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Title: Effect of NonCondensables on Natural Circulation Passive Safety Systems: Modelling and Experimentati


1
2 RCM of the IAEAs CRP Oregon State
University, Corvallis, USA Aug-Sept 2005
Effect of Non-Condensables on Natural
Circulation Passive Safety Systems Modelling and
Experimentation in the AP-600 Reactor Luis
Herranz, José Luis Muñoz-Cobo, Juan Carlos de
la Rosa, Alberto Escrivà Presented by Juan
Carlos de la Rosa Instituto de Ingeniería
Energética Universidad Politécnica de
Valencia Edificio I4 Camino de Vera s/n 46022
Valencia - SPAIN delarosablul_at_yahoo.es
2
Main Contents
  • General Presentation of the UPV
  • Main aspects of the developed work
  • Brief Introduction and Overview to the
    Condensation on Containment Structures
  • Study of the effects of the main variables on the
    Condensation on Containment Structures
  • Analytical Condensation Model
  • Validation of the model
  • Conclusions

3
General Presentation of the UPV
  • The UPV is one of the leading Technical
    Universities in Spain with 35000 Students and
    2500 Faculty lecturers, Professors and
    Researchers
  • The Institute of Energy Engineering belongs to
    the UPV and has 60 researchers that works in the
    following areas
  • Thermal Engineering
  • Nuclear Engineering and Thermalhydraulics
  • Electric Engineering
  • Renewable Energy Sources

4
General Presentation of the UPV
  • Thermalhydraulics and Nuclear Engineering Group
    Participation in Projects related with Natural
    Circulation Passive Safety Systems
  • CEE-TEPSS Technology Enhancement of Passive
    Safety Systems 1996-1999, European Fourth
    Framework.
  • CONGA (Subcontract with CIEMAT). Containment
    Behaviour in the Event of Core Melt with Gaseous
    and Aerosol Releases 1996-1999.
  • CEE-NACUSP NaturalCirculation and Stability
    Performance of BWR 1999-2004. Fifth European
    Framework Project.
  • EPP-1000, Small and Large Break LOCA Analysis in
    collaboration with ANSALDO and DTN. 1999-2000.

5
Main Aspects of the developed work
By means of the proposed PIRT -which has to be
finished and consolidated in this 2 RCM-, the
UPV and Ciemat have already made the following
issues
  • Related with the 2 Phenomena of the proposed
    PIRT -Tracking of Non-Condensables-, we have
    studied the main different models which simulate
    the condensation inside vertical tubes in the
    presence of NC gases. Also, we have made a model
    for the condensation on finned tubes heat
    exchangers in presence of NC gases, which gives a
    good agreement. The main prototypes of passive
    safety reactors which can incorporate this models
    in its simulations are the ESBWR and SBWR for the
    Passive Containment Cooling Condensers (PCCC),
    and the SWR-1000 for the Finned Tubes Heat
    Exchanger.
  • Related with the 3 Phenomena of the Proposed
    PIRT -Condensation on the containment
    structures-, we have developed an analytical
    model for the condensation on the containment
    structures, explicitly done for the AP600 passive
    safety reactor.

6
Main Aspects of the developed work
  • Finally, related with the 9 Phenomena of the
    proposed PIRT -Liquid Temperature
    stratification-, we have studied the
    Stratification that occurs in the hot legs of a
    Pressurized Water Reactor (PWR) using commercial
    codes (like CFX) and developing new codes (like
    TUBO3D).

7
Brief Introduction and Overview to the
Condensation on Containment Structures
  • AP600 passive containment cooling system relies
    heavily on the internal and external natural
    convection, where condensation takes place on
    externally cooled metallic surfaces.
  • In the event of a postulated accident
    where high pressure cooling water escapes into
    the containment, the pressure and temperature
    will increase as water flashes to steam. The
    steam will in turn start to condense on the steel
    containment vessel which is initially at ambient
    temperature. This results in an increase in the
    surface temperature of the steel wall.
  • The heating of the steel containment
    wall causes air from outside, due to buoyancy
    forces, to be drawn in through an air baffle
    between the concrete containment and the steel
    inner wall (not present in current reactors).
  • This process along with the release of
    cooling water, by gravity from reservoirs
    situated above the containment, hold the wall
    temperature well below that of the internal bulk
    atmosphere.

