Fire modeling of pitched roof combustion
DOI:
https://doi.org/10.33408/2519-237X.2026.10-1.5Keywords:
fire separation distance, roof combustion, numerical modeling, heat and mass transfer, heat flux density, computational fluid and gas dynamicsAbstract
Purpose. To develop a physico-mathematical model and to determine the regularities of thermal and gas-dynamic interaction during the combustion of pitched roofs made of combustible building materials using computational fluid and gas dynamics methods. The processes of convective and radiative heat flux formation are to be considered in order to further refine the geometric parameters of the radiating surface and to assess the thermal impact on adjacent buildings and structures.
Methods. Numerical simulation of pitched roof combustion in ANSYS Fluent 2022 R2. The calculations were made using the SST k–ω turbulence model, a turbulent combustion model incorporating the eddy dissipation model, the discrete ordinates method for radiative heat transfer, a pyrolysis model for roofing materials, and a single-step soot formation model. Boundary conditions were specified based on previously conducted experimental studies.
Findings. Spatial-temporal distributions of temperature fields and heat flux intensities during pitched roof combustion were obtained. Based on the results of numerical simulations performed in the ANSYS Fluent software environment, it was established that during roof combustion, at a distance of 1 m horizontally and 1 m vertically from the gable and the roof slope, the temperature values range from 530 to 590 K, while the heat flux density varies from 4.5 to 8.0 kW/m². The obtained data are in good agreement with the results of experimental studies, confirming the validity of the model. The processes of pyrolysis, turbulent combustion, radiative heat transfer, and soot formation in the modeling of pitched roof combustion were comprehensively investigated.
Application field of research. Determination of fire separation distances between buildings with roofs made of combustible materials. The obtained data can be used to improve engineering methodologies and fire safety regulatory documents and are also of practical interest to engineering organizations, design institutes, personnel of the MES, research and educational institutions.
References
Pastukhov S.M., Chornyy A.D., Teteryukov A.V. Inzhenernaya metodika opredeleniya protivo-pozharnykh razryvov mezhdu zdaniyami s dvuskatnymi kryshami vypolnennymi iz goryuchikh materialov [Engineering method for determining fire safety spacing between buildings with gable roofs made of combustible materials]. Journal of Civil Protection, 2025. Vol. 9, No. 2. Pp. 139–154. (rus). DOI: https://doi.org/10.33408/2519-237X.2025.9-2.139. EDN: https://elibrary.ru/ATFSVQ.
Roytman M.Ya. Protivopozharnoe normirovanie v stroitel'stve [Fire safety regulation in construction]. Moscow: Stroyizdat, 1985. 590 p. (rus).
Grushevskiy B.V., Yakovlev A.I., Krivosheev I.N., Shurin E.T., Klimushin N.G. Pozharnaya profilaktika v stroitel'stve [Fire prevention in construction]: textbook. Ed. by V.F. Kudalenkin. Moscow: Glavmosstroy, 1985. 454 p. (rus)
Chitty R. External fire spread: building separation and boundary distances: Report BR 187. 2nd ed. Garston, Watford: Building Research Establishment, 2014. 68 p. ISBN 9781848063198.
Drysdale D. An introduction to fire dynamics. Chichester: University of Edinburgh, 1999. 470 p. ISBN 0471972908.
Karlsson B., Quintiere J.G. Enclosure fire dynamics. Boca Raton: CRC Press, 2000. 316 p. ISBN 0849313007.
Carlsson E. External fire spread to adjoining buildings – A review of fire safety design guidance and related research. Lund: Department of Fire Safety Engineering Lund University, 1999. 125 p.
Zaytsev V.V. Protivopozharnye rasstoyaniya mezhdu avtotransportnymi sredstvami na otkrytykh prostranstvakh [Fire safety distances between vehicles in open spaces]: PhD tech. sci. diss.: 05.26.03. State Fire Academy of EMERCOM of Russia. Moscow, 2006. 122 p. (rus)
Khabibulin R.Sh. Ustoichivost' k vozdeistviyu teplovykh potokov pozhara gorizontal'nykh rezervuarov s nefteproduktom [Resistance to fire heat flux impact of horizontal reservoirs with petroleum products]: PhD tech. sci. diss.: 05.26.03. State Fire Academy of EMERCOM of Russia. Moscow, 2010. 162 p. (rus).
