The code pseudorange at an epoch t can be modeled, cf. Eq. (5.2), by 6.1{\$}{\$}R{\_}r^s (t) = {\backslash}varrho {\_}r^s (t) + c{\backslash}Delta {\backslash}delta {\_}r^s (t).{\$}{\$}Here, Rrs(t) is the measured code pseudorange between the observing receiver site r and the satellite s, the term ϱrs(t) is the geometric distance between the observing point and the satellite, and c is the speed of light. The last item to be explained is $Δ$$δ$rs(t). This clock bias represents the combined clock offsets of the receiver and the satellite clock with respect to system time, cf. Eq. (5.1).
CITATION STYLE
Mathematical models for positioning. (2007). In GNSS — Global Navigation Satellite Systems (pp. 161–191). Springer Vienna. https://doi.org/10.1007/978-3-211-73017-1_6
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