2021
DOI: 10.3389/feart.2021.636156
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Geodetic Seafloor Positioning Using an Unmanned Surface Vehicle—Contribution of Direction-of-Arrival Observations

Abstract: Precise underwater geodetic positioning remains a challenge. Measurements combining surface positioning (GNSS) with underwater acoustic positioning are generally performed from research vessels. Here we tested an alternative approach using a small Unmanned Surface Vehicle (USV) with a compact GNSS/Acoustic experimental set-up, easier to deploy, and more cost-effective. The positioning system included a GNSS receiver directly mounted above an Ultra Short Baseline (USBL) module integrated with an inertial system… Show more

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Cited by 6 publications
(7 citation statements)
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“…If acoustic rays curve at low degrees and the sea surface vessel's instantaneous positions can be measured accurately, a simple triangulation using multiple slant ranges can be used to locate the seafloor transponder (e.g., Chen et al., 2020; Gagnon, 2007; Yamada et al., 2002; Sakic et al., 2021). The observation equation becomes: c·t=NTN2+ETE2+UTU2+NRN2+ERE2+URU2 $c\cdot t=\sqrt{{\left({N}_{T}-N\right)}^{2}+{\left({E}_{T}-E\right)}^{2}+{\left({U}_{T}-U\right)}^{2}}+\sqrt{{\left({N}_{R}-N\right)}^{2}+{\left({E}_{R}-E\right)}^{2}+{\left({U}_{R}-U\right)}^{2}}$ where ( N , E , U ) are the transponder's topocentric coordinates to solve for, ( N T , E T , U T ) and ( N R , E R , U R ) are the transducer's topocentric coordinates at the times of transmitting and receiving of the interrogations, c is the harmonic mean sound speed, and t represents the two‐way travel time (TWTT) between the transducer and transponder.…”
Section: Simulations Of Single Transponder Gnss‐a In Shallow Watermentioning
confidence: 99%
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“…If acoustic rays curve at low degrees and the sea surface vessel's instantaneous positions can be measured accurately, a simple triangulation using multiple slant ranges can be used to locate the seafloor transponder (e.g., Chen et al., 2020; Gagnon, 2007; Yamada et al., 2002; Sakic et al., 2021). The observation equation becomes: c·t=NTN2+ETE2+UTU2+NRN2+ERE2+URU2 $c\cdot t=\sqrt{{\left({N}_{T}-N\right)}^{2}+{\left({E}_{T}-E\right)}^{2}+{\left({U}_{T}-U\right)}^{2}}+\sqrt{{\left({N}_{R}-N\right)}^{2}+{\left({E}_{R}-E\right)}^{2}+{\left({U}_{R}-U\right)}^{2}}$ where ( N , E , U ) are the transponder's topocentric coordinates to solve for, ( N T , E T , U T ) and ( N R , E R , U R ) are the transducer's topocentric coordinates at the times of transmitting and receiving of the interrogations, c is the harmonic mean sound speed, and t represents the two‐way travel time (TWTT) between the transducer and transponder.…”
Section: Simulations Of Single Transponder Gnss‐a In Shallow Watermentioning
confidence: 99%
“…If acoustic rays curve at low degrees and the sea surface vessel's instantaneous positions can be measured accurately, a simple triangulation using multiple slant ranges can be used to locate the seafloor transponder (e.g., Chen et al, 2020;Gagnon, 2007;Yamada et al, 2002;Sakic et al, 2021). The observation equation becomes:…”
Section: Simulations Of Single Transponder Gnss-a In Shallow Watermentioning
confidence: 99%
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“…The current GNSS-A technique thus has limitations in terms of observation frequency and speed of observation (Table 1). Experiments have been conducted in which GNSS-A equipment was mounted on mooring and self-propelled buoys and also a wave glider [17][18][19][20][21] . Buoy-based GNSS-A, described in Table 1, has poor sea surface control…”
mentioning
confidence: 99%
“…Experiments have been conducted in which GNSS-A equipment was mounted on mooring and self-propelled buoys and also a wave glider [17][18][19][20][21] . Buoy-based GNSS-A, described in Table 1, has poor sea surface control…”
mentioning
confidence: 99%