respect to GPS can be improved by up to 50% using our filter compared to the LSM approach, reaching a similar precision than the GPS solution. Especially the power of erroneous high-frequency signals can be reduced dramatically, opening up new possibilities for highfrequency EOP studies and investigations of the models involved in VLBI data analysis.We prove that the Kalman filter is more than on par with the classical least squares method and that it is a valuable alternative, especially on the advent of the VLBI2010 Global Observing System and within the GGOS frame work. 展开更多
关键词 VLBI Earth rotation CONT14 Kalman filter Data analysis Least squares GPS
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Impact of the terrestrial reference frame on the determination of the celestial reference frame
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作者 maria karbon Santiago Belda Tobias Nilsson 《Geodesy and Geodynamics》 2019年第1期58-71,共14页
Currently three up-to-date Terrestrial Reference Frames(TRF) are available, the ITRF2014 from IGN, the DTRF2014 from DGFI-TUM, and JTRF2014 from JPL. All use the identical input data of space-geodetic station position... Currently three up-to-date Terrestrial Reference Frames(TRF) are available, the ITRF2014 from IGN, the DTRF2014 from DGFI-TUM, and JTRF2014 from JPL. All use the identical input data of space-geodetic station positions and Earth orientation parameters, but the concept of combining these data is fundamentally different. The IGN approach is based on the combination of technique solutions, while the DGFI is combining the normal equation systems. Both yield in reference epoch coordinates and velocities for a global set of stations. JPL uses a Kalman filter approach, realizing a TRF through weekly time series of geocentric coordinates. As the determination of the CRF is not independent of the TRF and vice versa, the choice of the TRF might impact on the CRF, Within this work we assess this effect.We find that the estimated Earth orientation parameter(EOP) from DTRF2014 agree best with those from ITRF2014, the EOP resulting from JTRF2014 show besides clear yearly signals also some artifacts linked to certain stations. The estimated source position time series however, agree with each other better than ±1 μas. When fixing EOP and station positions we can see the maximal effect of the TRF on the CRF. Here large systematics in position as well as proper motion arise. In case of ITRF2008 they can be linked to the missing data after 2008. By allowing the EOP and stations to participate in the adjustment,the agreement increases, however, systematics remain. 展开更多
关键词 REFERENCE FRAMES CRF TRF DTRF2014 JTRF2014 ITRF2014
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