Tidal
Reference Frame For Queensland
G. J (John) Broadbent
Maritime
Safety Queensland, Mineral House, George Street Brisbane 4001 Australia
Tel: +61 7
3224 8802, Fax: +61 7 3404 3089, Email: tides@msq.qld.gov.au
Abstract
The
objective of all tidal calculation is to provide the best (most accurate,
closest to the truth) estimate of the tidal height and or time.
In
order to achieve this objective, tidal calculations are based upon the longest
available period of recorded tidal times and heights. Reliance is placed on the statistical process of averaging the
readings over a long time span in order to minimize the effect of the
unpredictable components of the tidal records, sea level variations due to
weather etc., to produce the best estimate.
The
tidal reference frame consists of those tidal stations for which a long series
of readings are available and for which a primary determination of the tidal
parameters has been completed. These
stations provide the long term tidal parameters for use:-
1.
in
study of the mean sea level surface (and of any other tidal plane);
2.
as
the basis of the mid term review of the mean tidal planes for Queensland waters
for the present tidal datum epoch;
3.
in
the study of the relationship between the sea level and Australian Height
Datum;
4.
in
seasonal variation adjustment for tidal harmonic analysis at other tidal
stations;
5.
as
base line harmonic constituent constants for storm surge study;
6.
in
inference of tidal constituent constants for tidal harmonic analysis; and,
7.
in
the establishment of the AUSHYDROID.
KEYWORDS:tidal observations, tidal predictions, tidal datum determination, tidal datum epoch, mean sea level, sea level rise, tidal reference frame, AUSHYDROID
Introduction Tidal readings are used in
association with a number of human activities along our coasts and for a wide
range of purposes typically:-
1. prediction of future tidal heights for all
who use and enjoy our coastal environment;
2. determination of statistical elevations for
datum determination (mean tidal planes such as - mean sea level, lowest
astronomical tide, high water mark) for use in:-
a. geodesy;
b. hydrography;
c. cadastral surveying for the proposed marine
cadastre and the freehold/leasehold cadastre;
3. coastal engineering;
4. hydrodynamic modeling;
5. foreshore erosion monitoring and control;
6. marine infrastructure development (boat
ramp, jetty, wharf design, dredging, etc.); and,
7. research into many other subjects.
To
improve the accuracy, tidal calculations are based upon the longest available
period of recorded tidal times and heights.
The effects of the unpredictable components of the tidal records are
minimised by averaging these readings
over a long time span.
Like every thing on this planet, the sea levels are not static. Waves, daily tides, weather, and climate
induce sea level change. It is the
latter, slow and small change in sea level, that resulted in the development
and employment of the concept of the tidal datum epoch (Hicks, 1986). The geodetic surveying community use the
epoch concept to monitor tectonic movement etc.
The
tides that we experience daily include a number of cyclical variations that
have periods extending from a month to many years. Because of the cyclical nature of the tides, it is necessary to
base the calculations on a complete tidal cycle so that the average is not
biased. In order to deal with tidal
readings that do not span the necessary complete cycle, the concept of a tidal
reference frame has been developed.
The Tidal Reference
Frame Project The
reference frame is essentially a control mechanism, the time element of which
is the tidal datum epoch. The frame
consists of the tidal stations for which a long series of readings is
available. The
stations are situated
along the Queensland coast from Karumba to the Gold Coast. Because it is intended that the frame
provides a snapshot of the tidal conditions at a point in time, the readings
should, as far as is practicable, extend over the same date span.
The Tidal Parameters The tidal parameters of the
stations in the reference frame include:-
the datum of the station
(with the associated navigation chart datum and the AUSHYDROID);
the elevations of the
following mean tidal planes:-
highest astronomical tide;
mean higher high water;
mean high water spring tide
(semidiurnal waters only);
mean high water;
mean high water neap tide
(semidiurnal waters only);
mean lower high water;
mean sea level;
mean higher low water;
mean low water neap tide
(semidiurnal waters only);
mean low water;
meal low water spring tide (semidiurnal
waters only);
mean lower low water; and,
lowest astronomical tide.
the tidal constituent
constants (as well as the seasonal constituents Sa and Ssa); and,
the allowance for sea level
rise.
