Simulation of a process by means of physical models at a reduced scale is an essential tool in many application, allowing to perform a large number of experimental runs, so as to obtain a quantitative representation of the involved phenomena, at relatively low cost. Some difficulties can arise when the mathematical model derived from the simulation is applied to a real scale problem, in that the scaling of some empirical coefficients with the system size is not obvious at all. As fluid barrier scaling is a difficult task, still not deeply investigated in the scientific literature, the focus of this study is to translate knowledge from research on this topic into practice for industrial application. Following an extensive and accurate experimental work in wind tunnel, the main parameters determining the effectiveness of containment, absorption and dilution of chlorine releases were determined and a mathematical model is developed. In order to frame proper scale-up strategies, the most important result of this study rests on the explicit formulae giving, as a function of the aforesaid parameters, the single pass efficiency, the global absorption efficiency, and the toxic gas concentration downwind the barrier. In the far field, the gas concentration is practically determined only by the rate of atmospheric dispersion of the mass flow-rate of gas escaping the abatement. The absorption efficiencies are related to the drop size and to the mass transfer coefficients in the gas and liquid phases. The mean drop diameter plays an essential role in the absorption efficiency, since it simultaneously acts on air entrainment, interfacial surface and mass transfer coefficient in the gas phase. The evaluation of the mitigation effect for an industrial installation requires the scaling of the entrainment coefficient experimentally determined from wind tunnel testing. All the scaling criteria needed for adapting the proposed model to the design of a spray curtain suitable for the protection from a chlorine release, are amply discussed presenting some carefully designed simulations. Owing to its rather general structure, the model can be applied to different gaseous releases and/or absorbing solutions, provided that proper values of the parameters related with the chemical and physical absorption of the involved substances be theoretically or experimentally obtained in advance.
[1]
Joaquim Casal,et al.
A Survey of the Origin, Type and Consequences of Fire Accidents in Process Plants and in the Transportation of Hazardous Materials
,
1997
.
[2]
Geraint O. Thomas,et al.
On the Conditions Required for Explosion Mitigation by Water Sprays
,
2000
.
[3]
G. Froment,et al.
Chemical Reactor Analysis and Design
,
1979
.
[4]
Aurélia Dandrieux,et al.
Heavy gas dispersion by water spray curtains: A research methodology
,
2005
.
[5]
Michael E. Barsan,et al.
NIOSH pocket guide to chemical hazards
,
2007
.
[6]
Bruno Fabiano,et al.
n-Compartment mathematical model for transient evaluation of fluid curtains in mitigating chlorine releases
,
2007
.
[7]
André W. Marshall,et al.
Modelling Aspects of Sprinkler Spray Dynamics in Fires
,
2004
.
[8]
Vasilis Fthenakis,et al.
Recent developments in modelling mitigation of accidental releases of hazardous gases
,
1995
.
[9]
Alan Shivers Foust,et al.
Principles of unit operations
,
1960
.
[10]
Vasilis Fthenakis,et al.
Water-spray systems for mitigating accidental indoor releases of water-soluble gases
,
2001
.
[11]
C. J. Lea,et al.
Use of Advanced Techniques to Model the Dispersion of Chlorine in Complex Terrain
,
2001
.
[12]
Keith Moodie.
The use of water spray barriers to disperse spills of heavy gases
,
1985
.
[13]
Vasilis Fthenakis,et al.
Mitigation of hydrofluoric acid releases: simulation of the performance of water spraying systems
,
1993
.
[14]
Vasilis Fthenakis,et al.
THE FEASIBILITY OF CONTROLLING UNCONFINED RELEASES OF TOXIC GASES BY LIQUID SPRAYING
,
1989
.
[15]
G Dusserre,et al.
Reduction of chlorine concentrations by using a greenbelt
,
2002
.
[16]
George E. Klinzing,et al.
American Institute of Chemical Engineers, National Meeting
,
1986
.
[17]
L. Doraiswamy,et al.
Heterogeneous reactions: Analysis examples and reactor design. Vol. 1: Gas solid and solid-solid reactions
,
1984
.
[18]
F. Currò,et al.
MATHEMATICAL MODELING OF FLUID SPRAY CURTAINS FOR MITIGATION OF ACCIDENTAL RELEASES
,
2007
.