Study on Fire Plume in Large Spaces Using Ground Heating

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Available online at www.sciencedirect.com Procedia Engineering 11 (2011) 226 232 The 5 th Conference on Performance-based Fire and Fire Protection Engineering Study on Fire Plume in Large Spaces Using Ground Heating LI Pu, CHEN Ai-pingWANG Chao * Department of Fire Engineering, Chinese People s Armed Police Academy, Langfang 065000, China Abstract As a new technology of enclosure heating developed rapidly in recent years, the grounding heating has been applied more and more extensively in the world. The movement of fire plume in large spaces using ground heating has some special characteristics, which have significant effects on the detection of early fire, evacuation and so on. In this paper, the particular movement of smoke in large spaces using grounding heating is theoretically analyzed by the Morton s integral equation. The smoke movement in a large enclosure space with 20 12 20m (high), which is with and without the ground heating separately, is simulated and comparatively studied. 2011 Published by Elsevier Ltd. Open access under CC BY-NC-ND license. Keywords: large spaces; ground heating; fire plume; early fire detection 1. Introduction The technology of grounding heating dates back to the nineteen thirties, which is comfortable, efficient and saving energy in economy. Therefore the grounding heating has been applied more and more extensively in the world. Now it is one of the most practical, safe and advanced technology [1]. At present it is widely used in large spaces, such as stadium, convention center, airports and so on. The technology of grounding heating mainly uses radiant method, heating from the floor, which reduces the invalid energy cost. In the winter and summer, there is a thermally stratified environment for application of it. The movement of fire plume in large spaces using ground heating has some special characteristics, which have significant effects on the detection of early fire, evacuation and so on, worth discussing. At present, the pioneering work of the movement of fire plume in the thermally stratified environments mainly includes study of the hot gas under ceiling through Morton s integral equation. In this case the fire plume may cases to rises and will not rise to the ceiling, which is effected by buoyancy. Nowadays theories about the environment where exists a hot gas layer on the floor are few. It is the purpose of this paper to interpret some work about it. * Corresponding author. Tel.: +86-15831650416;. E-mail address:lipu_861202@sina.com. 1877 7058 2011 Published by Elsevier Ltd. doi:10.1016/j.proeng.2011.04.651 Open access under CC BY-NC-ND license.

LI Pu et al. / Procedia Engineering 11 (2011) 226 232 227 Nomenclature Z max plume maximum height (m) B 0 thermal buoyant flux (m 4 /s 3 ) N BruntVaisälä buoyant frequency (Hz) g acceleration of gravity (ms -2 ) smoke density (kg/m 3 ) a air density (kg/m 3 ) a0 the reference air density (kg/m 3 ) Z, z vertical coordinate, plume height (m) T a T Ambient temperature (K) Axial temperature (K) 2. Theoretical Analysis 2.1. The movement of fire plume in the environment existing a hot gas layer under the ceiling For fire plumes in thermally stratified environment, having a hot gas layer under the ceiling, in 1995,Heskestad first has done experiments [2] about heptanes fire in a temperature-stratified environment in a 3.66 3.66 2.44 m high-compartment room. The results shows that the experimental maximum height needed an increment value comparing with the calculated values below the Morton theoretical plume reach. In NFPA 92B[3], for consideration of stratification, the maximum smoke rise equation, which depends on the convective heat release rate and the ambient temperature variation in the space, was derived by Morton et al. in 1956 [4] using an integral model as max 3. 8 1 4 3 4 Z = Bo N (1) where B 0 is the thermal buoyant flux(m 4 /s 3 ), N (Hz) is often described the stratified temperature as below g dρ = a N ρao dz 1 2 (2) In 2004, Jun Fang et al. [5] modified and extended the previous integral equation. The solution of the maximum height equation by them is 3.98, respectively. They defined a length-scale, and also the scales for the momentum and volume flux as below: 2 3 4 4 o 1 LN = B N M = B N, N o, 3 5 4 4 o QN = B N (3) For the case of a stably stratified ambient where the ambient density vary linearly with height, because of the initial linearly different distribution of the temperature, N is a constant, which is a linear temperature-stratified

228 LI Pu et al. / Procedia Engineering 11 (2011) 226 232 ambient. For the ambient temperature increases linearly with height, N is a positive; and for the ambient temperature decreases linearly with height, N is a negative. In the uniform ambient, N is equal to zero. From the numerical solutions of above equations, we can predict the maximum height of the plume in the environment where the ambient temperature rises from the fire source to the ceiling level. In large volume spaces with thermally stratified environment, the smoke may cease to rise, not reach the ceiling, and plume fluid moves laterally to eventually form a more or less horizontal layer in the middle of the volume as Fig.1 shows. Fig. 1.Typical experiment of a cotton wick smoke mushroom in a temperature-stratified environment 2.2. The movement of fire plume in the environment existing a hot gas layer on the floor For the case of a environment where existing a hot gas layer on the floor, there the ambient density increases linearly with height, the numerical solutions of Eq.(1)-(3) are negative. Therefore, the temperature difference between the plume and the ambient, which gives the plume buoyancy, may vanish and actually reverse sign during some region. The smoke cannot reach the ceiling in the former situation, which produces thermal barrier and spread horizontally. As shown in Fig. 2, it is assumed that there is an air environment with a certain decrease temperature gradient in a large volume space. The initial smoke temperature of the early fire is bigger than the ambient air temperature and the smoke rises due to the positive buoyant force. During the rising process, because of the entrainment of surrounding air with lower temperature, the smoke temperature decreases while the ambient air temperature increases leading to the reduction of the plume buoyancy. And during some region of height, the plume buoyancy equals zero or negative. The vertical velocity of the plume will decrease until reaching to neutral buoyancy point.if velocity becomes negative before the point, the plume fluid stops at a maximum height and moves to floor. If not, it rises to the ceiling. Fig. 2. Axial and ambient temperature in stratified environments For the case of a stably stratified ambient where the ambient density increases linearly with height, because of the initial linearly different distribution of the temperature, the smoke may spread quickly in large spaces, where it may

