|
The Model City Flooding Experiment
F. ALCRUDO, P. GARCIA, P. BRUFAU, J. MURILLO, D. GARCIA, J.
MULET Area de Mecánica de Fluidos, CPS-Universidad
de Zaragoza, 50.018-Zaragoza, Spain.
alcrudo@posta.unizar.es
G. TESTA, D. ZUCCALÀ
CESI SpA, Via Rubattino, 54, 20134 Milano, Italy.
gtesta@cesi.it
1. Introduction
2. Experimental Set Up
3. Benchmarking Program
4. Submission of results
5. Summary of files provided
6. References
Download
files
1. Introduction
The Model city flooding experiment
benchmark is devoted to studying the flow characteristics
of flow in urban like environments and the capabilities of
different numerical models to accurately represent them. It
is embodied in a broader study comprising detailed flow measurement
and simulation around model building structures (The
isolated building test case by S. Soares and Y. Zech
2002, see below) and mathematical modelling of an actual city
flooding event, within Theme Area 3 (Flood propagation) of
the EU IMPACT (Investigation of Extreme Flood Processes and
Uncertainty) project.
The isolated building test case, based on
experiments carried out at the Université Catholique
de Louvain, by S. Soares and Y. Zech 2002, addresses the study
of local flow characteristics around a building withstanding
the arrival a severe dam break wave.
The benchmark described here regards the study
of flow arising when such a wave sweeps across the physical
model of a city, represented by a certain number of buildings
arranged in an ordered pattern as happens in an actual urban
area. It is based upon data obtained by ENEL-CESI at its PIS
(Polo Idraulico et Strutturale) facilities in Milano, Italy.
Back to
top
The ENEL-PIS facilities in Milano comprise
a reduced physical model (scale 1:100) of the Toce river valley
that has been extensively used for flood propagation experiments
(see CADAM
project). It is a 50m long concrete model of the river
with quite geographical detail fitted with water depth gauges
at certain locations. A general view of the model can be seen
in Figure 1.
Flooding of the model is achieved by rapidly
rising the water level in a feed tank connected to its upstream
end by means of an electrically driven pump. The pump discharge
and thus the flood intensity can be electronically controlled
and recorded.
Figure 2, shows a more detailed view of the
area where the model city has been placed. The model buildings
can be easily identified as concrete blocks. Also the pump
discharge pipe into the upstream feed tank is clearly visible.
|
|
 |
| Figure 1: General
view of Toce river physical model looking upstream (top)
and downstream (bottom) from a point located approximately
at 3/4 of its total length. |
| |
|
|
| Figure 2: Upstream
part of the physical model where the model city has been
located (Aligned city lay out). |
Experiments have been performed with two different
lay outs of the model city. In one, hereafter called aligned,
buildings are placed in rows approximately parallel to the
main axis of the valley. In the second, hereafter called staggered,
buildings are placed in a checker board configuration. Buildings
are just concrete cubes of 15cm side.
Furthermore, in order to separate the effects
due to the valley bathymetry on the flood wave from those
caused soleley by the city, some tests have been carried out
in a modified valley model: Two masonry walls have been placed
parallel to the model main axis thus providing a chanelling
effect. This configuration is shown in Figure 3.
Water level can be recorded at some 10 locations
by means of electrical conductivity gauges, that can be seen
in Figures 3 and 4. The position of the gauges was chosen
in order to observe the flow characteristics at the front
arrival line, in the middle of streets and at the buildings
wake. For each run, water level is recorded versus time during
60s at 0.2s intervals, hence providing enough time resolution.
|
|
Figure 3: Modified
valley bathymetry by placement of two masonry walls (Staggered
city lay out).
