2021
DOI: 10.1016/j.measurement.2021.109132
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High-precision time synchronization of kinematic navigation system using GNSS RTK differential carrier phase time transfer

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Cited by 12 publications
(4 citation statements)
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“…where r is the station number, s is the satellite number, i is the satellite frequency number; P s r,i is the original undifferenced pseudorange observations in meters; b r,i is receiver pseudorange hardware delay; b s i is satellite pseudorange hardware delay; Φ s r,i is the original undifferenced carrier phase observations in meters; λ i is carrier wavelength of frequency i; ρ s r is the satellite geometric distance; c is the speed of light in vacuum; dt s is the satellite clock difference; dt r is the clock difference between the satellite and receiver; I s r,i is the ionospheric delay; T s r is the tropospheric delay; δ r,i is receiver carrier phase hardware delay; δ s i is satellite carrier phase hardware delay; N s r,i is the ambiguity of frequency i; ε s r,i,P and ε s r,i,Φ are the random errors of pseudorange and carrier phase observations. To construct the GNSS single-difference equation, we introduce the single-difference operator ∆( * ) AB = ( * ) B − ( * ) A [15]. This allows us to express the single-difference equations as follows:…”
Section: Gnss-rtsd Time Synchronizationmentioning
confidence: 99%
“…where r is the station number, s is the satellite number, i is the satellite frequency number; P s r,i is the original undifferenced pseudorange observations in meters; b r,i is receiver pseudorange hardware delay; b s i is satellite pseudorange hardware delay; Φ s r,i is the original undifferenced carrier phase observations in meters; λ i is carrier wavelength of frequency i; ρ s r is the satellite geometric distance; c is the speed of light in vacuum; dt s is the satellite clock difference; dt r is the clock difference between the satellite and receiver; I s r,i is the ionospheric delay; T s r is the tropospheric delay; δ r,i is receiver carrier phase hardware delay; δ s i is satellite carrier phase hardware delay; N s r,i is the ambiguity of frequency i; ε s r,i,P and ε s r,i,Φ are the random errors of pseudorange and carrier phase observations. To construct the GNSS single-difference equation, we introduce the single-difference operator ∆( * ) AB = ( * ) B − ( * ) A [15]. This allows us to express the single-difference equations as follows:…”
Section: Gnss-rtsd Time Synchronizationmentioning
confidence: 99%
“…This system's development draws from insights from prior research studies, as documented by Cobb et al (2019). The RTK coding utilized in this system is informed by research advancements and seamlessly integrates with WebGIS to perform risk analysis for potential meter damage, as described by Xue (2021).…”
Section: Smartphone and Low-costmentioning
confidence: 99%
“…This can be achieved by introducing relatively simple algorithms into the on-board computers, making it a versatile tool for a range of applications. The potential applications are diverse, encompassing tasks that span from the precise determination of time [42,25,39,44] to the calculation of the orientation of various types of vehicles (including non-aerial ones) [29,30,2,4,5,6,45]. The ability to accurately determine the orientation of vehicles has significant implications for numerous industries, such as aviation, maritime, automotive, and even space exploration.…”
Section: Introductionmentioning
confidence: 99%