A canonical theory for short GPS baselines. Part IV: Precision versus reliability

Journal of Geodesy

Volumn 71, Issue 9, 1997, Pages 513-525

  Teunissen, P J G ^a  

^a DELFT UNIVERSITY OF TECHNOLOGY   (Netherlands)

Author keywords

[No Author keywords available]

Indexed keywords

BASELINE PRECISION; GPS;

EID: 0031409504     PISSN: 09497714     EISSN: None     Source Type: Journal    
DOI: 10.1007/s001900050119     Document Type: Article

References (9)

1. Baarda W (1968) A Testing Procedure for Use in Geodetic Networks. Netherlands Geodetic Commission, Publications on Geodesy, Delft; Vol. 2, No. 5
2. Hofmann-Wellenhof B, Lichtenegger H, Collins J (1996) Global Positioning System: Theory and Practice, 4th edn. Springer, Berlin Heidelberg New York
3. Jonge de PJ, Tiberius CCJM (1996) The LAMBDA method for integer ambiguity estimation: implementation aspects. Publications of the Delft Geodetic Computing Centre LGR Series, No. 12, pp 45
4. Kleusberg A, Teunissen PJG (Eds) (1996) GPS for Geodesy, Lecture Notes in Earth Sciences. Springer, Berlin Heidelbera New York
5. Leick A (1995) GPS Satellite Surveying. 2nd edn. John Wiley, New York
6. Teunissen PJG (1996a) Part I: The Baseline Precision. Submitted to J Geod
7. Teunissen PJG (1996b) Part II: The Ambiguity Precision and Correlation. Submitted to J Geod
8. Teunissen PJG (1996c) Part III: The Geometry of the Ambiguity Search Space. Submitted to J Geod
9. Teunissen PJG, de Jonge PJ, Tiberius CCJM (1995) The least-squares ambiguity decorrelation adjustment: its performance on short GPS baselines. Accepted for publication in J Geod