With
the exception of highest astronomical tide and lowest astronomical tide which
are defined in terms of predicted tides, these elevations will be calculated
from observed sea levels. Table 1
provides the values of the parameters calculated thus far. Calculation of the
mean tidal planes is in progress.
Height Reference Datum All elevations within the
reference frame are relative to the Lowest Astronomical Tide (LAT). The elevation of this datum was calculated
from tidal predictions, in accordance with its definition, in the mid 1980’s. Because the LAT is the navigation chart
datum for Australian waters, it will be incorporated into the reference frame
at its present elevation.
Maritime
Safety Queensland is moving slowly toward implementing the AUSHYDROID. Future hydrographic surveys will be measured
by global positioning system technology in X, Y, Z terms - thereby eliminating
the need to measure tidal height and vessel motion. The charted depth will be simply Z (ellipsoidal height) less the
AUSHYDROID.
Mean Tidal Planes Historically, many of the
tidal parameters (principally the mean tidal planes) were calculated by formula
or from predicted tidal heights. These
processes provide approximations which are becoming less acceptable. As a second but related project, it is
intended that, from 1 January 2003 onwards, all future tidal parameters for
Queensland waters would be:-
1. calculated strictly in accordance with their
definition; and,
2. based on observed tidal readings (except
where the definition specifically refers to predictions).
The
definitions to be used are those published in Queensland's "Official Tide
Table and Boating Safety Guide".
If a particular definition does
not appear in the guide then the definition in the Australian National Tide
Table is to be used. In other cases,
the accepted international definition
will be used.
In
considering what period of readings is required in order to achieve our
objective, the Queensland definitions of mean sea level and the other tidal
planes specify "long term".
For example, high water mark for the purposes of the Queensland Land Act
(1994) means “....... the ordinary high
water mark at spring tides”. The courts
have recently interpreted this definition to mean the "Long term average
of the heights of two successive high waters during those periods of 24 hours
(approximately once a fortnight) when the range of tide is greatest, at full
and new moon”. (Svensden, 1999) The
court’s interpretation corresponds to the definition of the tidal plane “mean
high water spring tide” published in Queensland's "Official Tide Table and
Boating Safety Guide".
What
is a “Long Term” Waves, daily tides, weather and climate all induce sea level
change. The period over which each
factor operates extends from waves with period of a few seconds and an
amplitude of potentially many metres, to the infinitely long period, but very
small amplitude, sea level rise attributed to the “greenhouse effect”. The daily tides and weather effects fall
between these extremes.
The Principal
Cyclicities
The tides
are the response of the oceans to the gravitational forces maintaining the
earth, sun, and moon in their respective orbits. The gravitational forces fluctuate as the result of:-
1. the elliptical path of the body in its
orbit;
2. the rotation of the solar and lunar perigee;
and,
3. the rotation of the orbital plane in space.
The
resulting principal tidal cyclicities are:-
Orbital Element Approximate
Tidal Period
one tidal day approximately
25 hours
s mean longitude * of the moon a
lunar month
h mean longitude * of the sun a
calendar year
p mean longitude * of the lunar perigee 8.8
years
N negative of the mean
longitude * of the lunar ascending node 18.6
years
p' mean longitude * of
the solar perigee (perihelion) 21,000
years
(Doodson, 1980) (also called astronomical arguments -
Foreman 1979)
The
mean longitude * of the perihelion has a period that is too long to have any
observable effect on the tidal times and heights. This element is omitted from
future consideration within the tidal reference frame for Queensland.
* “The position of any heavenly body is defined by its
“longitude”, which is the angular distance eastward along the ecliptic,
measured from the vernal equinox, and (2) by its latitude .......”. (Doodson
1980).
