The differential diffusion effect of the intermediate species on the stability of premixed flames propagating in microchannels

Daniel Fernández-GalisteoDepartment of Energy, Centro de Investigaciones Energéticas, Medioambientales y Tecnológicas (CIEMAT), Avda. Complutense 40, 28040Madrid, SpainCorrespondence[email protected]
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Carmen JiménezDepartment of Energy, Centro de Investigaciones Energéticas, Medioambientales y Tecnológicas (CIEMAT), Avda. Complutense 40, 28040Madrid, SpainView further author information

Mario Sánchez-SanzDepartamento Ingeniería Térmica y de Fluidos, Universidad Carlos III de Madrid, 28911, Leganés, SpainView further author information

Vadim N. KurdyumovDepartment of Energy, Centro de Investigaciones Energéticas, Medioambientales y Tecnológicas (CIEMAT), Avda. Complutense 40, 28040Madrid, SpainView further author information

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Animation 2: Time evolution of the isocontours of Z for the case LeF = 4, LeZ 550 = 1, q = 0.9, and m = 2. This corresponds to the case marked with an upside down triangle symbol in Figure 10 of the article.

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Animation 1: Time evolution of the isocontours of Z for the case LeF = 4, LeZ = 1, q = 0.9, and m = −1.2. This corresponds to the case marked with an upright triangle symbol in Figure 10 of the article.

Download Microsoft Video (AVI) (502.9 KB)

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The differential diffusion effect of the intermediate species on the stability of premixed flames propagating in microchannels

Animation 2: Time evolution of the isocontours of Z for the case LeF = 4, LeZ 550 = 1, q = 0.9, and m = 2. This corresponds to the case marked with an upside down triangle symbol in Figure 10 of the article.

Animation 1: Time evolution of the isocontours of Z for the case LeF = 4, LeZ = 1, q = 0.9, and m = −1.2. This corresponds to the case marked with an upright triangle symbol in Figure 10 of the article.

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The differential diffusion effect of the intermediate species on the stability of premixed flames propagating in microchannels

Animation 2: Time evolution of the isocontours of Z for the case LeF = 4, LeZ 550 = 1, q = 0.9, and m = 2. This corresponds to the case marked with an upside down triangle symbol in Figure 10 of the article.

Animation 1: Time evolution of the isocontours of Z for the case LeF = 4, LeZ = 1, q = 0.9, and m = −1.2. This corresponds to the case marked with an upright triangle symbol in Figure 10 of the article.

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