Anders Lönnermark, Jonatan Hugosson, and Haukur Ingason
Fire Technology
SP Report 2010:86
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Fires in a tunnel during construction -
Model scale experiments
Anders Lönnermark, Jonatan Hugosson and Haukur
Ingason
Abstract
Fires in a tunnel during construction - Model scale
experiments
The report describes a series of model scale tests (1:40 scale) describing the situation
before breakthrough in a tunnel during construction. In such a situation this means that
there is only one access tunnel, the rest is a system of tunnels with no connection to the
surface other than through the inlet tunnel. The tests were carried out in order to
investigate the effects of smoke spread and ventilation in a tunnel during construction.
The tunnel was tested during different ventilation conditions, lengths and slope. The
tunnel consisted of an access part which simulated the access tunnel to the main tunnel.
The access tunnel was sloped and the main tunnel was horizontal, directed in two equal
distances from the access tunnel. The main tunnel had two dead ends, and a ventilation
system that was provided through an air duct in the ceiling. The air duct outlet length and
location was varied in the tests. A total of 36 tests were performed. The fire source was a
propane burner, delivering a heat release rate equivalent to a full-scale fire of 10 MW.
Fibreboard blocks, of different sizes, drenched with heptane were also used to represent
the heat release rate of a construction machine.
The main findings concerned the effect of the ventilation on the fire development. If the
fire occurs before the breakthrough and the fire is too small it will be difficult to obtain
fresh air from the access entrance and the fire will decreases in intensity and finally
extinguish due to lack of oxygen caused by consumption of oxygen and recirculation of
vitiated products back to the fire.
Key words: tunnel, fire safety, model scale experiments, ventilation, construction
SP Sveriges Tekniska Forskningsinstitut
SP Technical Research Institute of Sweden
SP Report 2010:86
ISBN 978-91-86622-36-7
ISSN 0284-5172
Contents
Abstract
3
Contents
4
Preface
5
1
Introduction
7
2
Theory
8
2.1
Scale modelling
8
2.2
Scaling laws
8
3
Experimental setup
10
3.1
Geometry
10
3.2
Measurements
13
3.3
Fire source
15
3.4
Fire positions
16
3.5
Ventilation
17
4
Experimental procedure
18
5
Results
19
5.1
Tunnel A
19
5.1.1
Ventilation
19
5.1.2
Open or closed tunnel end
21
5.1.3
With and without slope
23
5.2
Tunnel A+B
25
5.2.1
Ventilation
25
5.2.2
Fire size
27
5.2.3
Air inlet above the fire
29
5.2.4
Fire position
31
5.3
Tunnel A, A+B, A+B+C
33
5.4
Self-extinguished fires
35
6
Discussion
37
7
Conclusions
38
8
References
39
Preface
This report describes a portion of work in a large research project that was carried out for
the Swedish Civil Contingencies Agency (MSB) during the time period 2008 – 2010. The
work was supported by a national advisory group consisting of numerous representatives
from industry and authorities:
Andreas Johansson, Gothenburg Fire Brigade
Arne Brodin, Faveo Projektledning AB
Bo Wahlström, Faveo Projektledning AB
Kenneth Rosell, Swedish Transport Administration
Kjell Hasselrot, Fireconsulting AB
Lars-Erik Johansson, Swedish Work Environment Authority
Marie Skogsberg, SKB Swedish Nuclear Fuel
and Waste Management Co
Rolf Åkerstedt, SL Stockholm Public Transport
Staffan Bengtsson, Brandskyddslaget AB
Stefan Jidling, Stockholm Fire Brigade
Sören Lundström, MSB Swedish Civil Contingencies Agency
The authors want to thank the advisory group for their efforts during this project and the
Swedish Civil Contingencies Agency (MSB) for their supporting role. We would also
like to thank the technicians that assisted in carrying out the model scale tests:
Sven-Gunnar Gustafsson, Lars Gustavsson, and Tarmo Karjalainen.
1
Introduction
Several large and complex tunnel systems in Sweden are at present either under
construction, at the design stage, or at the planning stage. The consequences of a fire
during the construction stage can be very serious, in the form of injuries, damage to
property, delays to the project or environmental problems. All this imposes demanding
requirements concerning knowledge of what is needed and what can be done to prevent
problems from arising. However, the available knowledge is limited. Therefore a research
project aimed is underway to identify and deal with problem areas.
A tunnel construction site is a workplace for many persons over a long period of time.
Several fires have already occurred at such sites, causing death or injuries to individuals
and losses of and damage to equipment and the structure of the tunnel itself. The
consequences of these fires depend not only on where they occurred in the tunnel, but
also on their intensity, the nature of the fire and facilities, response of the rescue service,
and resources in the form of personnel and equipment. Understanding the fire phenomena
is of great importance when studying these subjects.
Together with the Lund University and the Mälardalen University, SP has conducted a
three-year research project, financed by the Swedish Civil Contingencies Agency (MSB),
to investigate fire safety in a tunnel during construction. The results presented here are
also presented in a summarised form in the main report for that project [1].
A model scale study has been conducted in the project (the results of which are presented
here) in order to better understand the basic fire development phenomena that are at play
in tunnels during construction. The most important aspect of such tunnels is that much of
the time they are under construction no breakthrough, i.e. connection between one or
more tunnels with inlet tunnels, has been obtained. Our traditional understanding of fire
dynamics in tunnels is based on the assumption that tunnels have at least two openings
(which is true only after breakthrough, i.e. for completed tunnels). Therefore we were
interested in phenomena that are related to the geometry, the fuel, the ventilation and
many other parameters. The project group came up with a list of questions to be answered
in a model scale study:
-
How significant is the chimney effect caused by access tunnels used as escape
routes?