Historically
when readings were hard to obtain and to process, we based our tidal height
calculations on a lunar month of 28 days, the second cyclicity in the
tides. As data became more readily
available and digital processing became the norm the period that could be
considered as "long term" was extended to one year, the third major
cyclicity.
Readings
extending over approximately 18.6 years, (the lunar nodal cycle) are available
at a number of places along the coast of Queensland. It is now practicable and logical to extend the concept of
"long term" to the nodal period, the fifth principal cyclicity in the
tides.
Primary Determination
of the Elevation of the Mean Tidal Planes In considering mean sea level, Marmer in his book
"Tidal Datum Planes" states:-
A period of 19 years is generally considered as
constituting a full tidal cycle, for during this time the more important of the
tidal variations will have gone through complete cycles. It is therefore customary to regard results
derived from 19 years of tide observations as constituting mean values. Hence sea level derived from 19 years of
observations may be taken to constitute a primary determination and as giving
accurately the datum of mean sea level.
(Marmer
1951)
The
tidal datum epoch which has been proposed for Australia as the 20 years - 1992
to 2011 inclusive, is broadly in concordance with the above. The initial selection of the 20 year period
for the epoch was made with Marmer's statement in mind.
It
is proposed to extend Marmer's reasoning to the primary determination of all of
the mean tidal planes including the highest and lowest astronomical tide. The definition of these latter tidal planes
refers to "any combination of astronomical conditions". It is accepted that for practical purposes
that Marmer’s 19 year nodal period satisfies this condition.
In
order for the tidal reference frame to be finalized at the present time (2003)
those places with 15 years of more of readings are considered to be equivalent
to those places with 19 years available.
Tidal readings for 22 stations along the Queensland coast commence
during the years 1985/86/87 and continue through to the present.. It is proposed to accept that these
readings, which are less than the ideal 19 year data span, will provide a
practical primary determination of the sea level parameters.
The
Table 1 details the first primary determination of the value of the mean sea
level and the harmonic tidal constituent constants for those stations selected
for inclusion in the tidal frame. For
convenience the seasonal constituents Sa and Ssa and the AHD connection are
also listed in the table.
Commencing
on 1 January 2003:-
1. the 22 stations listed in the Table 1 form
the Tidal Reference Frame for Queensland;
2. the mean sea level, seasonal constituents,
and the constituents of the inference file are the primary determination of the
particular parameter for the tidal station concerned;
3. If 19 years or more of tidal recordings are
available, then tidal calculations will be primary determinations of the
parameters being deduced; and,
4. When less than 19 years of tidal readings
are available, then tidal calculations will be secondary or tertiary determinations of the parameters
being deduced. These determinations are
to be referred to the appropriate station of the Tidal Reference Frame.
Unfortunately
it is not possible at the present time to align the datum epoch and the
observation period on which the primary determinations are being made. Further because the amount of weather
induced variation in the sea levels, 19 years of readings is not sufficient to
determine a reasonable estimate of the very slowly changing sea level
rise. Accordingly it has been necessary
to make an adjustment for sea level change occurring between the central date
of the observations and of the tidal datum epoch.
Sea Level Rise Because the sea level rise
is very low, averaging 0.0003 metres per annum for the Australian continent
(Mitchell, 2002), the 15 to 19 years of readings available from Queensland
tidal stations is not sufficient to calculate a reasonable estimate of sea
level change. Accordingly an adjustment
of 0.0003 metres per annum is made to the mean sea level within the tidal
reference frame. The allowance is been
calculated from the central date of the observation period at each station to
the central date of the tidal datum epoch (31 December 2001).
In
time, it is expected that there will a sufficiently long span of readings and
that it will be possible to obtain a refined estimate of the sea level rise at
individual stations. The sea level
change observed at each place can be incorporated into future primary
determinations in lieu of the Australia wide rise incorporated at present.
