MODELLING THE DISTRIBUTION OF EXHALED CO2 IN AN ENVIRONMENTAL CHAMBER Norhayati Mahyuddin 1* and Hazim B Awbi 2 1 Faculty of Built Environment, University of Malaya, 50603 Kuala Lumpur, Malaysia. School of Construction Management and Engineering, University of Reading, RG6 6AW, United Kingdom. 2 * Corresponding author’s email: [email protected] ABSTRACT In most buildings, occupants are the main source of indoor Carbon Dioxide (CO2) due to exhalation. Although CO2 is not considered to pose health risks to occupants, elevated levels of CO2 may serve as an indicator of insufficient ventilation. This research examines how CO2 is distributed within a room and how this distribution is affected by different ventilation strategies. Measuring CO2 concentrations at a single location or height may not act as a true representation of an entire space, unless it is measured in a very small confined space. In principle, on-site measurements in an enclosed environment give the most realistic information concerning airflow and air quality, but due to the variability of outdoor conditions, the estimation using quantitative analysis can be difficult and inaccurate. In this article, measurements of CO2 concentration have been performed at a number of points in an environmental test chamber. To complement the experimental results, Computational Fluid Dynamics (CFD) simulations were carried out and the results enabled detailed analysis and visualisation of spatial distribution of CO2 concentration and other effects to be predicted. Keywords: Carbon Dioxide, exhalation, airflow distribution. 1 INTRODUCTION In-situ measurement in an enclosed environment generally gives realistic information concerning the air distribution and airflow parameters in the enclosure. However, because measurements of the distribution of airflow and contaminant concentrations need to be made at many locations, these can be very expensive and time consuming. In recent years, computational fluid dynamics (CFD) has been widely used as a method of simulating room airflow and studying indoor environment issues to gather data that may be difficult to obtain through measurements and in-situ data collection. Some parameters of high significance (e.g. CO2 generation rate, the exhalation production mass flow rate, exhalation velocity, etc.) that are needed as boundary conditions in a CFD model are rather difficult to establish because researchers’ interpretations of this data vary widely (Gao and Niu 2006; Melikov and Kaczmarczyk 2007; Shih et al. 2007; Karthikeyan and Samuel 2008; Lin et al. 2011). Therefore, most researchers have limited their research towards the study of ventilation effectiveness in indoor environments (Lin et al. 2009; Lu et al. 2010) and the prediction of airborne disease transmission (Gao and Niu 2006; Rim and Novoselac 2009; Gupta et al. 2010). It is sometimes much more important to ask how the air is distributed into the space rather than to know the total ventilation flow rate (Awbi, 1998). However, the main parameters for CO2 measurement strategies, which involve the positioning of CO2 sampling sensors (i.e. the location and height) and how CO2 is being distributed in the room, have not been considered methodically. This article tries to deal with some of these issues in a study involving an environmental test chamber with accurately controlled conditions. 2 METHOD This study investigates the airflow and CO2 spatial distribution in an enclosed space using CFD simulations validated by experimental measurements obtained from chamber tests (Mahyuddin and Awbi 2010). The main focus of this paper is to examine the methods of simulation that could be used for such a study and establish the most realistic boundary conditions needed to simulate the production of CO2 through respiration (i.e. exhalation) from the occupant, and its spatial distributions within a room. The conditions and the modelling of the spatial distributions of CO2 in the chamber have been modelled using the ANSYS CFX 12.0 code to determine the most physically realistic combination of mass and energy transport models, fluid properties and boundary conditions. The types of boundary conditions used in the simulations were wall properties, heat generation, airflow rate at the inlet and the outlet and CO2 production rate by an occupant (Figure 1). z = 2.3 inlet outlet Fluorescent lamp manikin 2.3m Heat source Y=0 Y= 2.8 2.78 m x=0 Y=2.8 z=0 2.78m Figure 1 Geometry of experimental chamber. The behaviour of the exhalation jet would depend on its temperature and momentum, on the temperature of the room and of other interactions, for example the