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TECHNICAL ARTICLES
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Published in issue No 104, April 2002 of The Hydrographic Journal
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Measuring Water Level
Corrections (WLC) Using RTK GPS
Brad Scarfe
University of Waikato, New Zealand
Abstract
Depths soundings need to be related to a survey datum by correcting for
the water level at the time of the sounding. Traditionally this has been done
by simultaneously, but separately, measuring tidal and heave corrections during
a hydrographic survey. This practice is flawed because the effects of tides and
heave are not separate, and are combined into the water level at any one
instant. Measuring both corrections separately and then combining at the time
of post-processing can introduce additional uncertainties. Measuring a Water
Level Correction (WLC) using RTK GPS is considered a better methodology.
Here, measurement of a WLC, as well as
separate tidal and heave corrections, is tested using a Trimble MS750 receiver.
Some solid-state
heave devices require a survey vessel to travel at a constant speed and
direction before each run line in order to stabilise. RTK GPS does not need to
stabilise thus making it a better
alternative for short runlines and small survey areas such as ports, marinas
and estuaries. The most important consideration is to precisely match GPS
heights with soundings. A method for aligning the data within 10 milliseconds
was developed and is presented here. It
is demonstrated that with such a
precise latency heave caused by long period swell (>5 second period), as
well as short period waves (2-5 second
period), can be successfully corrected.
1.0 BACKGROUND
Hydrographic surveying is used to measure the topographic features of the
seafloor in order to produce maps similar to those made of land areas with GPS
and conventional survey techniques (Ingham and Abbott, 1992). It is a more
complex task than undertaking a land survey because the height of the sea floor
must be remotely measured with an echo sounder. Depth measurements, also
referred to as soundings, need to be related to a suitable reference height.
The reference height represents a datum such as lowest astronomical tide or
mean sea level in calm water conditions (Kielland and Hagglund, 1995). Tides
and waves constantly change the level of the sea making accurate measurement of
the sea floor height even more difficult.
The two main sources of error in the surveying are poor spatial spread of
soundings and error in measurement of soundings (Kielland and Hagglund, 1995).
The first error source occurs because surveys attempt to represent a continuous
sea floor with discrete points. Multibeam survey systems (Hughes Clarke et al,
1996 and Eeg, 1999) can represent a continuous seafloor more completely with a
swath of soundings, but cost limits the application of this technology. The
second error source is mostly due to poor sounder calibration and inaccuracies
in measurement of corrections for tides and waves (heave). Real-time kinematic
(RTK) GPS receivers can be used to minimise this second error source.
Traditionally the measurement of tidal and heave corrections have been
done independently. This practice is imprecise because the effects of tides and
heave are not separate, and are combined in the water level at any one instant.
Measuring both corrections separately and then combining at the time of
post-processing can introduce additional uncertainties and is more complicated
than measuring a single Water Level Correction (WLC). High update, low-latency
3D RTK GPS measurement of a WLC is an accurate and convenient technique by
which to reduce depth soundings to a datum. Although use of a WLC is promoted
here as the best method, measuring the effect of tides and waves separately is
more compatible with existing hydrographic software. It is therefore necessary
to consider how to implement WLCs as well as RTK GPS tidal and heave
corrections because, in the short term, it is more likely that people will
adopt the latter approach.
The use of RTK GPS for measuring tidal and heave corrections has met
resistance because of the limited capabilities of early receivers. Slow update
rates, typically once per second (1Hz), and long data latency made the
measurement of short period heave difficult. Modern, low latency (Betaille and
Peyrey, 1999), high update rate (5, 10, 20Hz) receivers such as the Trimble
MS750 can satisfactorily measure a WLC for many applications. The
synchronisation of echo soundings and GPS positions can be calibrated easily
and accurately making for a high precision of a WLC measurement, relative to
other error sources in hydrographic surveying.
This paper summarises previous research on the use of RTK GPS for tidal and heave corrections. New
testing of the equipment confirms that the technology has reached the level of
maturity where it can be used for
hydrographic surveying. The term WLC is discussed and its application to
hydrographic surveying is detailed. The use of WLCs is identified as the
preferred method for reducing soundings to a datum when the survey vessel is
affected by tidal fluctuations and waves.