Secondary Determination
of the Tidal Parameters for Queensland Marmer provides a process whereby estimates of the
long term tidal parameters can be made for those places where less than 19
years of readings are available. He
calls these estimates secondary determinations.
At all other places a
satisfactory secondary determination of this datum plane (mean sea level)
can be made by means of observations covering much shorter periods if the
results are corrected to a mean value by comparison with the primary
determination at some suitably located tide station.
. (Marmer
1951)
Essentially
the process provides that a mean value of the height of the required mean tidal
planes at each of the secondary and primary reference stations is obtained by
simultaneous observations. The height
difference between the observed mean tidal plane and the primary determination
of it at the reference station is applied to the observed height at the
secondary place.
Because
it is necessary to adjust the mean sea level to the equivalent 19 year
elevation, the harmonic analysis for tidal constituent constants based on
readings spanning 1 to 19 years is regarded as being a secondary level
determination of them.
Using
Marmer's reasoning, one may expect that a secondary determination of all of the
mean tidal planes and the tidal constituent constants would achieve a
satisfactory estimate of the long term values for them.
The effect of Changing
Tidal Range Along the Coast It is clear that the range of tide changes from
place to place along the coast. The
tidal ranges at the reference and secondary stations are generally not the
same.
By
judicious selection of the tidal frame reference station, the tidal range
difference between it and the secondary station is minimized. Accordingly it is customary to omit any
allowance for range difference between the stations when calculating secondary
determinations.
Other Considerations It would seem to be unwise
to blindly follow the process for secondary determinations of the tidal
parameters. Clearly secondary
determinations depend upon:-
1. the coherence of the tide at the tidal frame
reference station and at the station for which the secondary determination is
being made; and,
2. minimisation of local casual variations in
the mean tidal plane under consideration.
Tidal Coherence Experience within Maritime
Safety Queensland indicates that, regionally, the tides in Queensland waters
are generally highly coherent. The
selected regions are:-
The ocean south from the
Great Barrier Reef , excluding the Burnett River and Hervey Bay;
Bundaberg and the Hervey
Bay;
Bundaberg to Whitsunday
Passage;
Whitsunday Passage north to
Bowen;
Bowen to Torres Strait;
Torres Strait; and,
Gulf of Carpentaria.
This
recognizable regional coherence supports Marmer's proposition and dictates the
choice of tidal frame reference station associated with each other station.
Minimization of Casual
Variations
It is
implicit that casual variations are small and random such that we may rely on
averaging over the length of the observations in order to minimize the effect
the variation.
The
most striking example of a casual variation is the storm tide. Such tides may be above (or below) the
normal tidal level for some considerable time (many days) and may for some
storms achieve extreme elevations.
Storm tides are highly site specific and are unlikely to be experienced at
each of the reference and secondary stations to the same degree. The requirements of coherence and
minimization of casual variations are clearly violated. A secondary
determination should not be undertaken in these circumstances unless
the:-
storm tide readings are
excluded from the readings being used in the determination; or,
data length is such that the
non-tidal residuals associated with the storm surge have no perceptible effect
on the mean value of the height being calculated.
Because
we are relying on averaging to minimize casual variations, the number of
readings that are included in the calculation of the mean is important. For example the height of a mean high water
spring tide (MHWS) can only be determined twice from a lunar month of tidal
readings. As a result the precision
would not be very high. In such cases,
other processes, such as those described for tertiary determinations, are
required in order to improve the precision of the estimate of the tidal planes
of MHWS and the like where the readings to be included in the mean are few in
number.
Tertiary Determination
of the Tidal Parameters for Queensland As is apparent from the above, the level at which
the determination of tidal parameters can be made is dependent on:-
the coherence of the tide at
both the reference station and the secondary stations; and,
the length of simultaneously
observed readings at the reference and secondary stations.
Except
for the permanent standard port tidal stations where ongoing readings are
available and at a few other places at which there are readings spanning one
year or more, the most usual length of readings available for tidal
calculations is approximately one lunar month
As
in the case of secondary stations, because the primary determination is
referred to the tidal datum epoch then the tertiary determination will
automatically be referred to the same epoch.