Mironenko R.V. Ogranichenie rasprostraneniya pozhara cherez mnogosvetnye pomeshcheniya po zdaniyam torgovo-razvlekatel'nykh tsentrov [Limiting fire spread through multi-light spaces in shopping and entertainment center buildings]: PhD tech. sci. diss.: 05.26.03. State Fire Academy of EMERCOM of Russia. Moscow, 2017. 145 p. (rus)
Goman P.N. Vosplamenyaemost' nazemnogo goryuchego materiala khvoinykh nasazhdeniy pri vozdeystvii teplovogo izlucheniya lesnogo pozhara [Inflammability of ground combustible material in coniferous plantations under the influence of thermal radiation from a forest fire]: PhD tech. sci. diss.: 05.26.03. Institute for Command Engineers of the MES of the Republic of Belarus. Minsk, 2013. 163 p. (rus).
Pastukhov S.M., Teteryukov A.V. Metodika provedeniya eksperimental'nykh issledovaniy po opredeleniyu geometricheskikh parametrov plameni pri gorenii krovel'nykh materialov [The method of experimental researches to determine the geometric parameters of the flame during combustion of roofing materials]. Journal of Civil Protection, 2018. Vol. 2, No. 2. Pp. 176–185. (rus). DOI: https://doi.org/10.33408/2519-237X.2018.2-2.176. EDN: https://elibrary.ru/XPAXID.
Pastukhov S.M., Platonov A.S., Teteryukov A.V., Drobysh A.S. Matematicheskaya model' opredeleniya uglovogo koeffitsienta obluchennosti pri raschete protivopozharnykh razryvov mezhdu zdaniyami s dvuskatnymi kryshami vypolnennymi iz goryuchikh materialov [Mathematical model for determining the configuration factor when calculating fire risks between buildings with double roofs made of combustible materials]. Journal of Civil Protection, 2021. Vol. 5, No. 1. Pp. 93–103. (rus). DOI: https://doi.org/10.33408/2519-237X.2021.5-1.93. EDN: https://elibrary.ru/DBRUSN.
Pastukhov S.M., Platonov A.S., Teteryukov A.V., Drobysh A.S. Matematicheskaya model' opredeleniya uglovogo koeffitsienta obluchennosti dlya rascheta plotnosti teplovogo potoka, prikhodyashchego ot izluchatelya ploskoy formy [Mathematical model for determining the angular irradition coefficient for calculating the heat flux density coming from a plane-shaped emitter]. Journal of Civil Protection, 2025. Vol. 9, No. 1. Pp. 5–20. (rus). DOI: https://doi.org/10.33408/2519-237X.2024.9-1.5. EDN: https://elibrary.ru/DIVTKW.
Pastukhov S.M., Zhamoydik S.M., Teteryukov A.V. Analiz podkhodov po otsenke minimal'no dopustimykh rasstoyaniy mezhdu zdaniyami pri vozdeystvii pozhara [Analysis approaches for the assessment minimum distance between the buildings at the case of fire exposure]. Vestnik Komandno-inzhenernogo instituta MChS Respubliki Belarus', 2014. No. 2 (20). Pp. 23–31. (rus). EDN: https://elibrary.ru/SWENLV.
Field modeling approach. Computational fluid dynamics in fire engineering: Theory, modelling and practice. Edited by: Guan Heng Yeoh, Kwok Kit Yuen. Butterworth-Heinemann, 2009. Chapter 2. Pp. 29–133. DOI: https://doi.org/10.1016/B978-0-7506-8589-4.00002-8.
Ryzhov A.M., Khasanov I.R., Karpov A.V., Volkov A.V., Litskevich V.V., Dekterev A.A. Primenenie polevogo metoda matematicheskogo modelirovaniya pozharov v pomeshcheniyakh [Application of the field method of mathematical modeling of indoor fires]: methodological recommendations. Moscow: FGBU VNIIPO of EMERCOM of Russia, 2003. 35 p. (rus).
