R. Peridfiez et al.
Water circulation
Physical transport
(advectio/diffusion)
Bio-geochemical
processes
Environmental Modelling and Software 122 (2019) 104523
Hydrodynamic
model
Eulerian
model
Water currents
Lagrangian
model
Water fluxes =: Box
model
Dynamic
model
Equilibrium
model
Suspended sediments
and sedimentation rates
Sediment |
transport model:
Observations
Observations
Radionuclide concentrations
- Water
- Sediment
Biota
Fig. 7, Scheme showing the models required to simulate the dispersion of radionuclides in the marine environment.
from land in offshore dispersion events, The relevant role of winds in
the shelf region was highlighted by means of sensitivity analysis, using
as well an Eulerian dispersion model for !37Cs, carried out by Miyazawa
st al. (2012). In this sense, sensitivity analysis showed that a tuning
öf the wind drag coefficient was required for a better reproduction of
'137Cs measurements (Bailly du Bois et al., 2014).
In addition to pure advection-diffusion simulations, as those cited
above, the transport of Fukushima radionuclides through drifter data
and statistical methods was evaluated as well (Rypina et al., 2014).
One of the key problems in the marine dispersion modelling is
Ihe determination of radionuclide sources, There were several major
sources of radionuclide contamination to the marine environment due
(Oo the FDNPP accident: (i) atmospheric deposition of radionuclides
onto the sea surface, (ii) direct release of radionuclides into the ocean;
(iii) releases from land via river and coastal runoff; (iv) groundwater
release, The first two sources dominated during the first year after the
accident. However, later ongoing groundwater and river releases were
ı0cally important, A feasible method for determining the source term
is to combine radionuclide measurement data and advection--diffusion
models (“inverse modelling”). A number of atmospheric transport mod-
als using different tracer inversion algorithms were used to estimate
deposition onto the ocean surface (see review in SCJ (2014)). Scenarios
of direct release in the ocean were constructed using monitoring data
‚n the vicinity of FDNPP to scale computations (Kawamura et al., 2011;
Fsumune et al., 2012, 2013). The estimated total direct releases of 1?7Cs
were 4 PBq (Kawamura et al., 2011) and 3.5 PBq (Tsumune et al,,
2012, 2013). These scenarios were used in several subsequent studies
(e.g. Tsumune et al., 2013; Kawamura et al., 2014; Tsubono et al.,
2016; Maderich et al., 2014a,b; Bezhenar et al., 2016). A total direct
release of 5.1-5.5 PBq, using a four-step inverse approach based on
‘he measured!?7Cs activity south and north outlet channels of FDNPP,
was also estimated (Estournel et al., 2012). The 27 PBq direct release
estimate by Bailly du Bois et al. (2012) was based on interpolated
monitoring data in a 50-km area around FDNPP and the environmen-
cal half-time for it, which was deduced from observations. However,
;his source term was considered to be significantly overestimated by
Dietze and Kriest (2012). Inverse estimation of direct releases based
on the Green function approach (Enting, 2002) was also carried out
by Miyazawa et al. (2013). An inversion method based on minimizing
the differences between model and eruise data was applied by Rypina
et al. (2013) to estimate releases. Corresponding total direct release
was 16.2 PBq. The total release of !37Cs from FDNPP harbour was
sstimated by Kanda (2013) as 2.25 PBq. This value was comparable
with estimates of Kawamura et al. (2014) and Tsumune et al. (2012). A
3.6 TBq y“! continuous underground leak of contaminated water from
FDNPP was also suggested by Kanda (2013). This value was confirmed
by comparison of modelling results and measurements within an area
with 15 km radius around FDNPP in the period 2012-2015 (Maderich
et al, 2014a,b; Bezhenar et al., 2016). According to Kanda (2013), total
river flux of!?7Cs in Fukushima, Ibaraki and Miyagi prefectures in 2012
was 1.56 TBq y-}.
All modelling studies mentioned above (which does not try to be
an exhaustive list) had the common feature that !?7Cs was treated
as a conservative radionuclide which did not interact with sediments.
The first models including !97Cs contamination of bed sediments were
described by Periäßez et al. (2012) and Min et al. (2013). In the first
zase a local study was carried out, covering only the coastal region of
Japan. A larger domain was considered in the second paper. In both
cases, calculated and measured 197Cs concentrations in bed sediments
were compared, Also, water-sediment interactions were described in
a dynamic way in both studies. Adsorption by bottom sediments was
considered by other authors as well (Choi et al., 2013; Misumi et al.,
2014; Higashi et al., 2015). All these papers agree on the fact that
significant adsorption occurs in the first months after the accident,
nost of radionuclides staying on the sea bed once they were adsorbed,
which may be indicative of a two-step kinetics. Later, a box model
(POSEIDON-R) was used to perform a radiological assessment of the
accident in the period 2011-2040 (Maderich et al., 2014a). This box
model included not only adsorption to sediments, but also the transfer
of radionuclides through the marine food web and subsequent doses to
humans, The benthic food chain was included in this model (Bezhenar
et al., 2016). The simulation results indicated a substantial contribution
of the benthic food chain in the long-term transfer of !37Cs from
contaminated bottom sediments to marine organisms. 137Cs levels in
coastal biota in the area near FDNPP were reconstructed by Tateda
et al. (2013) using a circulation model (Tsumune et al., 2012) to