Because
of the limited span of readings, the process used in a secondary determination
may only be applied to the mean higher high water, mean high water, mean lower
high water, mean sea level, mean higher low water, mean low water, and mean
lower low water planes. Accordingly, in
order to progress the determination of the mean high water spring tide, mean
high water neap tide, mean low water neap tide, meal low water spring tide mean
tidal planes, it is necessary to classify the tidal heights at the reference
and tertiary stations into semidiurnal or diurnal form.
Tidal Form In Queensland waters, some
places have tides that are clearly semidiurnal in form, others are clearly
diurnal in form. Tidal stations
situated north from Townsville, and including the Torres Strait have tides that
are mixed in form, that is there are generally two high and low tides each day
but the diurnal inequality is large. At
these stations the classification is not particularly clear. The criteria for assigning the tides at such
places to the diurnal or semidiurnal class has not yet been determined.
The
tides at all of the stations within a region must be assigned to the same form
as the tidal reference frame station in the region.
Semidiurnal Tides In those regions where the
semidiurnal components of the tide dominate, it is proposed to rely on correlation and regression analysis to
deduce the tidal “rise ratio and constant” or the related "amplitude ratio
and constant" for the high and low tide heights at the secondary station
and the relevant reference station. The
elevations of the semidiurnal mean tidal plane are then estimated by applying
the ratio and constant to the elevations of the tidal planes at the reference
station. This is regarded as a tertiary
determination.
As
in the case of the secondary determination, selection of the appropriate
reference station is to be made from those within the region to which the
primary and secondary stations belong.
Many
of these tertiary determinations are made for stations with significant shallow
water restriction. This restriction may
preclude the use of a single "ratio and constant". In such cases it is appropriate to use a
ratio for high tides and a ratio for low tides. Tides falling to or below the height of the low water restriction
are to be excluded from the calculation of the "ratio and constant". If two ratios are calculated no ratio and
constant is published.
Diurnal Tides Even in those regions where
the diurnal component of the tide dominates, and the form of the tide is
clearly diurnal, the degree of diurnality changes significantly over relatively
short distances. As a result the correlation
is generally poorer than in the case of semidiurnal tides.
In
limited circumstances (very small distance between the reference and tertiary
stations such that the degree of diurnality differs little between them) it is
possible to use either of the ratio and constant processes.
At
other places with diurnal tides, it is proposed to use the process used for the
secondary determination. This tertiary
determination will be less precise than the secondary counterpart.
The
problems of shallow water restrictions described for semidiurnal tides also
applies to diurnal tides.
Final Comments This paper is reporting work
in progress. Accordingly there are
number of issues remaining to be tested and
finalised, such as:-
1. the criteria for classifying the form of
tide into semidiurnal or diurnal; and;
2. the number of readings required to make a
secondary and tertiary determination of the semidiurnal tidal planes.
Issues
related to the shallow water restriction remain unresolved.
The
tidal stations comprising the frame have been selected and are listed in Table
1. Those parameters that are finalised
for each tidal reference frame station are:-
1. the mean sea level applicable to the year
1992 - 2011 tidal datum epoch (including the associated rate of change of sea
level); and.
2. the tidal constituent constants that are to
be used for:-
a. seasonal variation adjustment;
b. use in the tidal constituent inference
process associated with the tertiary level determination of tidal constituent
constants; and,
c. the base line harmonic constituent
constants for storm surge study.
The Expected Benefits For the first time in
Queensland, each tidal plane will have been calculated according to its
definition and based on observed tidal heights. All height determinations will be relative to the tidal datum
epoch and all heights will be referred to the station datum. This will improve the
long term precision of tidal predictions and of the tidal information in
general.
