Tides in Marginal, Semi-Enclosed and Coastal Seas - Part I: Sea Surface
Height
Tides in Marginal, Semi-Enclosed and Coastal Seas - Part I: Sea Surface
Height
5.11 Baltic Sea
The Baltic Sea is a rather shallow semi-enclosed sea with a very
restricted access to the North Sea through the Kattegat. The tides as a
consequence are rather small, a few cm at the most in most places.
Figure 118 shows
the bottom topography
and the location of tidal
stations. Figures 119 and 120 show the model results for the
M2 and
K1
tides. These should be compared to the results
(Figure 121) presented by Dietrich et al (1980).
Defant (1961) also presents some results
for the M2 and K1 tides in the Baltic (Figure 122). Noticeably absent
from Defant's results is the amphidrome in the northern Baltic, which
is present in both our results and those of Dietrich et al. Overall,
the model results are in good agreement with observations.
Figure 123 shows the mixed
nature of tides in the Baltic.
The semi-diurnal tides in the Baltic are described as two standing
waves which have off-setting phases. These tides result from
co-oscillating tides, from the North Sea through the Kattegat, and also
from direct astronomical generation. However, the diurnal tides are
generally regarded as primarily generated by astronomical forcing
only. A significant amount of tidal energy is dissipated through the
Kattegat Strait, especially for diurnal tides.
Figures and additional results for the Baltic Sea:
-
Figure 118.
The bottom topography of the Baltic Sea,
with tide gage locations overlaid.
-
Figure 119. The Baltic Sea
M2 tide
derived from the CU/NAVOCEANO model
using data assimilation of tide gages.
-
Baltic Sea
M2 scatter plot
of the model values versus tide gage observations,
for model run with data assimilation of
tide gages.
-
The Baltic Sea
S2 tide
derived from the CU/NAVOCEANO model
using data assimilation of tide gages.
-
Baltic Sea
S2 scatter plot
of the model values versus tide gage observations,
for model run with data assimilation of
tide gages.
-
The Baltic Sea
N2 tide
derived from the CU/NAVOCEANO model
using data assimilation of tide gages.
-
Baltic Sea
N2 scatter plot
of the model values versus tide gage observations,
for model run with data assimilation of
tide gages.
-
The Baltic Sea
K2 tide
derived from the CU/NAVOCEANO model
using data assimilation of tide gages.
-
Baltic Sea
K2 scatter plot
of the model values versus tide gage observations,
for model run with data assimilation of
tide gages.
-
Figure 120. The Baltic Sea
K1 tide
derived from the CU/NAVOCEANO model
using data assimilation of tide gages.
-
Baltic Sea
K1 scatter plot
of the model values versus tide gage observations,
for model run with data assimilation of
tide gages.
-
The Baltic Sea
O1 tide
derived from the CU/NAVOCEANO model
using data assimilation of tide gages.
-
Baltic Sea
O1 scatter plot
of the model values versus tide gage observations,
for model run with data assimilation of
tide gages.
-
The Baltic Sea
P1 tide
derived from the CU/NAVOCEANO model
using data assimilation of tide gages.
-
Baltic Sea
P1 scatter plot
of the model values versus tide gage observations,
for model run with data assimilation of
tide gages.
-
The Baltic Sea
Q1 tide
derived from the CU/NAVOCEANO model
using data assimilation of tide gages.
-
Baltic Sea
Q1 scatter plot
of the model values versus tide gage observations,
for model run with data assimilation of
tide gages.
-
Figure 121. The Baltic Sea
(a) 2(M2+ S2 ) and the (b) 2(K1+O1) tidal range charts
presented in Dietrich (1980).
The M2 cophase contours have been overlaid in (a), and the K1 cophase
contours have been overlaid in (b).
-
Figure 122. The Baltic Sea
M2 tide chart presented in Defant (1961).
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Figure 123. The nature of the Baltic Sea tides, derived from the
CU/NAVOCEANO model:
(M2+S2)/(K1+O1) ratio.
The animation clearly depicts the system of standing waves which
characterize the Baltic Sea. High/low tide occurs at nearly the
same time in the northern extreme as the
southern extreme (centered around 15E, 55N), while the tides in the
central basin (centered around 20E, 60N) are opposite (phase difference
of nearly 180 degrees). The amphidromic point near 21E, 63.5N is
evident, as the vector rapidly rotates clockwise in the
animation.
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