Reliable Integer Ambiguity Resolution

Soft Constraints on the Baseline Length and Direction, and New Multi-frequency Code Carrier Linear Combinations
Conference paper
Part of the International Association of Geodesy Symposia book series (IAG SYMPOSIA, volume 139)

Abstract

In this paper, a maximum a posteriori probability estimation of baselines and ambiguities is proposed for RTK and attitude determination. The estimator uses statistical a priori information about the baseline length, pitch and heading, and thereby improves the accuracy of the float solution. It is more robust than traditional attitude determination techniques with deterministic baseline constraints. The inertia of the receivers are considered in a movement model, which is integrated into an extended Kalman filter. Moreover, a new set of multi-frequency code carrier linear combinations is derived, which enables an arbitrary scaling of the geometry, an arbitrary scaling of the ionospheric delay, and any preferred wavelength.

Keywords

Attitude determination Ambiguity resolution Maximum a posteriori probability estimation Linear combinations 

References

  1. Henkel P (2012) Bootstrapping with multi-frequency mixed code carrier linear combinations and partial integer decorrelation in the presence of biases. In: Geodesy for planet earth, Proceedings of International Association of Geodesy Symposia 136, Buenos Aires, Argentina, pp 925–933Google Scholar
  2. Henkel P, Günther C (2012) Reliable integer ambiguity resolution: multi-frequency code carrier linear combinations and statistical a priori knowledge of attitude. Navigation 59(1):61–75CrossRefGoogle Scholar
  3. Jurkowski P, Henkel P, Gao G, Günther C (2011) Integer ambiguity resolution with tight and soft baseline constraints for freight stabilization at helicopters and cranes. In: Proceedings of ION ITM, San Diego, USA, pp 336–346Google Scholar
  4. Teunissen P (1995) The least-squares ambiguity decorrelation adjustment: a method for fast GPS ambiguity estimation. J Geodes 70:65–82CrossRefGoogle Scholar
  5. Teunissen P (2010) Integer least-squares theory for the GNSS compass. J Geodes 84:433–447CrossRefGoogle Scholar

Copyright information

© Springer-Verlag Berlin Heidelberg 2014

Authors and Affiliations

  1. 1.Advanced Navigation Solutions - ANAVSGilchingGermany

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