Within the tidal community, the tidal datum epoch and reference frame
is used to:-
1. monitor the long period sea level changes
relative to the land (i.e. the climate induced and so called greenhouse sea
level rise). The geodetic community is
monitoring the height component of the tectonic movement so that the sea level
and ground movement can be separated to provide absolute sea level change;
2. provide stability to the published height of
the mean tidal planes which will be held fixed for the duration of the epoch
unless significant change occurs; and,
3. Control the orderly change to the published
tidal information as sea level rise impacts on the tidal predictions and on the
height of the mean tidal planes.
The mean sea level elevation is available as an input to any future
modernisation of the Australian Height Datum.
The mean tidal planes (high water mark and highest astronomical tide
particularly) are assuming heightened importance to the cadastral surveyors of
Queensland when they are determining or re-instating littoral boundaries. Similarly the tidal planes are important to
the delineation of the Australian maritime boundaries.
The economic value of tidal recording and prediction should not be
under estimated nor even taken for granted. Every improvement of the tidal
predictions (either to improve accuracy or increase precision) has a dollar
return. For example, better management
of the tidal heights at the port of Hay Point resulted in an increase of 0.07m
in export ship draft. The productivity
boost that resulted amounts to tens of millions of dollars per year.
References
Doodson,
A. T., Warburg, H. D., 1941. Admiralty Manual of Tides, Her Majesty's
Stationary Office, London, reprinted 1980
Foreman, M. G. G., Manual for Tidal Heights Analysis
and Prediction, IOS Patricia Bay, Victoria, B.C., 1977, Reprinted 1979
Marmer, H. A., 1951. Tidal Datum Planes, Special
Publication No. 135, Revised (1951) Edition, U.S. Dept of Commerce, Coast and
Geodetic Survey, Government Printing Office, Washington.
Svendsen, 1999. N Svendsen vs State of Queensland
and Anor., Queensland Supreme Court, No 32 of 1996, Demack J - April, 1999
Hicks,
S. D., 1986, “Tidal datums and Their Uses - A Summary”, The Hydrographic
Journal No. 36 January 1986, The Hydrographic Society, 17 - 20
Swanson,
R. L., 1974, “Technical Report NOS 64 - Variability of Tidal Datums and
Accuracy in Determining Datums from Short Series of Observations”, National
Oceanic and Atmospheric Administration, Rockville, MD.
Mitchell,
P., P. Davill, B. Ronai and A. Nielson, 2002.
“Australian Mean Sea Level Survey”,
http://www.ntf.flinders.edu.au/TEXT/PRJS/BASE/junk/meansea.html
Glossary
AUSHYDROID “L”
the height separation between the Geodetic Datum Australia ellipsoid and chart
datum, analogous to “N” the geoidal separation.
Constituent
constant See Tidal harmonic
analysis
Diurnal
tide A tide with
one cycle per day, one high and one low per day.
Diurnal
inequality Diurnal
inequality is the difference in height between successive high tides. It is related to the amplitude of the
diurnal tidal constituent constants.
Inferencing A process used to
estimate the value of the constants for those constituents which cannot be
deduced directly by tidal harmonic analysis.
Mean
tidal planes The datum
planes of semidiurnal tides:-
mean
high water spring tide, mean high water neap tide, mean low water spring tide,
mean low water neap tide.
The
datum planes of diurnal tides:-
mean
higher high water, mean lower high water, mean higher low water, mean lower low
water.
The
datum planes unrelated to the form of the tide:-
highest
astronomical tide, mean high water, mean sea level, mean low water, lowest
astronomical tide.
Primary
station A tidal
station for which a primary determination of the tidal parameters has been
made.
Primary
determination The determination of
the tidal parameters for a tidal station based on 19 years of tidal readings.
Reference
station A reference
station is a tidal station that is used as a standard for the comparison of
simultaneous observations at a second station i.e. a station at which a primary
determination of the elevation of the mean tidal planes and tidal constituent
constants has been made.
Seasonal
constituents These are the tidal
constituents, Sa and Ssa, that are used to represent the annual variation in
the mean sea level.
