Nonstationary Theory of the Thermal Explosion for Monomolecular Exothermic Reactions

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A new approach to the consideration of the thermal explosion macrokinetic features for monomolecular reactions in homogeneous systems based on a strict accounting of burnout during the reaction process is proposed. It is established, that the qualitative changes of the phase trajectory structure (phase portrait) on the plane: heating rate-temperature determine the characteristic modes of reaction. This approach makes it possible to go beyond the Semenov theory and allows us to consider the variety of the reaction modes. From this point of view, the theory of Semenov is a special case which is valid only for reactions of zero order. The phase trajectories analyze on the parametrical plane Semenov criterion – Todes criterion gives an opportunity to define the regions of the thermal explosion degeneration, the transition regions and the region of the thermal explosion realization. With the use of such consideration, the necessary and sufficient conditions of the thermal explosion are found.

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61-77

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August 2012

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© 2012 Trans Tech Publications Ltd. All Rights Reserved

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[1] N. N. Semenov. Thermal theory of combustion and explosions. Usp. Fiz. Nauk 60 (1940) 241-250 (in Russion).

Google Scholar

[2] A.G. Merzhanov. Nonisothermal Phenomena and Processes. Elex-Km. Moscow, (2006).

Google Scholar

[3] D.A. Frank-Kamenetskii. Diffusion and Heat Transfer in Chemical Kinetics. Princeton University Press, (1955).

Google Scholar

[4] V. V. Barzykin, V. T. Gontkovskaya and A. G. Merzhanov. Theory of thermal explosion of self-accelerating reactions. Comb. Explos. Shock Waves. 1 (1965) 11-14.

DOI: 10.1007/bf01261510

Google Scholar

[5] V. Yu. Filimonov. Specific Features of Self-Heating in Systems with a Logarithmic Law of Deceleration. Comb. Explos. Shock Waves. 46 (2010) 541-548.

DOI: 10.1007/s10573-010-0071-z

Google Scholar

[6] A. G. Strunina, V. T. Gontkovskaya and A. G. Merzhanov. Laws of thermal explosion III. Temperature field and transition from auto-ignition to ignition 1(1965) 20-22.

DOI: 10.1007/bf00760209

Google Scholar

[7] V. T. Gontkovskaya, A. V. Gorodetskov, A. N. Peregudov, and V. V. Barzykin, Features of thermal explosion in systems with strong self-retardation. Comb. Explos. Shock Waves. 32 (1996) 424-426.

DOI: 10.1007/bf01998491

Google Scholar

[8] R.S., Burkina, E.G. Rogacheva. Characteristics of thermal explosion in a porous layer with diffusion of a gaseous reactant. Comb. Explos. Shock Waves. 32 (1996) 204-210.

DOI: 10.1007/bf02097091

Google Scholar

[9] A. P. Aldushin. Thermal explosion and combustion waves. Comb. Explos. Shock Waves. 23 (1987) 338-341.

DOI: 10.1007/bf00748796

Google Scholar