The Earth Science Department of the University of Waikato, New Zealand
has been using a Trimble MS750 RTK GPS to measure WLCs as well as tide and
heave corrections since late 2000. Their experiences have confirmed that RTK
GPS can be used to measure a WLC for hydrographic surveys. There are various
potential areas of improvement to software and hardware that have been
identified through their experiences. These are discussed to help guide future
development of the surveying technique.
2.0 Tidal
and Heave Corrections
The measurement of tidal and heave corrections can be done using a
variety of techniques. A common method for measuring a tidal correction is a
pressure sensor-type tide gauge. Permanent tide gauges are often found in
developed coastal areas, but may need to be deployed for the sole purpose of a
survey if no other record is available. Using predicted tidal elevations is not
accurate enough because of the influence of atmospheric pressure, wind stress,
thermosteric effects (rain and temperature) and tidal shoaling. When there is a
significant sea level gradient, as in some estuaries, two or more tidal records
may be required from which tidal corrections can be interpolated.
Correcting for waves is more complex than tidal corrections. Heave in
this context refers to the vertical movement of the survey vessel due to wave
motion. The most basic form of heave compensation is to visually inspect
sounding records and remove regular oscillations that were likely to be caused
by heave (Kielland and Hagglund, 1995). The more commonly used method is to use
a damped pendulum gyro or solid state device to measure vertical accelerations
of the boat that can be integrated to yield a vertical distance travelled. The
drawback with accelerometer type heave compensators is that a centrifugal
effect is created when a vessel turns thus generating errors in the heave
measurements. Some sensors require a survey vessel to navigate in a straight
line for 30-60 seconds to allow the accelerometers to settle. This delay is not
ideal for some surveying applications such as when short runlines only are
being used (i.e. small areas that require a lot of turning). Accelerometers
cannot measure long period waves (30-600 seconds) that occur as infragravity
waves - dynamic wave set-up and wave set-down in the vicinity of the surf zone.
These long period elevations and depressions can only be corrected by measuring
a WLC.
2.1 Measurement
of RTK GPS Tidal Corrections
Measuring tidal corrections using GPS can reduce the error caused by
measuring tides from a remote location. This approach has the advantage of
calculating tidal corrections in the same place as the sounding to which the
correction is applied. The method involves averaging water level measurements
over a period of time to give a tidal correction. Kielland and Hagglund (1995)
investigated techniques for implementing measurement of tides with RTK GPS
using a post-processing method. DeLoach (1995) and Ashkenazi et al. (1990) have
also investigated the use of GPS for tidal measurement but in the context of
long-term tide gauges.
2.2 Measurement
of RTK GPS Heave Corrections
Two limitations of early RTK GPS systems for measurement of heave
compensation were update rate and latency of observations. High-update,
low-latency receivers have overcome these problems. Latency (Figure 1) refers
to the time difference from when an observed position is measured and when it
is displayed or stored on a computer or other data logger (Trimble, 1999).

Fig. 1: Factors contributing
to latency of RTK GPS positions (Trimble, 1999).
For measurement of water level or heave corrections, the latency time
must be both negligible and known so that it can be corrected. Commonly, the
RTK roving receiver waits until reference receiver information is received.
This method is called synchronised mode (Trimble Navigation, 1999). Typical
accuracies for synchronised mode are ±2-3cm in the horizontal direction and
±3cm in the vertical and the transmission time between the two receivers
produces a latency of ~2s. In order to achieve high update rates and lower latency,
the rover accurately predicts the reference receiver carrier phase measurements
a few seconds in advance, reducing the latency of observations. This is
possible because the roving station can predict the path of the satellites, and
atmospheric errors are constant over a small time scale. A slight degradation
in accuracy is found with low-latency methods and typical accuracies for low
latency mode are ±3cm in the horizontal direction and ±3-5cm in the vertical
(Trimble Navigation, 1999).
2.3 Measurement
of RTK GPS WLCs
Equations 1 and 2 show how a sounding is converted to a reduced level of
the seabed (RLSEABED ) by applying a WLC.