-
How do fires behave when there is only one opening?
-
What happens in terms of purely physical events and processes, and how
accurately do present-day computer models reflect the observed behaviour?
-
How should the ventilation system be designed in order to facilitate escape?
-
Can a fire be 'shut in', and thus self-extinguish, and under what conditions is this
possible or even appropriate?
Using model scale experiments is a well know technique [2-13] to investigate the impact
of a variety of different parameters on fire development. The model used in the present
study was built in scale 1:40, which means that the size of the tunnel is scaled
geometrically according to this ratio. This report describes basic scaling theory, the
experimental set-up and test procedures and presents all the results obtained from the
tests.
2
Theory
2.1
Scale modelling
The method of scaling used in the tests presented here is arguably the most widely used
method, i.e. Froude scaling. Clearly, it is neither necessary nor possible to preserve all the
terms obtained by scaling theory simultaneously in model scale tests. The terms that are
most important and most related to the study can be preserved. The thermal inertia of the
material involved, the turbulence intensity and radiation are not explicitly scaled, but we
scale the HRR, the time, flow rates, the energy content and mass. Our experience of
model tunnel fire tests shows there is a good agreement between the model scale and
large scale for many application fields. In scale modelling research it is, however, often
the fundamental behaviour and not the absolutely correct scale modelling of all behaviour
that is important.
SP Fire Technology has a long experience of using scale models and these studies have
clearly illustrated the many advantages of using scale models. SP has, for example, used
scale models for fires in rack storage [2], fires on ferries [3], road tanker fire [4],
reconstruction of the discotheque fire in Gothenburg [5] and in particular for tunnels
[6-12]. These projects have demonstrated that the results obtained using scale models
correlate well with results from full-scale trials where such a comparison has been
possible. Due to the logistical difficulties associated with extremely large scale tests (and
their cost), the use of scale models has been chosen as a suitable vehicle for the
investigations conducted within this project.
2.2
Scaling laws
When using scale modelling it is important that the similarity between the full-scale
situation and the scale model is well-defined. A complete similarity involves for example
both gas flow conditions and the effect of material properties. The gas flow conditions
can be described by a number of non-dimensional numbers, e.g. the Froude number, the
Reynolds number, and the Richardson number. For perfect scaling, all of these numbers
should be the same in the scale model and in the full-scale case. This is, however, in most
cases not possible and it is often enough to focus on the Froude number:
gL
u
Fr
=
2
(1)
where u is the velocity, g is the acceleration of gravity, and L is the length. This method,
often referred to as Froude scaling, has been used in the present study, i.e. the Froude
number alone has been used to scale the conditions from the large scale to the model
scale and vice versa. Information about scaling theories can be obtained for example from
references [14-17]. The scaling of the most important parameters for this study using this
method is presented in Table 2.1.
Table 2.1
A list of scaling correlations for the model tunnel.
Type of unit
Scaling model
a)
Heat Release Rate, HRR (kW)
5
/
2
=
M
F
M
F
Q
L
L
Q
(2)
Time (s)
1
/
2
=
M
F
M
F
t
L
L
t
(3)
Energy (kJ)
3
=
M
F
M
F
Q
L
L
Q
(4)
Heat Flux (kW/m
2
)
1
/
2
"
"
=
M
F
M
F
q
L
L
q
(5)
Temperature (K)
T =
F
T
M
(6)
a) Index M corresponds to the model scale and index F to the full scale (L
M
=1 and L
F
=20 in the present
case).
3
Experimental setup
To study the environment during a fire in a tunnel under construction, a scale model was
constructed in one of the fire halls at SP. The model scale tunnel was constructed in scale
1:40. Froude scaling was used for the scaling of different parameters (see Chapter 2 for
more information).
3.1
Geometry
When constructing a tunnel or a tunnel system, very often a special access tunnel or
entrance tunnel is constructed. This tunnel is in itself not part of the final tunnel system
but is needed to rapidly reach a point in the system from which the real tunnels can be
constructed. The debris from the blasting is also transported away through the access
tunnel. To limit the length of the access tunnel it may be relatively steep.
A model scale tunnel system (scale 1:40) was designed to include both an access tunnel,
which ended in a T, with the two arms of the T having different lengths. This means that
the system consisted of three parts: A, B and C (Figure 3.1) where the tunnel opening is
located in tunnel A and both tunnel B and C have closed ends. Tunnels A and B were
3.0 m long while tunnel C was 1.5 m long. The height and width of all tunnels was
0.15 m. This corresponds to a cross-section of 6 m × 6 m in real scale. The A tunnel had a
slope of 10° while tunnel B and C were horizontal. In some tests only tunnel A was used,
in some tests all three tunnels and in most cases tunnel A and tunnel B. A ventilation pipe
(0.04 m in diameter) entered tunnel A, reaching 2.25 m into the tunnel, i.e. 0.75 m from
the end of the tunnel when only tunnel A was used. When tunnels A+B or A+B+C were
used, the ventilation tube passed through tunnel A and ended 0.75 m from the end of
tunnel B and 0.75 m from the end of tunnel C (the ventilation tube was divided into two:
one entering tunnel B and one entering tunnel C). In one of the tests with only tunnel A,
the tunnel was positioned horizontally for comparison.
Three different locations of the fire were tested: positions 1, 2 and 3 (see Figure 3.1).
Position 1 was located 0.375 m from the lower end of tunnel A. Positions 2 and 3 were
located 0.375 m and 1.5 m, respectively, from the closed end of tunnel B.
3.00 0.15 3. 00 0. 15 1. 50