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Zheng, L. Precise Point Positioning. Encyclopedia. Available online: https://encyclopedia.pub/entry/60443 (accessed on 05 October 2026).
Zheng L. Precise Point Positioning. Encyclopedia. Available at: https://encyclopedia.pub/entry/60443. Accessed October 05, 2026.
Zheng, Lionel. "Precise Point Positioning" Encyclopedia, https://encyclopedia.pub/entry/60443 (accessed October 05, 2026).
Zheng, L. (2026, September 24). Precise Point Positioning. In Encyclopedia. https://encyclopedia.pub/entry/60443
Zheng, Lionel. "Precise Point Positioning." Encyclopedia. Web. 24 September, 2026.
Precise Point Positioning
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Precise point positioning is a global navigation satellite system positioning technique that determines the absolute coordinates of a single receiver using precise satellite orbit and clock products, rather than differencing measurements between a rover receiver and a nearby base station. The method processes pseudorange and carrier-phase observations from a single receiver with externally provided precise satellite ephemerides and satellite clock corrections, eliminating the need for simultaneous reference-station data and enabling standalone decimeter-to-centimeter level positioning [1]. The model corrects for or estimates a comprehensive set of error sources: satellite antenna phase center offsets, tropospheric delay, ionospheric delay either through dual-frequency ionosphere-free combination or by estimation, carrier-phase integer ambiguity resolution through uncalibrated phase delays, and receiver clock offset estimated as a free parameter. The solution typically converges over 20 to 30 minutes to centimeter-level accuracy when using undifferenced carrier-phase data, and rapid-convergence techniques accelerate this by estimating wide-lane and narrow-lane ambiguities separately or by applying ambiguity resolution processing strategies. The method is distinct from differential GNSS in that it provides absolute rather than relative positioning and does not require a local reference station, though it depends on high-rate precise satellite clock products [2]. The mathematical formulation uses the ionosphere-free combination of dual-frequency carrier phases and pseudoranges, and the position, receiver clock, and zenith tropospheric delay are estimated as unknown parameters in a least-squares or Kalman filter framework [3].

precise point positioning PPP GNSS carrier-phase positioning

References

  1. J. F. Zumberge; M. B. Heflin; D. C. Jefferson; M. M. Watkins; F. H. Webb; Precise point positioning for the efficient and robust analysis of GPS data from large networks. J. Geophys. Res. 1997, 102, 5005-5017. [CrossRef]
  2. Jan Kouba; Pierre Héroux; Precise Point Positioning Using IGS Orbit and Clock Products. GPS Solut. 2001, 5, 12-28. [CrossRef]
  3. Jianghui Geng; Xiaolin Meng; Alan H. Dodson; Maorong Ge; Felix N. Teferle; Rapid re-convergences to ambiguity-fixed solutions in precise point positioning. J. Geod. 2010, 84, 705-714. [CrossRef]
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