compatibility of receiver types for glonass widelane ambiguity resolution simon banville, paul...
TRANSCRIPT
Compatibility of Receiver Types for GLONASS Widelane Ambiguity
Resolution
Simon Banville, Paul Collins and François LahayeGeodetic Survey Division, Natural Resources Canada
Presented at the PPP Workshop, 12-14 June 2013, Ottawa, Canada
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Outline
GLONASS inter-frequency phase biases
Calibration vs estimation of phase biases
Characterization of GLONASS inter-frequency code biases
Application to the Melbourne-Wübbena combination
Summary and future work
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Inter-frequency phase biases
Carrier-phase biases are only “apparent” biases:
Computing the reference ambiguity using [phase – code] can cause an apparent frequency-dependent bias due to a misalignment between phase and code observables.
[Sleewaegen et al. 2012]
Between-receiver phase observation
Receiver-clock parameter
DD ambiguity
Reference ambiguity
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Inter-frequency phase biases
From Sleewaegen et al. (2012).
Apparent carrier-phase biases:
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Calibration vs estimation
GLONASS inter-frequency phase biases can be calibrated [Wanninger 2012]:
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Calibration vs estimation
GLONASS inter-frequency phase biases can also be estimated on the fly [Banville et al. 2013]:
A system of n observations and n unknowns can be defined.
DD ambiguities will be integers if reference satellites have adjacent frequency numbers.
Reference
satellites
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Calibration vs estimation
From Banville et al. (2013).
UNBN (NovAtel) – UNBJ (Javad) baseline
Ambiguities naturally converge to integers.
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Inter-frequency code biases
For long-baseline ambiguity resolution (or PPP), use of the Melbourne-Wübbena combination is often made.
Need to deal with inter-frequency code biases (IFCB)…
Application of the phase-bias estimation strategy can absorb the linear component of IFCB.
Do IFCB have a linear dependency on the frequency channel number? If so: no calibration needed! If not: are they consistent for a given receiver type?
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Inter-frequency code biases
Test network: 145 stations from EUREF on 2013-03-01
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Inter-frequency code biases
Pre-analysis using ionosphere-free code observations
Based on code residuals from PPP (GPS+GLONASS).
If ionosphere-free IFCB have a linear dependency on the frequency channel number, so will the narrowlane IFCB used in the Melbourne-Wübbena combination.
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Inter-frequency code biases
Trimble [C1/P2] (32) Leica [C1/P2] (68)
Ionosphere-free IFCB (from PPP)
Leica antennas without domes
Ashtech antenna
Older firmware
Ashtech antenna
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Inter-frequency code biases
NovAtel [C1/P2] (6) Septentrio [C1/P2] (4)
Ionosphere-free IFCB (from PPP)
PolarX4
PolarX3
14 hours of data missing
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Inter-frequency code biases
Javad [C1/P2] (16) Javad Legacy [P1/P2] (7)
Ionosphere-free IFCB (from PPP)
AOAD/M_T OSOD
Note: Javad Legacy receivers show a certain compatibility. Sampling was not sufficient to draw significant conclusions for other Javad models.
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Inter-frequency code biases
Topcon [C1/P2] (19) Topcon NetG3 [P1/P2] (5+8)
Ionosphere-free IFCB (from PPP)
???
Note: There is a certain consistency between models for Topcon receivers, although there are “outliers” and a dependency on antenna type.
From NRCan
“Outliers”
Non-linear
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Inter-frequency code biases
Summary
Most receivers show a quasi-linear dependency of the IFCB with respect to the frequency channel number.
For a given receiver make, IFCB can be affected by: Antenna type and domes Receiver model (and firmware version)
Residuals effects will propagate into clock/bias estimates and could create inconsistencies if not accounted for: calibration is required.
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Application to Melbourne-Wübbena
Methodology:
Estimate one set of daily satellite M-W biases (1/satellite) for Leica receivers.
Estimate one set of daily satellite M-W offsets (1/satellite) per receiver type (to check for receiver compatibility).
Estimate each station M-W bias, reference ambiguity and a widelane ambiguity per arc.
Fix ALL ambiguity parameters to closest integer and look at residuals.
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Application to Melbourne-Wübbena
Internal consistency
Leica (68 stations)
92.8% < 0.15 cycles
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Application to Melbourne-Wübbena
Internal consistency Offset w.r.t. Leica
Trimble (32 stations)
90.6% < 0.15 cycles
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Application to Melbourne-Wübbena
Internal consistency Offset w.r.t. Leica
NovAtel (6 stations)
97.7% < 0.15 cycles
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Application to Melbourne-Wübbena
Internal consistency Offset w.r.t. Leica
Septentrio (4 stations)
98.9% < 0.15 cycles
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Application to Melbourne-Wübbena
Internal consistency
Javad (14 stations)
78.7% < 0.15 cycles
Notes:
• Javad Legacy and Javad Delta don’t seem compatible.
• Javad Legacy only (7) [P1/P2]:
91.9% < 0.15 cycles
• Larger sampling needed to analyze Javad Delta.
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Application to Melbourne-Wübbena
Internal consistency
Topcon (19 stations)
64.6% < 0.15 cycles
Notes:
• Topcon NetG3, NetG3A, EGG_D and Odyssey don’t seem compatible.
• Dependency on antenna type and “outliers”.
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Summary and future work
Application of the phase-bias estimation strategy to the (undifferenced) Melbourne-Wübbena combination: Removes the linear trend of the narrowlane IFCB. Residual IFCB effects are estimated as a part of the M-W
satellite biases. One set (or more) of biases is needed per receiver type
(unless compatible). Not all receiver/antenna combinations can be
accommodated by this approach at this point... The method can still allow GLONASS widelane ambiguity
resolution on a rather large subset of stations.
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Summary and future work
Future work
For ION GNSS 2013: Apply M-W GLONASS biases to processing of long
baselines. What is the stability of GLONASS satellite M-W
biases?
Generate ionosphere-free GLONASS satellite clocks.
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References
Banville, S., P. Collins and F. Lahaye (2013). “GLONASS ambiguity resolution of mixed receiver types without external calibration,” GPS Solutions. Published online.
Sleewaegen, J.M., A. Simsky, W. de Wilde, F. Boon and T. Willems (2012). “Demystifying GLONASS inter-frequency carrier phase biases,” InsideGNSS, Vol. 7, No. 3, pp. 57-61.
Wanninger, L. (2012). “Carrier-phase inter-frequency biases of GLONASS receivers,” Journal of Geodesy, Vol. 86, No. 2, pp. 139-148.