RLSEABED =
WLC - DES Equation 1
where RLSEABED
=
Reduced level of seabed
WLC = Water level correction
DES
= Depth sounding
WLC = HGPS – HA + DTR + DS Equation 2
where HGPS = GPS
antenna height relative to WGS84 ellipsoid
HA
= Height of GPS antenna above
water level
DTR
= Depth of echo
sounder transducer below water
level
DS = Datum Separation
Theoretically, RLSEABED remains constant when a boat
floats over a stationary position in waves (Figure 2). This means that when a
vessel rises because it is on the crest of wave, so must the value of WLC, hence DESincreases to keep the
equation balanced. The converse is true when in the trough of a wave.

Fig. 2: Parameters for calculating seabed
height before and during the passing of a wave.
A disadvantage of using RTK to measure water levels is that the GPS
positions are calculated in terms of the WGS84 ellipsoid rather than a local
datum. Thus the separation between the WGS84
ellipsoid and local geoid must be known. The WGS84 ellipsoid is a
regular shaped, theoretical representation of the earth’s surface while the geoid more correctly describes the
earth irregularities in shape. The datum separation is very localised and
varies greatly over a small area, thus
the use of a constant datum separation can be inadequate. The slope of the
separation in Dunedin, New Zealand was found to be up to 77mm.km‑1 (Kirk, 2000). When the
datum separation is irregular, a small survey area (~25km²) can be calibrated
by developing an inclined plane model. In some circumstances a constant datum
separation can be used. For example, some survey jobs such as monitoring
sediment infilling in a dredged channel or measuring beach profiles only
require relative changes, so highly accurate datum separations are not needed.
3.0 Results
of Previous RTK-GPS Trials
Various people have investigated the use of RTK GPS for hydrographic
surveying. Prior research on the measurement of tidal and heave corrections is
reviewed here.
3.1 Tidal
Corrections
Figure 3 shows both empirically derived tides recorded over a two-hour
period using the MS750 and those from a standard tide gauge (Baker, 1999). The
RTK GPS positions were averaged every 60s using Trimble HYDROpro Navigation
software (www.trimble.com/marine). The average difference between the two
methods was 0.03m. It is important to realise that tide gauges have an accuracy
specification of 0.01-0.03m and that errors will be present in both the GPS and
the tide gauge record. The measured difference is within the expected accuracy
of the system. The averaging period of 60s is considered too short to remove
the effects of long period waves, seiches and errors in the measurement of GPS
positions.

Figure 3. Comparison of RTK
and tide gauge record (Baker, 1999).
3.2 Heave
Corrections
Previous research into heave compensation by Kielland and Hagglund (1995)
included the development of an algorithm to calculate heave corrections. A
moving weighted mean algorithm was used to calculate a mean water level over a
specified time. The heave correction for each epoch was then the difference
between the calculated mean water level and the instantaneous GPS position. The
weighting given to each observation was based on the accuracy of the 3D
position calculation output from the receiver. Since Kielland and Hagglund’s
initial research, improvements to receivers have included:
• faster update rates – 20
positions a seconds (20Hz);
• improvements in the algorithms
that calculate positions to reject bad observations;
• faster and more reliable
initialisation of roving receivers;
• time tagging of positions to
correct for latency to 5 milliseconds.
Despite the improvements in receiver technology, scepticism about
receivers ability to match the manufacturers’ claims while rapidly moving has
persisted, although static capabilities have long been proven. Baker (1999) set
up a controlled, land based experiment with the 20Hz MS750 RTK-GPS and a TSS
DMS-10 heave sensor. The DMS-10 is a heave, pitch and roll sensor designed to
be compatible with shallow water multi-beam systems. It is made up of three
linear accelerometers and three vibrating gyroscopes that can measure heave at
200Hz within 0.05m and pitch and roll within 0.05° at ±5°
(www.intnlind.com/TSS/pr-002.htm). Waves with small amplitudes (0.30m) were
simulated and a comparison of the two methods (MS750 and DMS-10) was made. The
mean difference between the two methods was 0.05m in amplitude. This improved
on the earlier research of Kielland and Hagglund (1995) and was probably due to
the higher update rate and more controlled conditions (Figure 4).