LI Pu et al. / Procedia Engineering 11 (2011) 226 232 229 not form a gas stratified environment, which may have significant effects on the detection of early fire, evacuation and so on. 3. Numerical simulations To obtain more information about the smoke movements in thermally stratified environments, CFD simulations were finished by adopting large eddy simulation (LES) technique. Computational fluid dynamics (CFD) is one of the excellent choices for understanding the smoke movements because of its cost effectiveness, fast turnover time, and detailed information it can provide. The computer code used for the simulation is fire dynamic simulator (FDS) developed by Building and Fire Research Laboratory (BFRL) of National Institute of Standards and Technology (NIST). FDS solves numerically a form of the Navier Stokes equations appropriate for low speed, thermally driven flow with an emphasis on smoke plume and heat transport from fires. The core algorithm is an explicit predictor corrector scheme, second-order accurate in space and time. Turbulence is treated by means of the Smagorinsky form of large eddy simulation (LES) [6]. To obtain more information about the smoke movements in thermally stratified environments, FDS simulations were finished. The simulation room was 20m long, 20m wide and 20m high where the ambient temperature is 10. It simulates the plume fluid movements in the thermally uniform and two kinds of stratified environments. The heat release rate is 30 kw, which is on the center of the floor. The simulated results shows the behavior of the smoke density with time at Z=20m. Forty-five digital thermometers were distributed in three rows and suspended in the enclosure as Fig. 3 shows. The thermometers in the middle of the enclosure were used to measure the smoke plume temperatures in the centerline, and the thermometers in the two side rows were used to measure the ambient air temperatures. Fig. 3. The simulated room with thermometer traverses in side view. For the thermally uniform environment, the ambient temperature is 10. For the case of a stably stratified ambient where the ambient temperature increases linearly with height, the highest temperature of the ambient air at the ceiling level in the enclosure is 52. The initial temperature gradients of the thermally stratified environments were set by actual measurement at different heights in summer. And for the case of a stably stratified ambient where the ambient temperature decreases linearly with height, the temperature at the ceiling level is 10 ; the temperature at the floor level is about 25, and the temperature at the height of human body level is about 18-20. The simulated mean temperatures of the plume centerline and ambient air in uniform and two kinds of stratified

230 LI Pu et al. / Procedia Engineering 11 (2011) 226 232 environments at the same moment are illustrated as Fig. 4 and 5 shows, respectively, which are agree well with analytic results. Fig. 4. Simulated temperatures in the thermally uniform environment. Fig. 5. Simulated temperatures in the thermally stratified environment: the ambient temperature increases (left) and decreases (right) with height From Fig. 4 we can see, in uniform environments, there is no crossing point for the axial smoke temperature curve and the ambient temperature curve, the smoke temperature is always bigger than the air temperature until approaching it in a short time. So, the buoyant force is always positive and the smoke can reach the ceiling soon. While in stratified temperature ambient, the axial smoke temperature curve intersects with the ambient air temperature curve, as Fig. 5 shows, the buoyant force may eventually vanish and reverse the sign during some range, and the plume may not reach to the ceiling, which is getting accordant with theoretical derivation. Moreover, in the thermally uniform environment, it can form a gas stratified environment; in the stratified environment, the smoke may cease in the middle of the height or not form a gas stratified environment, as Fig. 6 and 7 shows.

LI Pu et al. / Procedia Engineering 11 (2011) 226 232 231 Fig. 6. Simulated contour of a smoke mushroom in the thermally uniform environment Fig. 7. Simulated contour of a smoke mushroom in the thermally stratified environment: the ambient temperature increases (left) and decreases (right) with height Fig. 8 shows the behavior of the smoke density with time in the thermally uniform and stratified environments.

232 LI Pu et al. / Procedia Engineering 11 (2011) 226 232 Fig. 8.The behavior of the smoke density with time 4. Conclusions First point, from analysis, we can see that, for the case of the environment existing a hot gas layer under the ceiling, using ground heating, the smoke will spread quickly in the space, and it will not form a gas stratified environment. Second point, from simulation, we can see that the smoke will spread more quickly in this environment, and the smoke density will rise slowly at the ceiling level, which is agree well with the analysis. Third point, in the large spaces buildings using ground heating, because the special movements of the fire plume, early fire detection,evacuation and etc. can be effected, which may need Performance-based Fire Protection Design. Acknowledgements The authors should give great thanks to Professor Chen Ai-ping. Also appreciate the support of Department of Fire Engineering of Chinese People s Armed Police Academy. References [1] Wang Kaiming. Application of Ground Heating in Large Building [J]. China Science and Technology Information. 2006, 3: 99. [2] HESKESTAD G. Fire plume behavior in temperature- stratified ambient [J ]. Combustion Sci and Tech, 1995, 106 : 207-281 [3]NFPA92B, Guide for smoke management systems in malls, atria, and large areas.maryland:national Fire Protection Association,2000. [4]Morton BR, Taylor, Sir Geoffrey, Turner JS. Turbulent gravitational convection from maintained and instantaneous sources. Proc R Soc A 1956;234:1 23. [5] Fun Jun et al. Solution of Integral Equations and Experimental Analysis of Fire Smoke Plumes in Stably Linearly Thermally Stratified Environments [J]. Engineering Science. 2004, 6(4): 93 98. [6] Kevin B, McGrattan, et al. Fire dynamics simulator (Version 3) technical reference guide. NISTIR 6783, 2002 Ed.