Cameron A., Asimakopoulou E. Radiative heat transfer methodologies from compartment fires to adjacent walls: A numerical investigation. Journal of Physics: Conference Series, 2024. Vol. 2885. Article 012027. 6 p. DOI: https://doi.org/10.1088/1742-6596/2885/1/012027.
Pesic D., Zigar D., Raos M., Anghel I. Simulation of fire spread between residential buildings regarding safe separation distance. Technical gazette, 2017. Vol. 24, No. 4. Pp. 1137–1145. DOI: https://doi.org/10.17559/TV-20150923233514.
Menter F.R. Two-equation eddy-viscosity turbulence models for engineering applications. American Institute of Aeronautics and Astronautics Journal (AIAA Journal), 1994. Vol. 32, No. 8. Pp. 1598–1605. DOI: https://doi.org/10.2514/3.12149.
Snegirev A.Yu. Modelirovanie teplomassoobmena i goreniya pri pozhare [Modeling of heat and mass transfer and combustion in fire]: Grand PhD tech. sci. diss.: 01.04.14. Academy of Civil Aviation. Saint-Petersburg, 2004. 271 p. (rus)
Magnussen B.F., Hjertager B.H., Olsen J.G., Bhaduri D. Effects of turbulent structure and local concentrations on soot formation and combustion in C2H2 diffusion flames. Symposium (International) on Combustion, 1979. Vol. 17, No. 1. Pp. 1383–1393. DOI: https://doi.org/10.1016/S0082-0784(79)80130-7.
Fiveland W.A. Discrete-ordinates solutions of the radiative transport equation for rectangular enclosures. ASME Journal of Heat and Mass Transfer, 1984. Vol. 106, No. 4. Pp. 699–706. DOI: https://doi.org/10.1115/1.3246741.
Additional considerations in field modeling. Computational fluid dynamics in fire engineering: Theory, modelling and practice. Edited by: Guan Heng Yeoh, Kwok Kit Yuen. Butterworth-Heinemann, 2009. Chapter 3. Pp. 135–266. DOI: https://doi.org/10.1016/B978-0-7506-8589-4.00003-X.
Parsa V., Santiago A., Laim L. Computational fluid dynamics of compartment fires: A review of methods and applications. Applied Sciences, 2025. Vol. 15, No. 5. Article 2342. DOI: https://doi.org/10.3390/app15052342.
Fletcher D.F., Kent J.H., Apte V.B., Green A.R. Numerical simulation of smoke movement from a pool fire in a ventilated tunnel. Fire Safety Journal, 1994. Vol. 23, No. 3. Pp. 305–325. DOI: https://doi.org/10.1016/0379-7112(94)90033-7.
Further considerations in field modeling. Computational fluid dynamics in fire engineering: Theory, modelling and practice. Edited by: Guan Heng Yeoh, Kwok Kit Yuen. Butterworth-Heinemann, 2009. Chapter 4. Pp. 267–365. DOI: https://doi.org/10.1016/B978-0-7506-8589-4.00004-1.
Di Blasi C. Modeling chemical and physical processes of wood and biomass pyrolysis. Progress in Energy and Combustion Science, 2008. Vol. 34, No. 1. Pp. 47–90. DOI: https://doi.org/10.1016/j.pecs.2006.12.001.
Kung H.C. A mathematical model of wood pyrolysis. Combustion and Flame, 1972. Vol. 18, No. 2. Pp. 185–195. DOI: https://doi.org/10.1016/S0010-2180(72)80134-2.
Esin V.M., Kalmykov S.P., Panov M.V. [et al.]. Pozharnaya bezopasnost' v stroitel'stve [Fire safety in construction]: textbook in 2 parts. Moscow: State Fire Academy of EMERCOM of Russia, 2013. Part 1. Pozharnaya bezopasnost' sistem otopleniya i ventilyatsii [Fire safety of heating and ventilation systems]. 275 p. (rus)
Published
How to Cite
License
Copyright (c) 2026 Palevoda I.I., Chorny A.D., Teteryukov A.V.

This work is licensed under a Creative Commons Attribution-NonCommercial 4.0 International License.