Fig. 4: Comparison of MS750
RTK GPS and TSS DMS-10 heave compensator (Baker, 1999).
The most recent testing of the MS750 included the use of an accelerometer
and echo sounder in the controlled conditions of a pool (Perwick, 2000). A two
second wave with 0.6m amplitude was simulated and heave was measured with a
MS750 and TSS 325 heave compensator. The results shown in Table 1 suggest that
the MS750 can measure small fast period waves more accurately than the TSS
heave sensor.
Receiver setting MS750 TSS 325
10 Hz RTK constant latency 0.019 0.045
20 Hz RTK constant latency 0.029 0.029
10 Hz RTK time stamp 0.025 0.058
20 Hz
RTK time stamp 0.026 0.033
Table 1. Standard deviation
of heave compensation pool trial (Perwick, 2000)
4.0 Results
of Latest RTK GPS Trials
New research has been conducted and confirmed the
appropriateness of RTK GPS for hydrographic surveying. Firstly, the vertical
accuracy of a Trimble MS750 has been tested while in motion and demonstrated
that the receiver works within the manufacturer’s specifications. Secondly, RTK
GPS tidal records from various surveys are presented and discussed. Finally a
method for precisely aligning depth soundings with GPS heights is shown to
overcome problems with data latency.
4.1 Vertical
Accuracy of Moving Antenna
The vertical accuracy of most RTK GPS systems operating in synchronised
mode is specified to be 2-3cm. Acceptance of these specifications for a
stationary GPS is legitimate but further testing was necessary for a receiver
in motion. There are various prediction algorithms, based on previous positions
within the roving receiver, that help to increase the accuracy and update rate
of positions but they can lower accuracy for a receiver when moving. These
predictions were found to only slightly degrade accuracy of measurements when
the receiver rapidly changes direction. Testing demonstrated that outliers do
exist but further processing can remove such effects.
One of the fundamental problems with testing RTK GPS against an
accelerometer is the assumption that the accelerometer data is correct. Ground-truthed
experiments were necessary to independently measure the accuracy of an RTK
system. A purpose built wave simulator (Figure 5) was used to simulate fast
period (2.5 second), 0.99m waves. The absolute height of both the top and
bottom of the wave motion was positioned with static GPS surveying as well as by averaging 7-8
minutes of RTK positions.

Fig. 5: 2.5 second, 0.99m
wave simulator.
The experiment was quite complex in order to ensure the integrity of the
data being collected. A MS750 RTK reference station with v1.06 firmware was
set-up using various data output formats (CMR, CMR Plus, CMR 5Hz or CMR 10Hz)
via a null modem cable to a roving
MS750 receiver. The CMR (Compact Measurement Record) contains the compressed
observations (L1, L2 and pseudo-range), reference station location, antenna
height/offset and reference station description (Talbot 1996). CMR Plus is a
slightly improved version of the CMR format that has a less peaked throughput
(Talbot 1997). CMR 5 and 10Hz formats
are based on the basic CMR message but contains 5 and 10Hz reference station
observations. A null modem cable was used to connect the receivers because
radios would have introduced extra variables into the testing. Table 2 lists
the range of tests undertaken.
Roving Receiver
Setting Simulated Wave Period
Low
Latency 5 Hz 2.6 and 6
second
Low Latency 10 Hz 2.6
second
Low Latency 20 Hz 3
and 6 second
Low Latency 20 Hz 3
and 5 second
Synchronised
5 Hz 3 second
Synchronised 10 Hz 3.8
second
Table 2. Receiver configurations
tested and simulated wave speeds.
The heave measurements of the GPS could then be directly compared to the
known motion of the simulator. A variation in the accuracy was observed when
using different receiver settings. The conclusions from the tests are:
• The CMR Plus reference station
setting does not show any improvement in accuracy over CMR with this type of
testing;
• the synchronised mode generally
yields more precise results than the
low latency mode;
• results show receiver precision
is within the specifications of the
receiver while in motion;
• spikes were observed at the top
and bottom of the antenna motion when using 20Hz setting.