|
| |
|
|
| Figure 4: A typical run on the
original valley with staggered city lay out. The electrical
conductivity probes and their supporting spars are clearly
visible. |
2.1 Bathymetry description
The location and dimensions of the building
are indicated on the sketch. The exact co-ordinates of the
four corners of the building regarding the origin of the axis
(see sketch) are summarised in the following table:
A Digital Terrain Model (DTM) of the Toce
river valley physical model was performed by ENEL-CESI with
a 5cm spacing. For this benchmark, only a region about 5m
long close to the upstream end out of the 50m full length
is used. Regardless of the buildings lay out, experiments
have been conducted with two bathymetric configurations as
described below:
A) The original physical model of the Toce
river valley (see Figures 2, 4 or 5). In this case the bathymetry
can be taken from the original DTM file. Since only a small
portion of the file is needed, a shortened version of the
DTM bathymetry file has been generated, covering only the
useful region and its surroundings. This file containing X,Y,Z
coordinates is named SHORT_TOCE_ORI.DAT. Each modeller
must create his own computational mesh or meshes and then
interpolate the bathymetry from that file onto the mesh.
B) In order to simplify the bathymetry and
concentrate on the effects of buildings on the flood, the
model valley was modified according to the points below:
Firstly two masonry walls were erected along
the sides of the central part of the original model valley
(see Figure 3). The coordinates (in m) of the edge points
of the masonry walls with respect to an arbitrary origin consistent
with all the other coordinates given in this document are:
| Left Wall: |
X1=0.941 m |
X2=5.701 m |
(4.788 m long) |
| |
Y1=7.548 m |
Y2=7.022 m |
(Angle with X axis: 354º) |
| |
|
|
|
| Right Wall: |
X1=0.208 m |
X2=5.445 m |
(5.287m long) |
| |
Y1=5.855 m |
Y2=5.128 m |
(Angle with X axis: 352º) |
Secondly, the meandering Toce river bed was
filled up with concrete. However the DTM original file was
not modified accordingly because no new valley survey was
performed. Therefore the river bed has been artificially filled
on a new, modified DTM file named SHORT_TOCE_MOD.DAT.
The actual filling process consisted of running a steady flow
model on the original DTM bathymetry with increasing discharge
until spilling over the river banks was achieved. Then the
new bed function was set to the water free surface.
Finally, while placing the two masonry walls
the model valley was extended upstream with a concrete slab
a few cm long that protrudes into the feeding reservoir. Hence
the data points on the new DTM file had to be extended (extrapolated)
upstream a few cm to cover the concrete slab protruding into
the feed tank. This has been done on a row by row basis and
hence the resulting extrapolated bathymetry looks somewhat
grooved on its upstream end. Despite the bad looking appearance
this has no influence on the hydraulics because it affects
only about one cm at the upstream end.
Hence, in order to run this bathymetric configuration
the modeller must generate first his computational mesh bounded
by the edges of the masonry walls listed above (see Figures
6 and 7) and then interpolate the bed function (Z coordinate)
from the SHORT_TOCE_MOD.DAT file.
2.2 Buildings positions
The model city is represented by concrete
cube blocks of 15cm long edges that have been positioned in
either an aligned or a staggered lay out as previously stated.
The number and position of the buildings depends on the city
and bathymetry lay outs. The different possibilities are explained
below.
i) Original Toce river valley model (Bathymetry
A)
In case of the original Toce river valley
bathymetry, the aligned city lay out uses 20 buildings and
the staggered one uses only 18. In fact only the second and
fourth rows have been modified. A general sketch of the upstream
area of the valley where the model city is located can be
seen in Figure 5, below, for the aligned city lay out. Buildings
are represented as numbered green squares. Also visible are
the probe locations, marked as numbered crossed black circles.
 |
| Figures 5: The model city area
corresponding to the aligned lay out. |
The staggered arrangement is obtained by displacement
of the second and fourth rows (buildings 6 to 10 and 16 to
20) parallel to themselves in the vertical direction approximately
one block. In order to keep a symmetrical pattern, buildings
10 and 20 are therefore eliminated. The coordinates (Xi,Yi)
in m with respect to an arbitrary origin consistent with the
rest of this document of the four corners of each building
are listed in Tables 1 and 2, below, for the aligned and staggered
building lay outs respectively.