8
Brief Introduction and Overview to the
Condensation on Containment Structures
9
Brief Introduction and Overview to the
Condensation on Containment Structures
  • Even though there has been extensive
    experimental and theoretical research in the area
    of condensation (Collier, 1994), much less work
    specifically addressed the condensation process
    at large scales, such as reactor containments.
  • Uchida et al. (1965) and Tagami et al.
    (1965) provided some of the pioneering work in
    this area, which has recentIy been corroborated
    by other investigators (Kataoka et al.,1995).
    This work has led to the development of
    correlations used in containment safety analysis
    (Corradini,1984 Kataoka et al.,1995) that
    estimate the Heat Transfer Coefficient HTC.
  • Green et. al. (1996) carried out a peer
    review and analysis of both small and large scale
    experiments. They concluded that the above
    mentioned correlations provide a too simplistic
    method of estimating the Heat Transfer
    Coefficient (HTC), missing variables such as
    pressure, temperature, and bulk velocity which
    are of primary importance in condensing
    scenarios.

10
Brief Introduction and Overview to the
Condensation on Containment Structures
  • Westinghouse (Kennedy et al., 1994) performed
    some large scale experiments designed to look at
    the entire cooling system to evaluate its
    performance and provide test data for license
    approval by the NRC, but at the same time lack
    some of the insight given by more closely
    controlled facilities on the effects of both
    primary and lower order variables. Some past
    experiments have been designed to look
    specifically at these effects at smaller scale,
    as those of Debhi et al., and Huhtiniemi et al.,
    which led to the development of some correlations
    relied on the variables controlled in the
    experiments.
  • To bridge the gap between the large
    time varying simulation of an accident
    (Westinghouse) and the smaller separate effects
    studies (Debhi and Huhtiniemi), an experimental
    program was conducted by the UW-Madison (Anderson
    et al., 1998).
  • Specifically this experimental program
    was aimed at achieving a thorough understanding
    of the role of both major and minor variables on
    the heat transfer rate, along with providing a
    valuable data base to validate heat transfer
    models.

11
Study of the effects of the main variables on the
Condensation on Containment Structures
  • Effects of surface orientation
  • Little variations of 20 -higher in the
    horizontal plate- between the HTC measured at
    horizontal and vertical locations was found.
  • This slight dependence with the film structure
    was attributed to the fact the presence of
    noncondensables decreased the importance of the
    film structure, that is, the relatively high
    resistance of the noncondensable boundary layer
    dominates heat transfer.
  • The slight increase observed was thought to be a
    consequence of the disruption of this gaseous
    boundary layer due to the departure of the
    droplets from the horizontal plate. Such an
    effect would increase the turbulence within the
    boundary layer and reduce the local thickness,
    decreasing the gas resistance to heat transfer.

12
Study of the effects of the main variables on the
Condensation on Containment Structures
  • Effects of bulk temperature variations
  • The figure shows the effects of changing the bulk
    temperature between 60C and 90C, while
    maintaining a constant wall temperature of 30C.
  • Such an increase of the bulk temperature is
    achieved by injecting steam in the vessel, so the
    HTC will be higher due to the increase of the
    steam concentration difference between bulk and
    interface, along with the enhancement of natural
    convection by increasing the pressure difference
    due to the condensation in the interface.