An artefact of the prediction algorithm could be seen where a spike
appears at the top and bottom of the wave motion. Figure 6 shows one simulated
20Hz wave with spikes of around 5cm present at the top and bottom of the wave
motion. It is however unreasonable to assume that if the raw GPS positions are
used for heave correction they will be free of outliers. Many measurement
devices including echo sounders, solid state heave sensors and electronic
distance measurement (EDM) have some type of filtering, either to smooth the
measurements in the case of a heave sensor,
or to remove erroneous measurement in the case of an EDM. It is
therefore necessary to fit a cubic spline (Figure 6) to the data using the
principles described in mathematical texts such as Press et al (1989). This can
be done in real-time during a survey without consuming too much processing
power.

Fig. 6: Raw 20Hz RTK GPS
Heave smoothed with a cubic spline.
4.2 Tidal
Corrections
The University of Waikato has undertaken various surveys using RTK GPS.
The tidal records measured from a moving vessel during swell are not as smooth
as would be expected from a stationary
tidal station. Figure 7 shows an RTK GPS tidal record from an open ocean
navigation channel survey. The averaging period of the tide was one-minute and there was a significant
wave height of 0.6-0.7m. The tidal record appears noisy because the averaging
period was too short. The record was then reprocessed with a five-minute
averaging period giving a much smoother record.
Figure 8 shows a tidal record measured during beach profile surveys with
a significant wave height of 0.5m. Once again the tidal record appears noisy
with a three-minute averaging period. When re-sampled with a six-minute period,
fluctuations of 3-5cm could still be seen. This was a result of the survey
vessel surfing waves while surveying. The vessel spends a longer period of time
on the wave crest than in the trough when approaching the beach, thus raising
the measured tide level. The opposite is true when the vessel is travelling
away from the beach and spends more time in wave troughs. Figure 9 shows a smooth
tidal record from a beach survey using a five-minute sampling period, with
little swell present. Five minutes is the recommended sampling period when RTK
GPS tidal corrections are measured. This length helps to minimise the effect of
waves and vessel surfing on the tidal record.

Fig. 7: Tide record from
navigation channel survey.

Fig. 8: Tide record from
survey of beach profiles.

Fig. 9: Tide record from
beach survey – 5 minute sampling period.
4.3 Calibrating
of Data Latency
A new calibration method is proposed here which enables
precise alignment of WLCs and soundings. Software can approximately correct
approximately for latency of GPS positions using a GPS time stamping technique
(Trimble, 2000). However, the combined effect of the GPS and sounder latency
needs to be compensated for very precisely. Latency needs to be found to the
nearest 10 milliseconds for short period waves and 40 milliseconds for longer
period waves. The theory behind this method is that when any height of GPS
antenna and the associated depth sounding are differenced, the result is a
reduced bottom depth that is constant. Therefore, when many soundings and
heights are differenced over a constant seabed height while waves are present,
the minimum standard deviation of the bottom depths occurs when the latency
constant is correct.
The calibration method involved measuring WLCs and depths over a flat
seabed while simulating fast period waves. Once the data was collected, the
latency constant of the sounder was varied until the error in measuring the
bottom depth was minimised. Each trial was based on 60-90s of data or 2000-3000
data points. A total of 15 simulations of 0.8-1m waves were undertaken with a
Simrad echo sounder in a 2m deepwater tank. This involved nine trials of 2.5 second
period waves, three trials of 5 second period waves and three trials of 7-9
second period waves.
The same trials were repeated with another PC, a different pair of MS750
GPS receivers and an Atlas Deso 14/15 echo sounder off a jetty in 1.5m of
water. A total of four simulations were undertaken involving three tests of
2.5-second period, 1m waves and a slower, 7-second period wave. To further
strengthen the experiment four simulations of fast period waves were undertaken
off a jetty in 3m of water using a Knudsen 320 MP echo sounder.