Seasonal
variation The seasonal
variation is the changing component of the mean sea level, the phase of which
corresponds to the annual cycle of the summer/winter seasons. It represented by the solar annual and
semi-annual constituent constants, Sa and Ssa.
Secondary
determination The determination of the
tidal parameters for a tidal station based on less than 19 years but 1 year or
more of tidal readings.
Secondary
station A tidal station
for which a secondary determination of the tidal parameters has been made.
Semidiurnal
tide A tide with two
cycles per day, two high and two low tides each tidal day with a small diurnal
inequality.
Shallow
water restriction In tidal streams, the
ebb and flow of the tide is restricted by the effect of friction. In shallow streams this effect becomes
significant – The lower tidal levels are impeded to such an extent that the low
tides cannot fall to the level that they would fall if the stream were
deeper. There are no simple processes
that can be used to allow for this "shallow water restriction".
Tertiary
determination The determination of
the tidal parameters for a tidal station based on less than 1 year of tidal
readings.
Tertiary
station A tidal
station for which a tertiary determination of the tidal parameters has been
made.
Tidal
constituent See Tidal
harmonic analysis
Tidal
datum epoch The 20 year
period over which tidal observations are averaged to establish the various mean
tidal planes.
Tidal
harmonic analysis Tidal harmonic
analysis is the process of decomposing the tidal height time series into a
polynomial comprising simple harmonic terms of the form Acos(B) (the
constituents), the coefficients of which are the tidal constituent constants
(where A is the amplitude
constant and B is the phase angle constant relative to the time origin).
Tidal
parameters For each
tidal station, these consist of the elevation of the mean tidal planes relative
to the station datum, the tidal constituent constants, and the rate of sea
level rise.
Z00 Long
term mean sea level. Once the tidal
frame is fully established this will be the value for the tidal datum epoch or
the equivalent value from a secondary or tertiary level determination
Table 1- Primary
Determinations Reference
Port Details for use in the Queensland Tidal Reference Frame Datum is Lowest Astronomical Tide Allowance
for sea level rise is 0.0003 metres
per annum |
|||||||
|
Port |
Z00 |
Observation Epoch Central
Date |
Sea
Level Rise |
Z00
Epoch 1992-
2012 |
AHD |
Seasonal Constituents |
Inference
File Name |
|
Gold
Coast Seaway 045044A |
0.735 |
01/01/1987
to 18/02/1999 24/01/1993 |
0.003 |
0.738 |
0.760 |
SA 0.0546 43.66 SSA 0.0055 142.22 |
C045044A.00 C045044A.99 |
|
Brisbane
Bar 046046A |
1.244 |
01/01/1985
to 31/12/2000 31/12/1992 |
0.003 |
1.247 |
1.243 |
SA 0.0503 12.27 SSA 0.0087 162.97 |
C046046A.00 |
|
Mooloolaba 011008A |
0.944 |
01/01/1987