boundary layer flow around a person (Bjorn and Nielsen 2002). The respiration process is approximated by a sinusoidal curve with a frequency of 17 breaths per minute and a volumetric flow rate of 8.4 l min-1. These values were also used by Gao and Niu (2006) in their research on the human respiration process and transports of air by breathing, coughing and sneezing. In this research, the exhalation of CO2 from the person was through the nose. This assumption was based on the majority (22 out of 23) of volunteers used in the experimental study who breathed through their noses (Mahyuddin and Awbi 2010). In this study, a manikin was placed in the chamber that was supplied by air using two types of a single air inlet, see Fig. 1. The big inlet (Case 1) was 0.4 m wide and 0.065 m high (area = 0.022 m2) and the small inlet was 0.4 m wide x 0.01 m high (area = 0.004 m2). These sizes of air supply devices were used with the same airflow rate (8 ls-1) to provide different air velocity outlet from the diffuser. The air supply velocity for each diffuser was: Low velocity air supply (0.31 ms-1) from the large air inlet (Case 1) High velocity air supply (2.00 ms-1) from the small air inlet (Case 2) Visualising results of a person exhaling through the nose using a smoke test and a manikin in a CFD simulation of an exhalation process are shown in Figure 2. Based on the smoke test carried out in the chamber (Figure 2a), the jet with exhalation through the nose is directed downwards from the nostrils with an angle of approximately 45 degree below the horizontal line which fits well with the observation made by Hyldgaard (1994) and Haselton and Sperandio (1988). The results in Figure 2b also show that the numerical simulation of the exhalation jet that is set at a 45 degrees from the horizontal. Therefore, with a nostril diameter of 12 mm and considering that the flow rate for sedentary activity is around 8.4 l min-1, an exit velocity of 1.25 m.s-1 is obtained (based on the calculation in Eq.1), with velocity components in both the z axis (vertical) and x axis (horizontal) directions of 0.885 ms-1. In reality, due to the body core temperature (normally about 37.2 ºC), the air inhaled is exhaled at about 34.0 ºC. The velocity vectors for the exhalation region are large in the front side of the human face from the nose to the lower parts, as shown in Figure 2b. The warm exhalation jet is observed to entrain more surrounding air from the upper region. (b) (a) Figure 2 Flow field with constant exhalation (measurement) (a) Visualization (b) Velocity-vector (CFD) V exit Q Q S D 2 (Eq. 1) 4 3 RESULTS AND DISCUSSION Airflow pattern The supply air jet that enters the room initially forms a layer of fresh air supply along the ceiling due to the Coanda effect. The results for the simulation of the airflow patterns for Cases 1 and 2 are shown in Figure 3 and 4 for two different planes. For both Cases, it is observed that the convective boundary layer around the manikin entrains air from the lower part of the room, leading it to the breathing zone and into the buoyant plume that forms above the head. However, there is a marked difference in the airflow patterns between these two Cases especially near the ceiling (see Figure 3). Unlike the flow pattern in Case 1 (Figure 3a), the air jet in Figure 3b is observed to be flowing along the ceiling towards the opposite wall with high velocity, creating a downward airflow pattern along the opposite wall. Case 1 however, downdraft (dumping) occurs towards the seated manikin causing draught in that region. A clear difference in the airflow pattern can also be seen between the occupied zone and the upper region in the two Cases (Figures 3and 4). The velocity in the occupied zone for Case 1 is generally found to be less than 0.15 ms-1. However in the upper zone (i.e. the region of interaction of the buoyant plume above the head with the ceiling jet), higher velocities in the range of 0.15 – 0.50 ms-1 are observed. (a) (b) Figure 3 Air flow pattern after one hour of occupancy (a) Case 1 and (b) Case 2 at x = 1.3 (inlet section) (a) (b) Figure 4 Air flow pattern after one hour of occupancy(a) Case 1 and (b) Case 2 at x = 1.6 (body section) When a cold jet with a low velocity (0.31 ms-1) is supplied over a ceiling, it is possible that it will separate (a phenomenon called dumping), the jet drops into the occupied zone. As a result a stagnant region develops from the point of separation to the opposite wall as shown in Figure 3a. Therefore, not only the flow domain will be significantly distorted by the jet separation, it would further reduce the availability of fresh air in