The latency calibration value was calculated from the fifteen water tank
tests. It was very stable with a mean value of 73 milliseconds and a standard
deviation of 6 milliseconds. The average of each different wave period simulation
is shown in Figure 10. These results highlight how accurate measurement of
latency is more important for measurement of short period waves than long. A
50-millisecond change in the latency doubles the error for short period waves,
whilst it only has a small impact on longer period waves. This is because a
large vertical displacement occurs after a short time with fast period waves.

Fig. 10: Latency calibration
graph for Simrad echo sounder.
Figure 11 demonstrates that the latency calibration value was very
consistent when using the Atlas sounder too. The average value was 98
milliseconds with a standard deviation of two milliseconds. This longer latency
is attributed mainly to the communication rate of the sounder and analogue to
digital conversion of soundings. The Atlas works on 4800 bits per second while
the Simrad sounder is capable of a higher 19200 bits per second rate. A latency
value for a Knudsen 320 MP echo sounder was found to be 26 milliseconds with a
standard deviation of two milliseconds.

Fig. 11: 2 second and 7
second trials off a jetty with an Atlas Deso 14/15 sounder.
Two methods of correcting for GPS latency can be used. The first is a
constant latency applied to all positions. The second is to correct each
position individually using a GPS time stamp method. Perwick (2000) found more
precise results when using a constant latency. Experiments to support Perwick’s
findings were undertaken by the author but no conclusive results were found.
Further testing still needs to be carried out with the specific objective of
determining whether a constant latency or GPS time stamping should be used.
Based on experience with the equipment 10Hz is recommended because
changes in water level can be accurately measured at this rate, and also because
20Hz doubles the volume of data that needs to be stored and processed. No
statistically significant difference was found using 20Hz positions rather than
10Hz.
5.0 Conclusions
The two major issues associated with the use of GPS for measurement of
WLCs are timing of data (van Woerden et al, 1986) and accuracy. Both issues
have been laid to rest by experiments published in this paper, and earlier by
other authors. Latency is the most critical consideration when implementing
GPS. A new technique for calibrating data latency within 10 milliseconds
has been presented and tested. Sounders from three different manufacturers were
trialed and it was demonstrated that the latency calibration value did not vary
significantly.
Measuring WLC at the exact location of depth measurements can
significantly improve accuracy. Typically tide gauges are located in port or
harbour embayments, where the tidal phase and amplitude can be drastically
different to the open coast. The variation is exaggerated when tide ranges are
large.
The next step for progress of the technology further is to refine the way
RTK GPS is implemented in data acquisition and processing software. Three
improvement methods are:
- adoption of WLCs;
- filtering of WLCs;
- automated calibration of latency.
Adoption of WLCs firstly requires a change in the hydrographic
community’s perception of how soundings are reduced to a datum, followed by new
software to support the technique. Filtering of raw WLCs by fitting a cubic
spline, or similar method, will further improve the accuracy of corrections. It
is possible for the calibration of the equipment latency to be an automated
task where the user simulates waves with a GPS and sounder, and software
calculates the most likely latency value. Manual calculation is laborious and
it is not necessary for every practitioner to learn how it is done.
In the longer term, GPS technology and hydrographic navigation software
can be developed to correct for the pitch and roll of a survey vessel. This
will not only improve the precision of single beam echo sounder surveys but
also offer the opportunity to use GPS to measure the motion of multibeam
sounders. In order to measure vessel motion along multiple axes, RTK GPS
receivers with a minimum of three antennae are needed. Various authors have
discussed the measurement of vessel motion using GPS; they are referenced in
Hughes Clack et al (1996). For a more complete discussion of measurement of
multidirectional vessel motion see Cooper (1993).
The current practice of measuring tidal and heave corrections separately
provides adequate accuracy. However, measuring a WLC will improve the
attainable accuracy. RTK GPS is identified as the only available method for
making WLC measurements. It has thus been clearly demonstrated that GPS equipment
has the ability to measure both WLCs and tide and heave corrections.
References
Ashkenazi, V., G. A. Basker and T. F. Baker, 1990. Monitoring Mean Sea
Level with GPS. The Hydrographic Society SP.26, Proceedings of HYDRO ‘90, 7th Biennial Symposium of the
Hydrographic Society, 18-20 December 1990. Southampton, UK.