to 31/12/2000 31/12/1993 |
0.002 |
0.946 |
0.990 |
SA 0.0599 26.09 SSA 0.0052 164.79 |
C011008A.00 |
|
Urangan 058009B |
2.076 |
01/01/1986
to 31/12/2000 02/07/1993 |
0.003 |
2.076 |
2.040 |
SA 0.0481 345.47 SSA 0.0070 13.67 |
C058009B.00 |
|
Bundaberg
(Burnett Heads) 051011A |
1.705 |
01/01/1985
to 31/12/2000 31/12/1992 |
0.003 |
1.708 |
1.693 |
SA 0.0767 344.47 SSA 0.0037 259.87 |
C051011A.00 |
|
Gladstone
Auckland Pt 052027A |
2.319 |
01/01/1985
to 31/12/2000 31/12/1992 |
0.003 |
2.322 |
2.268 |
SA 0.0937 348.60 SSA 0.0081 319.66 |
C052027A.00 |
|
Port
Alma 050008A |
2.886 |
01/01/1986
to 31/12/2000 02/07/1993 |
0.003 |
2.889 |
2.854 |
SA 0.0862 346.93 SSA 0.0113 21.20 |
C050008A.00 |
|
Hay
Point 060008A |
3.353 |
01/01/1985
to 31/12/2000 31/12/1992 |
0.003 |
3.356 |
3.340 |
SA 0.0975 353.40 SSA 0.0092 335.95 |
C060008A.00 |
|
Mackay
054004A Z00
not yet finalized |
2.996 |
01/01/1988
to 31/12/2000 02/07/1994 |
0.003 |
|
2.941 |
SA 0.1050 350.37 SSA 0.0095 3.19 |
C054004A.00 |
|
Shute
Harbour 030003A |
1.900 |
01/01/1987
to 31/12/2000 31/12/1993 |
0.002 |
1.092 |
1.907 |
SA 0.0969 354.78 SSA 0.0101 348.21 |
C030003A.00 |
|
Bowen 061007A |
1.742 |
19/11/1986
to 31/01/2002 26/06/1994 |
0.002 |
1.744 |
1.776 |
SA 0.0990 356.56 SSA 0.0192 355.22 |
C061007A.02 |
|
Cape
Ferguson Storm Surge 033007A |
1.776 |
13/04/1984
to 31/01/2002 08/03/1993 |
0.003 |
1.779 |
1.693 |
SA 0.1042 352.83 SSA 0.0166 8.88 |
C033007A.02 |
|
Townsville 055003A |
1.928 |
01/01/1985
to 31/12/2000 31/12/1992 |
0.003 |
1.931 |
1.856 |
SA 0.0974 349.93 SSA 0.0173 351.98 |
C055003A.00 |
|
Lucinda
Offshore 062006A |
1.869 |
01/01/1985
to 31/12/2000 31/12/1992 |
0.003 |
1.872 |
1.844 |
SA 0.1032 355.47 SSA 0.0152 1.11 |
C062006a.00 |
|
Cardwell
Storm Surge 035012A |
1.944 |
17/12/1985
to 31/01/2002 08/01/1994 |
0.002 |
1.946 |
1.863 |
SA 0.0976 352.86 SSA 0.0237 349.05 |
C035012A.02 |
|
Clump
Point Storm Surge 035002B |
1.735 |
17/12/1985
to 31/01/2002 08/01/1994 |
0.002 |
1.737 |
1.678 |
SA 0.1039 356.65 SSA 0.0189 4.52 |
C035002B.02 |
|
Mourilyan 063012A |
1.722 |
01/01/1985
to 31/12/2000 31/12/1992 |
0.003 |
1.725 |
1.729 |
SA 0.1012 358.59 SSA 0.0175 356.47 |
C063012A.00 |
|
Cairns 056012A |
1.680 |
01/01/1985
to 31/12/2000 31/12/1992 |
0.003 |
1.683 |
1.643 |
SA 0.0938 358.41 SSA 0.0174 12.96 |
C056012A.00 |
|
Cooktown 066003A |
1.527 |
01/01/1983
to 28/02/2002 31/07/1992 |
0.003 |
1.530 |
1.480 |
SA 0.0844 4.69 SSA 0.0168 29.11 |
C066003A.02 |
|
Thursday
Island 057022B |
1.851 |
01/01/1985
to 31/12/2000 31/12/1992 |
0.003 |
1.854 |
1.769 |
SA 0.1103 321.98 SSA 0.0100 25.22 |
C057022B.00 |
|
Weipa 070021A |
1.812 |
01/01/1985
to 31/12/2000 31/12/1992 |
0.003 |
1.815 |
1.752 |
SA 0.3152 307.42 SSA 0.0529 303.37 |
C070021A.00 |
|
Karumba 071004A |
2.083 |
01/01/1985
to 31/12/2001 02/07/1993 |
0.003 |
2.086 |
2.184 |
SA 0.3920 302.60 SSA 0.0433 317.76 |
C071004A.00 |