Building
Number |
X1
(m) |
Y1
(m)
|
X2
(m)
|
Y2
(m)
|
X3
(m)
|
Y3
(m)
|
X4
(m)
|
Y4
(m)
|
|
1
|
3.961
|
5.330
|
3.982
|
5.479
|
3.833
|
5.500
|
3.812
|
5.351
|
|
2
|
4.010
|
5.677
|
4.030
|
5.825
|
3.882
|
5.846
|
3.861
|
5.698
|
|
3
|
4.058
|
6.023
|
4.079
|
6.172
|
3.931
|
6.193
|
3.910
|
6.044
|
|
4
|
4.107
|
6.370
|
4.128
|
6.519
|
3.979
|
6.539
|
3.958
|
6.391
|
|
5
|
4.156
|
6.717
|
4.177
|
6.865
|
4.028
|
6.886
|
4.007
|
6.738
|
|
6
|
4.307
|
5.282
|
4.328
|
5.430
|
4.180
|
5.451
|
4.159
|
5.302
|
|
7
|
4.356
|
5.628
|
4.377
|
5.777
|
4.229
|
5.798
|
4.208
|
5.649
|
|
8
|
4.405
|
5.975
|
4.426
|
6.123
|
4.277
|
6.144
|
4.256
|
5.996
|
|
9
|
4.454
|
6.321
|
4.474
|
6.470
|
4.326
|
6.491
|
4.305
|
6.342
|
|
10
|
4.502
|
6.668
|
4.523
|
6.816
|
4.375
|
6.837
|
4.354
|
6.689
|
|
11
|
4.654
|
5.233
|
4.675
|
5.381
|
4.526
|
5.402
|
4.506
|
5.254
|
|
12
|
4.703
|
5.579
|
4.724
|
5.728
|
4.575
|
5.749
|
4.554
|
5.600
|
|
13
|
4.751
|
5.926
|
4.772
|
6.075
|
4.624
|
6.095
|
4.603
|
5.947
|
|
14
|
4.800
|
6.273
|
4.821
|
6.421
|
4.673
|
6.442
|
4.652
|
6.294
|
|
15
|
4.849
|
6.619
|
4.870
|
6.768
|
4.721
|
6.789
|
4.700
|
6.640
|
|
16
|
5.001
|
5.184
|
5.022
|
5.333
|
4.873
|
5.354
|
4.852
|
5.205
|
|
17
|
5.049
|
5.531
|
5.070
|
5.679
|
4.922
|
5.700
|
4.901
|
5.552
|
|
18
|
5.098
|
5.877
|
5.119
|
6.026
|
4.970
|
6.047
|
4.950
|
5.898
|
|
19
|
5.147
|
6.224
|
5.168
|
6.372
|
5.019
|
6.393
|
4.998
|
6.245
|
|
20
|
5.195
|
6.571
|
5.216
|
6.719
|
5.068
|
6.740
|
5.047
|
6.591
|
| Table 1: Coordinates
of the four corners of the buildings for the aligned lay
out. |
|
The separate file CASE_ALLINEATE_lista_coordinate.doc
contains the same information as Table 1 in MS Word text format.
Building
Number |
X1
(m) |
Y1
(m)
|
X2
(m)
|
Y2
(m)
|
X3
(m)
|
Y3
(m)
|
X4
(m)
|
Y4
(m)
|
|
1
|
3.961
|
5.330
|
3.982
|
5.479
|
3.833
|
5.500
|
3.812
|
5.351
|
|
2
|
4.010
|
5.677
|
4.030
|
5.825
|
3.882
|
5.846
|
3.861
|
5.698
|
|
3
|
4.058
|
6.023
|
4.079
|
6.172
|
3.931
|
6.193
|
3.910
|
6.044
|
|
4
|
4.107
|
6.370
|
4.128
|
6.519
|
3.979
|
6.539
|
3.958
|
6.391
|
|
5
|
4.156
|
6.717
|
4.177
|
6.865
|
4.028
|
6.886
|
4.007
|
6.738
|
|
6
|
4.332
|
5.455
|
4.353
|
5.603
|
4.204
|
5.624
|
4.183
|
5.476
|
|
7
|
4.381
|
5.801
|
4.401
|
5.950
|
4.253
|
5.971
|
4.232
|
5.822
|
|
8
|
4.429
|
6.148
|
4.450
|
6.297
|
4.302
|
6.317
|
4.281
|
6.169
|
|
9
|
4.478
|
6.495
|
4.499
|
6.643
|
4.350
|
6.664
|
4.329
|
6.516
|
|
10
|
-
|
-
|
-
|
-
|
-
|
-
|
-
|
-
|
|
11
|
4.654
|
5.233
|
4.675
|
5.381
|
4.526
|
5.402
|
4.506
|
5.254
|
|
12
|
4.703
|
5.579
|
4.724
|
5.728
|
4.575
|
5.749
|
4.554
|
5.600
|
|
13
|
4.751
|
5.926
|
4.772
|
6.075
|
4.624
|
6.095
|
4.603
|
5.947
|
|
14
|
4.800
|
6.273
|
4.821
|
6.421
|
4.673
|
6.442
|
4.652
|
6.294
|
|
15
|
4.849
|
6.619
|
4.870
|
6.768
|
4.721
|
6.789
|
4.700
|
6.640
|
|
16
|
5.025
|
5.357
|
5.046
|
5.506
|
4.897
|
5.527
|
4.876
|
5.378
|
|
17
|
5.074
|
5.704
