2003
DOI: 10.1017/s0373463303002443
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Effective Cycle Slip Detection and Identification for High Precision GPS/INS Integrated Systems

Abstract: To ensure high accuracy results from an integrated GPS/INS system, the carrier phase observables have to be used to update the filter's states. As a prerequisite the integer ambiguities must be resolved before using carrier phase measurements. However, a cycle slip that remains undetected (and uncorrected) will significantly degrade the filter's performance. In this paper, an algorithm that can effectively detect and identify any type of cycle slip is presented. The algorithm uses additional information provid… Show more

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Cited by 46 publications
(30 citation statements)
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“…Precise Point Positioning, PPP) have been proposed. These include polynomial fitting (Beutler et al 1984), Kalman filtering based on first-order differential equations of the carrier phase observations (Landau 1989), an integration of Melbourne-Wübbena Wide Lane (MWWL) combination and a polynomial fitting to the geometry-free combination (Blewitt 1990), using inertial navigation data to assist GPS cycle slip detection (Colombo et al 1999;Lee et al 2003), an integration of geometry-free phase observation and the widelane phase minus narrowlane pseudorange (Bisnath 2000), triple differencing of carrier phase observations (Kim and Langley 2001), Bayesian approach working with polynomial fitting (de Lacy et al 2008), estimating the cycle slips through the Least-Squares Ambiguity Decorrelation Adjustment (LAMBDA) method (Banville and Langley 2010;Zhang and Li 2011). A more detailed summary of those methods can refer to Xu (2007) and Liu (2011).…”
Section: Introductionmentioning
confidence: 99%
“…Precise Point Positioning, PPP) have been proposed. These include polynomial fitting (Beutler et al 1984), Kalman filtering based on first-order differential equations of the carrier phase observations (Landau 1989), an integration of Melbourne-Wübbena Wide Lane (MWWL) combination and a polynomial fitting to the geometry-free combination (Blewitt 1990), using inertial navigation data to assist GPS cycle slip detection (Colombo et al 1999;Lee et al 2003), an integration of geometry-free phase observation and the widelane phase minus narrowlane pseudorange (Bisnath 2000), triple differencing of carrier phase observations (Kim and Langley 2001), Bayesian approach working with polynomial fitting (de Lacy et al 2008), estimating the cycle slips through the Least-Squares Ambiguity Decorrelation Adjustment (LAMBDA) method (Banville and Langley 2010;Zhang and Li 2011). A more detailed summary of those methods can refer to Xu (2007) and Liu (2011).…”
Section: Introductionmentioning
confidence: 99%
“…For example, some of them use double difference observations [2,3,4,5] to detect cycle slips, which are applied in multi-station situations. And they are not suitable for a single station; The methods based on Global Position System (GPS) data and other sensor observations [5,6,7] require supplementary information from the inertial navigation system (INS), which significantly constrains their feasibility in many applications, due to the cost and complexity of adding an INS system to GPS [8]; Methods based on combinations of phase, code and Doppler observations [8,9,10,11,12] are the main cycle slip fixing methods for single station, which have their own shortcomings: Methods based on combinations of carrier phase observations are supported by multiple frequencies, they are not available for single frequency; Methods based on combining observations with pseudo-range is limited by the noise level. Doppler is the instantaneous shift in the measured frequency and suitable to detect and correct cycle-slips.…”
Section: Introductionmentioning
confidence: 99%
“…Extensive research has been conducted on cycle slip detection and fixing in baseline solutions (Bastos and Landau 1988;Gao and Li 1999;Colombo et al 1999;Bisnath and Langley 2000;Kim and Langley 2001;Lee et al 2003;Xu 2007). These methods are based on the double-differenced carrier phase observations, so they are not suitable for PPP.…”
Section: Introductionmentioning
confidence: 99%