most locations in the chamber. Conversely, in the case of the higher jet inlet velocity (Figure 3b) it is observed that the jet can actually reach the opposite wall and then deflects down into the lower parts of the room. Therefore, most of the occupied zone will be provided with a sufficient fresh air. In addition, it can also be seen that no separation region appears in the middle of the ceiling. Temperature distribution The temperature profiles obtained across the side of the manikin body at breathing level were very similar for both cases. The average temperatures were between 26.0 ºC and 27.0 ºC. Close to the manikin’s upper body parts, the temperature was around 24.0 ºC. However, a significant difference in air temperature profiles was observed at the lower region of the chamber and along the ceiling plane for both cases. In Case 1 the temperatures at the lower region (i.e. in range 20.0 ºC – 21.0 ºC) are significantly higher than in Case 2 (i.e. in the range 18.0 ºC – 20.0 ºC). In general, the effect of high velocity at the inlet air supply seems to lower the temperatures in the lower region of the chamber. Thermal plume above the seated manikin Within the indoor environment, a human body is not only a heat source but also a potential source of contaminants. With low supply velocities and poor air distribution (Case 1), the mean temperature in the chamber based on the measured values was ~ 20.8 ºC. Table 2 shows that the CFD predictions of the thermal plumes above the manikin’s head are in fairly reasonable agreement with measured data. The differences observed are less than 0.5 K at both heights (i.e. 0.2 m and 0.4 m above the manikin’s head), whereas the difference between the measured data and the CFD results for the maximum velocity above the human head are even smaller. Table 2 Air velocity and temperature of the plume above the human head in the chamber: Measurement and the Simulations Cases Case 1 Parameters Temperature (ºC) Air velocity (ms-1) Case 2 Temperature (ºC) Air velocity (ms-1) Experiment Simulation Experiment Simulation Experiment Simulation Experiment Simulation Height from floor level 1.4 m 21.4 21.9 0.19 0.20 22.0 21.8 0.18 0.19 1.6 m 21.3 21.6 0.19 0.20 21.9 21.6 0.17 0.20 In Case 2, with high air supply velocity and well mixed ventilation, the average temperature in the experimental chamber was ~ 20.3 ºC. Although this temperature was slightly lower than in Case 1, the measured temperature for the thermal plumes above the human head was slightly higher. This was due to jet separation (dumping) from the ceiling for Case 1 which caused downdraught towards the centre of the chamber. However, as for Case 2, the temperature difference between the CFD results and those measured is minimal (~ 0.3 K). The predicted velocity values are also observed to be in agreement with measured data but slightly over estimated (< 0.03 ms-1 at the height of 1.6m). CO2 concentration distribution The CO2 results from the experimental tests are used to validate the results from the CFD predictions for both Cases 1 and 2. In reality, breathing of human beings is intermittent in behaviour, i.e. people hold their breath briefly between inhalation and exhalation. However, in this study only constant exhalation process was simulated (Figure 5). (a) (b) Figure 5 Contours of simulated exhaled breath from the nose of the manikin in the chamber after 1 hour duration (a) Case 1 and (b) Case 2. In Figure 5, the flow pattern of the exhaled air is visualised across the body plane at y =1.28m (i.e. at the centre of the nostrils). Although the boundary conditions of the exhalation are similar in both cases, the distributions of CO2 exhalation for the two cases are quite different. This is due to the some entrainment of the (dumped) air jet by the exhalation plume. 5 CONCLUSIONS The parameters needed to simulate the exhalation of CO2 from a human using CFD were investigated in this paper. Proper simulation of nose and mouth geometry, i.e. flow exhalation, will be needed for studying the transport of exhaled air in a room. In the two cases studied, the simulated temperature and spatial distribution of CO2 concentrations agreed with the experimental data. The predicted temperature distribution is not sensitive to the flow field because the general airflow pattern in both cases was close to well-mixed conditions with a uniformly distributed heat sources. The plume for the exhaled air was found in one case to interact with other flow phenomena in the room, such as the supply air jet, which influenced the CO2 stratification in the room. 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