2015
DOI: 10.1007/s10291-014-0434-0
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Performance analysis of triple-frequency ambiguity resolution with BeiDou observations

Abstract: We investigate triple-frequency ambiguity resolution performance using real BeiDou data. We test four ambiguity resolution (AR) methods which are applicable to triple-frequency observations. These are least squares ambiguity decorrelation adjustment (LAMBDA), GF-TCAR (geometry-free three-carrier ambiguity resolution), GB-TCAR (geometry-based three-carrier ambiguity resolution) and GIF-TCAR (three-carrier ambiguity resolution based on the geometry-free and ionospheric-free combination). A comparison between LAM… Show more

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Cited by 56 publications
(23 citation statements)
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“…LAMBDA, geometry-free models for three-carrier ambiguity resolution (TCAR) (Forssell et al 1997;Vollath et al 1998), geometry-based TCAR (Teunissen et al 2002;Li 2008, 2009), and GIF-TCAR (TCAR based on a geometry-free and ionosphere-free combination) (Wang and Rothacher 2013), Zhang and He (2015) highlighted that the LAMBDA method is optimal in both short-and medium-baseline (10-100 km) cases. Li et al (2015) developed a reliable AR strategy that efficiently resolves ambiguities sequentially under the integer least square (ILS) condition (Teunissen 1995) for the case of short-range RTK.…”
Section: Introductionmentioning
confidence: 99%
“…LAMBDA, geometry-free models for three-carrier ambiguity resolution (TCAR) (Forssell et al 1997;Vollath et al 1998), geometry-based TCAR (Teunissen et al 2002;Li 2008, 2009), and GIF-TCAR (TCAR based on a geometry-free and ionosphere-free combination) (Wang and Rothacher 2013), Zhang and He (2015) highlighted that the LAMBDA method is optimal in both short-and medium-baseline (10-100 km) cases. Li et al (2015) developed a reliable AR strategy that efficiently resolves ambiguities sequentially under the integer least square (ILS) condition (Teunissen 1995) for the case of short-range RTK.…”
Section: Introductionmentioning
confidence: 99%
“…The recent progress in the field of multi-GNSS precise positioning, including BDS-based precise positioning, inter-system biases, etc., should also be considered [38][39][40][41][42].…”
Section: Discussionmentioning
confidence: 99%
“…The observation vector L is composed of the IF phase combinations, the HMW combinations, and the IF code combinations. The observation vector can be expressed as: (16) and,…”
Section: Generalized Phase-code Methodsmentioning
confidence: 99%