|
5.095
|
5.853
|
4.946
|
5.873
|
4.925
|
5.725
|
|
18
|
5.122
|
6.051
|
5.143
|
6.199
|
4.995
|
6.220
|
4.974
|
6.072
|
|
19
|
5.171
|
6.397
|
5.192
|
6.546
|
5.043
|
6.567
|
5.023
|
6.418
|
|
20
|
-
|
-
|
-
|
-
|
-
|
-
|
-
|
-
|
| Table
2: Coordinates of the
four corners of the buildings for the staggered lay out |
|
The separate file CASE_SFALSATE_lista_coordinate.doc
contains the same information as Table 2 in MS Word text format.
ii) Modified Toce river model valley (Bathymetry B, i.e.
channelled with masonry side walls)
In the valley bathymetry channelled with two
masonry walls, the space available is narrower and the row
of buildings closest to the right wall had to be removed.
Hence the aligned city lay out comprises only
16 buildings resulting after removing blocks 1, 6, 11 and
16 . This can be seen in Figure 6 where the two side walls
are depicted as two red lines.
 |
| Figure 6: Aligned lay out in the
channelled valley geometry. |
As regards the staggered arrangement, comprises only 14 buildings
resulting after removing also blocks 1, 6, 11 and 16 . This
is shown in Figure 7 where the two side walls are also visible
as red lines.
 |
| Figure 7: Staggered arrangement
in the channelled valley geometry |
2.3 Water depth gauges locations
As stated before, the model is equipped with
electrical conductivity gauges that are capable of measuring
water depth versus time during the flooding experiments. Water
depth is recorded at 0.2s intervals for a duration of 60s
every run.
The gauges positions can be spotted in any
of the previous figures as black crossed circles. As can be
easily realized, their location is kept fixed irrespective
of the bathymetry or model city arrangement. This is so because
of the burden of drilling new holes and passing wires and
hardware across the concrete model bed.
The coordinates of the 10 probes with respect
to an arbitrary origin consistent throughout this document
are tabulated in below.
|
Probe
Number
|
X
(m)
|
Y
(m)
|
|
P1
|
0.331
|
7.655
|
|
P2
|
1.111
|
7.317
|
|
P3
|
3.797
|
5.959
|
|
P4
|
3.870
|
6.479
|
|
P5
|
4.192
|
6.257
|
|
P6
|
4.514
|
6.035
|
|
P7
|
4.663
|
5.837
|
|
P8
|
4.712
|
6.184
|
|
P9
|
4.861
|
5.986
|
|
P10
|
5.183
|
5.764
|
| Table 3:
Coordinates of the water depth gauges. |
Probe number 1 is located inside the feeding
tank and therefore has no use for benchmarking. However it
can be used, if so desired, as an alternative to impose the
upstream boundary condition instead of the discharge, or as
a cross check.
Gauge number 2 is at the entrance of the model
and gives information about the flood intensity entering the
valley.
Gauges 3 and 4 are placed just upstream of
the first row of buildings and will first detect the arrival
of the flood, while probe number 5 is amidst the main or central
street. Gauges 6, 7, 8 and 9 are located around building number
13 irrespective of the bathymetry and city lay out.