Baker, B., 1999. Real Time
Kinematic GPS (RTK) Systems for Hydrographic Surveying – Five Years On.
Internal paper, Marine Survey Division, Trimble Navigation, New Zealand Ltd.
Betaille, D. and F. Peyrey, 1999. Trimble
MS750 - Sessyl Tests Report - February 1999, Report prepared by Laboratoire
Central des Ponts et Chassees, Division Methodes et Materiels de Construction
et d’Entretien des Routes, Section Robotique de Chantier, France.
Cooper, D., 1993. Accuracy in Marine Motion Measurement. The Hydrographic
Society SP.31, Proceedings of Calibration
of Hydrographic Instrumentation Seminar, October, Reading, UK.
De Loach, S. R., 1995. GPS Tides and Datums. The Hydrographic Journal. No.75,
January, pp. 3-7.
Denys, P. 1998. Geodesy and GPS
aspects of advanced surveying.Surveying
Department Publication, University of Otago, 210 p.
Eeg, J., 1999. Towards Adequate Multibeam Echosounders for Hydrography. International Hydrographic Review,
March, pp. 33-48.
Hughes Clarke, J. H., Mayer, L. A. and Wells, D. E., 1996. Shallow-Water
Imaging Multibeam Sonars: A New Tool for Investigating Seafloor Processes in
the Coastal Zone and on the Continental Shelf. Marine Geophysical Researches, v. 18, pp. 607-629.
Ingham, A. E. and Abbott, V. J., 1992. Hydrography for the Surveyor and Engineer. 3rd Edition. Blackwell
Scientific Publication.
Kielland, P. and J. Hagglund, 1995. The Use of DGPS to Measure the Heave
Motion of Hydrographic Survey Vessels. International
Hydrographic Review, Monaco, LXXII(1) pp. 83-99.
Kirk, J. P. 2000. The Determination of a Geiod Ellipsoid Separation Mode
Over the Dunedin Region. Honours
Dissertation, Bachelor of Surveying. Otago University.
Perwick, M. 2000. An Alternative to a Conventional ‘Heave’ Sensor and
Tide Gauge. Hydro International.
November/ December pp. 32-33.
Press, W.H., Teukolsky, S.A., and Vetterling, W.T., 1989. Numerical recipes: the art of scientific
computing (FORTRAN version). Cambridge University Press, 702 p.
Talbot, N.C., 1996, Compact Data
Transmission Standard for High-Precision GPS, ION-GPS-96, Kansas City,
Missouri, September 17-20, pp 861-871.
Talbot, N.C., 1997. Improvements in the Compact Measurement Record
Format, Trimble User Conference, San
Jose, CA, pp 322-337.
Trimble Navigation, 1999. MS750
Operation Manual. Revision B, January 1999. Manual for MS750 RTK GPS
unit.
Trimble Navigation, 2000. HYDROpro
Navigation Software Manual.
van Woerden, J. A., I. Karacsoni and R. Nieuwstraten, 1986. Heave
Compensation for Hydrographic Surveys. The Hydrographic Society SP.18 - Proceedings of HYDRO ‘86 - University of
Southampton, UK.
Brad Scarfe

is now concluding
his Masters of Science at the University of Waikato, New Zealand, majoring in
Coastal Earth Science. His final thesis, from which material for this paper is
drawn, considers the use of submerged artificial surfing reefs for the
protection of eroding coastlines (www.asrltd.co.nz). Prior to this programme of
study, Brad spent four years at the
University of Otago completing a Bachelor of Surveying with honours. During his
post-graduate studies he has undertaken hydrographic surveys for various
environmental projects using RTK GPS. On completion of his MSc, Brad will be seeking hydrographic work
within the field of environmental science.
In the summer of 2000, Brad Scarfe became the first recipient of a bursary from The Hydrographic
Society’s new Educational Award Scheme. The Scheme was designed to assist a
student of proven calibre and interest with the costs associated with pursuing
an approved programme of study in hydrography
or a related discipline.
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