2012
DOI: 10.1098/rsta.2011.0346
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Explosion propagation in inert porous media

Abstract: Porous media are often used in flame arresters because of the high surface area to volume ratio that is required for flame quenching. However, if the flame is not quenched, the flow obstruction within the porous media can promote explosion escalation, which is a well-known phenomenon in obstacle-laden channels. There are many parallels between explosion propagation through porous media and obstacle-laden channels. In both cases, the obstructions play a duel role. On the one hand, the obstruction enhances explo… Show more

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Cited by 33 publications
(14 citation statements)
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“…Consideration must be taken for phenomena that are influenced by the smaller scale of the experiment, e.g., in the experiment the flame and detonation wave thickness is closer to the cylinder gap spacing, and flame instabilities could be suppressed due to the small gap spacing. The phenomenon observed in the experiment can also be considered a two-dimensional representation of explosion front propagation through a porous medium [17].…”
Section: Introductionmentioning
confidence: 99%
“…Consideration must be taken for phenomena that are influenced by the smaller scale of the experiment, e.g., in the experiment the flame and detonation wave thickness is closer to the cylinder gap spacing, and flame instabilities could be suppressed due to the small gap spacing. The phenomenon observed in the experiment can also be considered a two-dimensional representation of explosion front propagation through a porous medium [17].…”
Section: Introductionmentioning
confidence: 99%
“…The results show that aluminum silicate wool is a kind of fibrous porous material with a high specific surface area. Ciccarelli 29 found that explosion in porous media transmission channels and obstacles of explosion propagation have many similarities. On the one hand, the obstacles through the early shear-driven turbulence generation mechanism and then through the lead impact shock wave reflection flame interaction enhanced the explosion propagation.…”
Section: Introductionmentioning
confidence: 99%
“…(4) Quenching in circular ducts Spalding [35] made a few assumptions about the reaction behavior and calculated a critical Peclet of 60.5 for quenching in ducts, while Zel'dovich found the critical Peclet number to be approximately 65 [28]. For porous materials the critical Peclet number seems to be in a range of ± 50% regarding the theoretical value of 60.5 [36,37]. Despite the wide range of experimentally and numerically derived Peclet numbers, the quenching diameter generally scales with a characteristic flame length scale δ L .…”
Section: Flame Quenchingmentioning
confidence: 99%