Finally probe 10 lies at the downstream end
of one of the streets parallel to the valley axis in the aligned
city lay out or in the wake of building 17 in the staggered
one.
2.4 Initial and boundary conditions
Initial condition
The initial state of the model valley will
be considered as dry, although no information has been given
about the possibility of a very thin film of water or moisture
wetting the concrete bed due to previous runs during a session.
Upstream boundary condition
As for the upstream boundary condition, the
pump discharge into the feeding tank is known versus time.
It can be assumed to a good approximation as the global discharge
entering the model valley through its upstream end.
The pump discharge versus time is provided
in MS Excel file Inflow.xls with different excel sheets
corresponding to every experimental run each. Every sheet
contains two columns: The first one corresponding to time
elapsed in seconds and the second to inflow discharge in m3/s.
They have the same name as their corresponding test case (see
Section 3 and Table 4): For example inflow hydrograph for
test case 1a will be in sheet 1a and so on.
An alternative can be the use of Probe number
1 reading as the water level history of the feeding tank.
The Probe 1 readings for the different test cases are provided
as individual sheets in file Probe1.xls.
The inflow angle, ainflow,
will be taken perpendicular to the inflow section. It can
easily be seen that the inflow angle with the X-axis:
ainflow
= -23.5º
Downstream boundary condition
The physical model extends some 45 m downstream
of the studied model city area. Since it is not feasible to
use the whole model length, the computational domain in the
benchmarking process is limited to the approximately 5m long
model city area. Therefore numerical boundary conditions need
to be imposed at the downstream end of the computational domain.
It is suggested that each modeller chooses
the boundary conditions scheme that best suits his model.
As a hint, and although it is not proved that the flow leaves
the model city area at the downstream section in supercritical
conditions, preliminary tests with extrapolation of all variables
have yielded satisfactory results.
2.5 Bed resistance
The experimental team at ENEL-CESI suggested
a bed Manning roughness coefficient for the concrete bed of:
n = 0.0162
Back to top
ENEL-CESI performed in all more than ten different
tests on the Toce river valley physical model varying the
city lay out, bathymetry and flooding conditions. Furthermore
every test was run twice in order to check for repeatability.
The set of test changes comprise:
i) Model bathymetry, either original (A) or
channelled (B) with masonry walls
ii) Model city lay out, either aligned or
staggered
iii) Flood intensity, characterised by the
inflow hydrograph peak.
Due to the large number of experiments performed
only some have been selected to serve as benchmarks for the
mathematical modellers. The choice has been made with the
aim of highlighting special features or effects or in order
to make the tests more exacting on the mathematical models.
The following criteria have been used to select
the benchmarking test cases:
i) The importance of focusing onto the effects
of the flood on the model city, and conversely on the city
influence on the flood. Hence most of the cases selected regard
the bathymetry with lateral masonry walls (B or channelled
bathymetry).
ii) The strong fundamental differences between
the two model city lay outs. This makes it necessary to include
both city arrangements for comparison in most cases.
iii) The modelling experience indicates that
for a given flood event (in this case a strong inertial flood)
it is more difficult to reproduce lower than higher submersion
levels. Friction and bed variation effects are more noticeable,
mass conservation errors more apparent and absolute deviations
translate into larger relative errors, hence easier to spot.
With these ideas in mind the low hydrograph has been selected
out of the three available for the channelled bathymetry (low,
60 l/s, medium, 80 l/s, and high, 100 l/s) in all cases except
one where the maximum hydrograph (100 l/s) has been chosen
for comparison.
The inclusion of buildings in the mathematical
models can be done in several ways. The most straightforward
approach is to perform a detailed meshing around and then
treat them as solid walls (i.e. as a boundary condition).
In order to test simpler, less costly strategies it is proposed
that buildings be represented as abrupt bottom elevations
or even as local areas of very low conveyance (i.e. high apparent
friction coefficients). It is suggested that those modellers
willing to do so test also different building treatments.
The different benchmarking options have been
grouped in order to test one effect at a time when possible
as it is explained below.