13
Study of the effects of the main variables on the
Condensation on Containment Structures
  • Effects of wall temperature variations
  • The figure shows the effects of changing the wall
    temperature between 30C and 80C, while
    maintaining a constant wall temperature of 90C.
  • As the wall temperature is decreased, the steam
    concentration difference will be higher -which
    increases the natural convection movement towards
    the interface-, but at the same time the NC gases
    accumulated at the interface will also increase,
    which finally will result in a lower HTC.

14
Study of the effects of the main variables on the
Condensation on Containment Structures
  • Effects of pressure
  • As we can see in the figure, HTC increases with
    pressure, showing a quasi-linear trend for
    pressure higher than 1.5 bar.
  • This increase can be attributed to the rise in
    steam concentration that produces the increase in
    the system pressure.

15
Study of the effects of the main variables on the
Condensation on Containment Structures
  • Effects of helium in the noncondensable mixture
  • For concentrations of Helium below 40 molar of
    the noncondensables, the helium effects can be
    neglected.
  • But when the molar concentration is higher, we
    can find two main effects
  • The less important is related with the natural
    convection forces as we are decreasing the NC
    gases density, the force created by the pressure
    difference due to the condensation of the steam
    is being overwhelmed by a larger NC gases layer
    in the interface (due to its lower density),
    which finally results in a lower HTC. We can see
    this analytically comparing the HTC by
    condensation with 0 helium and an specific
    helium concentration as the only variables
    depending on the gas composition are related with
    the density difference and the Diffusion
    coefficient, we can see by means of two
    normalized numbers, how the product of them
    causes a lower HTC starting from 20 total helium
    concentration.

16
Study of the effects of the main variables on the
Condensation on Containment Structures
  • Effects of helium in the noncondensable mixture

17
Study of the effects of the main variables on the
Condensation on Containment Structures
  • Effects of helium in the noncondensable mixture
  • The second effect is that when we have an helium
    molar concentration of the NC gases more than
    40, there exists an stratification caused by the
    lower density of the NC gases, which accumulate
    in the higher part of the wall, giving also a
    steam rich layer in the lower sections. This
    stratification can be break down when the helium
    concentration is about 45 and the steam
    concentration is increasing in a way that its
    temperature is getting higher.
  • This stratification, when it is stable,
    can result in a reduction of 50 in the Heat
    Transfer. However, the minimum helium
    concentrations are above that which can exist in
    the bulk of the containment since they will be
    above the detonation limit, although there might
    be sub-compartments where these concentrations
    might exist.

18
Study of the effects of the main variables on the
Condensation on Containment Structures
  • Effects of helium in the noncondensable mixture

19
Analytical Condensation Model
  • The overall heat flux from the
    containment bulk gas mixture at temperature Tb,
    to the coolant circulating inside the finned tube
    at temperature Tc, is given by Newtons law of
    cooling
  • And the total HTC is

20
Analytical Condensation Model
  • where the film heat transfer coefficient
    is calculated by the Nusselt equation
  • where hfg accounts for the condensate
    subcooling across the film, and ? takes into
    account the enhancement in heat transfer caused
    by the rippled structure of the film, waviness
    effect, described by Kutateladze et al. (1979)
    as

21
Analytical Condensation Model
  • The gas thermal resistance, Rg,
    consists of two parallel components, related to
    the actual heat transfer mechanisms convection
    and condensation
  • The non-dimensional version is
  • keff may be written as

22
Analytical Condensation Model
  • Herranz et al. (1998) modified the
    theoretical approach due to Peterson et al.
    (1993) and proposed an approximation for kcond
    where the importance of noncondensable gases in
    the scenarios is explicitly stated as follows
  • The Sherwood number is definied as the
    one for single phase mass convection without mass
    suction and a suction factor ? that accounts for
    the thinning of the boundary layer

23
Analytical Condensation Model
  • Some authors such as Mickley (1954) and
    Herranz (1996) have suggested an alternative
    expression for the quantification of ?, namely
  • The natural convection correlation used
    to estimate the Sherwood number (according to
    heat-mass transfer analogy) was
  • The Grashof number is dependent on both
    temperature and composition differences and it
    should be estimated as

