John A. Momoh’s research while affiliated with Landmark University and other places

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Publications (1)


Fig. 1 Plots of phase ADSs obtained from simultaneously observed PRNs by a single receiver. The standard deviations of the ADSs, in units of m/τ 3 , are 0.064, 0.067, 0.065, 0.066, 0.065 and 0.066 for PRNs 28, 8, 11, 13, 4 and 17, respectively.
Fig. 3 Plots of simulated epochs' clock jumps and the cumulated clock jump at different epochs: Type 1 millisecond-level clock jump (top); and Type 2 microsecond-level clock jump (bottom).
Fig. 4 Plots of number of cycle-slipped satellites at all epochs when cycle slips were simulated in the presence of microsecond-level Type 2 clock jumps. The blue circles indicate the 115 epochs that all satellites observed had cycle slips, out of which 113 were correctly fixed.
Plots of the estimated high-order receiver clock drifts with τ = 1 s for u-blox (top) and AMC2 (bottom)
Receiver Clock Jump and Cycle Slip Correction Algorithm for Single-Frequency GNSS Receivers
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February 2019

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282 Reads

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15 Citations

GPS Solutions

John A. Momoh

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We introduce a simple single-band receiver clock jump and cycle slip (CJCS) detection and correction algorithm suitable for a standalone single-frequency Global Navigation Satellite System (GNSS) receiver. The real-time algorithm involves using an adaptive time differencing technique for the generation of adaptive difference sequences of single-frequency code and phase observations. The sequences are used for determining thresholds and for the detection and determination of a receiver clock jump and cycle slips. The cycle slip values are fixed by rounding-up float values obtained via weighted least squares adjustment, following the elimination of the receiver’s high-order clock drift at every epoch. The performance of this new technique was investigated with simulated cycle slip values and with different types of receiver clock jumps at millisecond and microsecond levels. It achieved 100% detection and correction of all types of receiver clock jumps; between 97 and 100% cycle slip detection; and between 96.9 and 100% cycle slip correction including cycle slips of ± 1 cycle, for different rates of observations acquired by different fixed and mobile GNSS receivers. The algorithm thus facilitates precise timing and positioning on standalone low-cost single-frequency GNSS devices.

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Citations (1)


... Generally, it is not difficult to detect and repair big cycle slips using the linear combination of observations. While the participation of pseudorange observations may fail to detect small cycle slips [25,[31][32][33]. Feng et al proposed a modified geometry-free (MGF) combination, which utilizes the decimal part of the time difference GF phase combination to directly determine small cycle slips (within 3 cycles) satellite by satellite [34]. ...

Reference:

An integration scheme of simultaneous cycle slips determination combining improved geometry-free combination and TDCP model for undifferenced GNSS data
Receiver Clock Jump and Cycle Slip Correction Algorithm for Single-Frequency GNSS Receivers

GPS Solutions