1. Tests on the effects of city model lay
out
It is intended to have the simplest configuration
in order to make apparent the differences due to the two model
city lay outs. Hence the following features: Low hydrograph
(60 l/s peak discharge), channelled model valley bathymetry
and building boundaries treated as solid walls. The two variants
are then:
a) Aligned building arrangement
b) Staggered building arrangement
2. Tests on the effects of model bathymetry
It is not possible to make a direct comparison
between results obtained with the original and the modified
bathymetry holding all the other features the same. This is
so because the construction of the two masonry walls has a
strong influence on many other issues. For instance several
houses had to be removed; the inflow hydrograph must be decreased
considerably in order to have comparable submersion levels
etc
However it is interesting to see how mathematical
models predict the flood propagation both in a simplified
valley (channelled with the masonry walls) and in an actual
valley (the original Toce valley model bathymetry).
Hence the tests proposed here are the counterpart
of tests 1a and 1b but on the original valley, with the following
characteristics: Low hydrograph (for the original bathymetry
runs this means some 90 l/s peak discharge), original model
valley bathymetry, building boundaries treated as solid walls.
The two variants are:
a) Aligned city lay out
b) Staggered city lay out
3. Tests on the effects of the flood intensity
Common features include: Staggered city arrangement,
channelled model valley bathymetry. Building boundaries will
be treated as solid walls. The two cases are:
a) Low hydrograph (60 l/s peak discharge)
b) High hydrograph (100 l/s peak discharge)
4. Tests on the numerical treatment of buildings
This set is not dictated by the different
experiments performed by ENEL-CESI, but rather by the different
alternatives in the treatment of buildings within the modelling
framework.
Common features for this set of tests comprise: Staggered
city lay out, low hydrograph (peak discharge 60 l/s) and channelled
model bathymetry. The building treatment options are:
a) Building boundaries treated as solid walls
b) Buildings treated as an abrupt bottom elevation
c) Buildings included as a reduced conveyance area (therefore
an unusual high friction coefficient to be set by the modellers).
Table 4 below summarizes the benchmarking
program designed and also the fact that, due to redundancies,
the total number of variant cases is reduced to seven as last
column shows.
|
Test Case
|
Model City
Lay out
|
Inflow Hydrograph
|
Valley Bathymetry
|
Building
representation
|
Variant Number
|
|
1a
|
Aligned
|
Low, 60 l/s
|
Channelled (B)
|
Solid walls
|
1
|
|
1b
|
Staggered
|
Low, 60 l/s
|
Channelled (B)
|
Solid walls
|
2
|
|
2a
|
Aligned
|
Low, 90 l/s
|
Original (A)
|
Solid walls
|
3
|
|
2b
|
Staggered
|
Low, 90 l/s
|
Original (A)
|
Solid walls
|
4
|
|
3a
|
Staggered
|
Low, 60 l/s
|
Channelled (B)
|
Solid walls
|
2
|
|
3b
|
Staggered
|
High, 100 l/s
|
Channelled (B)
|
Solid walls
|
5
|
|
4a
|
Staggered
|
Low, 60 l/s
|
Channelled (B)
|
Solid walls
|
2
|
|
4b
|
Staggered
|
Low, 60 l/s
|
Channelled (B)
|
Bottom elevation
|
6
|
|
4c
|
Staggered
|
Low, 60 l/s
|
Channelled (B)
|
High friction
|
7
|
| Table 4:
Benchmark program table |
The test cases listed above are considered
as the standard set for all participants in the program. It
is a decision of individual modellers to run all or only some
of the cases. The group at University of Zaragoza will perform
a systematic analysis of the submitted results by comparing
results from different modellers and with experimental data
only for the standard set of tests.
If a particular modeller wishes to perform
other tests than those listed above and compare his results
with the experimental data he will be able to do so after
the blind phase of the benchmark program is finished. The
deadline for submission of results and hence the end of the
blind phase of the program is set to 31 May 2003. Therefore
the complete set of experimental data can be released to those
organizations requesting them after the deadline of 31 May
2003.
Back to top
The modellers participating in the program are requested
to send their results files to the following e-mail address:alcrudo@posta.unizar.es
not later than May 31, 2003 with the following nomenclature
and content.