24
Validation of the model
  • Now we compare the model described above with
    the data obtained by Anderson et al. in the
    UW-Madison experimental program. We analyze the
    overall model performance as well as its
    capability to reproduce specific variable
    effects.
  • Empirical correlations derived from
    other databases have also been included to extend
    this validation (Dehbi et al., 1991 Kataoka et
    al., 1992)

25
Validation of the model
  • Overall Performance
  • A total of 75 tests have been simulated
    and the results obtained have been plotted versus
    the experimental measurements

Average error with our model 12
Average error with Dehbis correlation 43
26
Validation of the model
  • Noncondensable Concentration
  • The total heat transfer coefficient has
    been plotted versus the ratio of air and steam
    mass fractions. Experimental data recorded by
    both HFM (Heat Flux Meters) and CEB (Coolant
    Energy Balance) have been included along with the
    model and Uchida predictions

The standard deviations of the model with respect
to HFM and CEB are 8.0 and 12.3
respectively. We find a similarity between
Uchidas and our model. However, Uchida
correlation tends to overpredict the HTC at Pnc lt
1.0, whereas at Pnc gt 1.0 bar the opposite
behavior should be expected.
27
Validation of the model
  • Noncondensable Composition
  • The figure shows the variation of HTC
    with the total molar fraction of helium (XHe) at
    atmospheric pressure. The quantitative agreement
    of measurements and estimates is outstanding with
    respect to both HFM (10.2) and CEB (8.2).

Anderson et al. (1998) performed experiments at
3 bar. The average error being 17.1 (HFM) and
20.1 (CEB). Another set of estimates obtained
using Dehbi's correlation for helium (Dehbi et
al.,1991) has been also included.
28
Validation of the model
  • Subcooling
  • The figure shows the experimental data
    along with the model results for atmospheric
    pressure. The standard deviation of the model is
    about 13 and 17.5 with respect to HFM and CEB,
    respectively

29
Validation of the model
  • Subcooling
  • The figure presents the variation of
    HTC with subcooling at 3.0 bar. Along with the
    data and the model predictions, other
    correlations have been included. The model
    standard deviations with respect to HFM and CEB
    are 9.5 and 12.2, respectively. Unlike Dehbi's,
    the rest of correlations do not show any
    sensitivity to the subcooling (the light
    variations observed are precisely due to Tb
    fluctuations)

30
Validation of the model
  • Pressure
  • The figure shows the experimental
    variation of the HTC's as a function of pressures
    along with model's predictions. The model showed
    a trend similar to data's and a good quantitative
    agreement, with an average error of approximately
    20 with respect to both HFM and CEB
    measurements

31
Validation of the model
  • Pressure
  • In order to extend the model validation
    to other databases, Dehbi's data (Dehbi,1991)
    were also considered.
  • The model average error has been found
    to be 17.3, very similar to the one from
    Dehbis.
  • Uchida's, Tagami's and Kataoka's correlations
    show average errors higher than 35.

32
Conclusions
  • The use of a more sophisticated equations than
    simple correlations is required to achieve
    accurate estimates of heat transfer under the
    natural convection prevailing in future AP600
    containments.
  • Stratification of light noncondensable gases in
    the containment could affect dramatically heat
    transfer by condensation as their concentration
    exceeds approximately 40 molar with respect to
    the air. Under these conditions, stratification
    prohibits condensation and can result in a 50
    reduction in the heat transfer. However, the
    minimum needed helium concentrations are above
    that which can exist in the bulk of the
    containment.
  • The analytical model presented in this paper
    presents a good capability to predict the heat
    transfer process in the AP600 Containment.
  • In this way, we can recommend, as we did with the
    PCCC and the FTHX, the use of analytical models
    instead of empirical correlations, which its
    dependence on the variables controlled in the
    facilities, as well as with the facility itself,
    makes them not appropriated for a wide range of
    scenarios.
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