4.1 Description file
Modellers are requested to send to the above
mentioned e-mail address a short MS Word or plain text file
containing a short description of their modelling technique
and any features judged interesting or deserving explanation.
In particular a short description of the numerical method
used, the type and size of grid or grids used, time step,
boundary treatment or any other consideration together with
comments on the results if any. References to previous or
other authors' work can also be made to help understand his
simulations.
4.2 Output files
It is strongly recommended that the submitted
data files be MS Excel books (extension .xls) containing the
different cases as distinct sheets. In case that Excel format
can not be used then plain text (ASCII, extension .txt) files
can be submitted.
MS Excel files
If the MS Excel format is chosen there will
be only one file per modeller with multiple sheets, each one
containing the results of one single test case. Each sheet
will be named according to the test case (i.e.: Test1a, Test2c,
or simply 1a, 2c, 3b etc ...).
The file name will be a suitable, easy to
understand acronym of the organisation (preferably in capitals),
the individual name or a combination of both. Examples of
suitable filenames could be:
|
ENEL.xls
|
UDZ.xls
|
Alcrudo_UDZ.xls
|
FA_UDZ.xls
|
etc
|
Each excel sheet of the file, named after
the corresponding test case, will contain 10 columns. The
first column corresponding to the elapsed time in seconds,
the second to the computed water depth at probe number 2 in
meters (recall that probe number 1 lies in the feeding reservoir
and is not a simulation output), the third to the computed
water depth at probe number 3 and so on, according to the
example below:
|
Column 1
|
Column 2
|
Column 3
|
...
|
Column 9
|
Column 10
|
|
Time(s)
|
Probe 2
Water depth
(m)
|
Probe 3
water depth
(m)
|
...
|
Probe 9
water depth
(m)
|
Probe 10
water depth
(m)
|
|
...
|
...
|
...
|
...
|
...
|
|
| Table 5:
Output file format |
Experimental data have been recorded every
0.2s for a total duration of 60s. However there is no need
to write simulation results on the output files every such
short time intervals. Modellers are free to choose longer
output time steps provided resolution of their simulation
data is not lost. Suggested values lie around 0.2s to 0.5s.
Plain ASCII text files
Modellers choosing this option are requested
to send one file per test case with the same format as the
Excel sheets (i.e.: with ten columns, the first one corresponding
to the time elapsed in seconds and the following to subsequent
probe readings in meters, see Table 5). The naming of the
file will follow the same rules as for Excel files save for
the fact that the test case identification must be added.
Hence examples of suitable filenames could be:
|
ENEL.2bxls
|
UDZ_3c.xls
|
Alcrudo_UDZ_1a.xls
|
etc
|
Back to top
5. Summary of files
provided
| Bathymetry files |
|
| |
 |
|
 |
SHORT_TOCE_ORI.DAT
|
Original Toce river valley
physical model (scale 1:100) digital terrain model (DTM)
cut to some 6.5m long. |
| |
|
|
| |
SHORT_TOCE_MOD.DAT
|
Modified Toce river model
physical model (filled river bed, extrapolation of points
to cover upstream protruding concrete slab) bathymetry
cut to some 6.8m long. |
| Building coordinates files |
|
| |
 |
|
| |
CASE_ALLINEATE_lista_coordinate.doc |
List of the coordinates of
the four corners of each building for the Aligned city
lay out. |
| |
 |
|
| |
CASE_SFALSATE_lista_coordinate.doc |
List of the coordinates of
the four corners of each building for the Aligned city
lay out. |
| |
 |
|
| Boundary conditions files |
|
| |
 |
|
| |
Inflow.xls |
MS Excel file (book) containing
the inflow hydrograph for each test case as different
sheets. |
| |
 |
|
| |
Probe1.xls |
MS Excel file (book) containing
probe 1 readings for each test case as different sheets. |
Back to top
Soares-Frazao S., Morris M., Zech Y., (2000),
Concerted Action on Dam Break Modelling (CADAM): Objectives,
Project Report, Test Cases, Meeting Proceedings. CD-ROM,
Université Catholique de Louvain (Belgium), Civil Engineering
Department, Hydraulics Division.

To download a zip file containing all the
files for the Model City Flooding Experiment click
here.
|