Joulin, G and Liñán Martínez, Amable and Ludford, G. S. S. and Peters, N. and Schmidt-Laine, C. (1985) Flames with chain-branching/chain-breaking kinetics. Siam Journal on Applied Mathematics, 45 (3). pp. 420-434. ISSN 0036-1399
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| Item Type: | Article | ||||||||||||
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| Authors/Creators: |
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| Title: | Flames with chain-branching/chain-breaking kinetics | ||||||||||||
| Journal/Publication Title: | Siam Journal on Applied Mathematics | ||||||||||||
| Date: | June 1985 | ||||||||||||
| Volume: | 45 | ||||||||||||
| Number: | 3 | ||||||||||||
| Department: | Motopropulsión and thermofluidynamic | ||||||||||||
| Faculty: | E.T.S.I. Aeronautical (UPM) | ||||||||||||
| Creative Commons licenses: | Recognition - No derivative works - No commercial | ||||||||||||
| Item ID: | 797 | ||||||||||||
| Subjects: | Chemistry Mathematics Physics |
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Official URL: http://link.aip.org/link/?SMM/45/420/1
Abstract
A steady plane flame subject to the chain-branching/chain-breaking kinetics A plus X yields 2X, 2X plus M yields 2P plus M is considered for a certain distinguished limit of parameter values corresponding to fast recombination. Here A is the reactant, X the radical, P the product, and M a third body. The activation energy of the production step is very large, while that of the recombination step is small and taken to be zero. The object is to find the 'laminar-flame eigenvalue' DELTA , representing the burning rate, as a function of r, which is essentially the ratio of the two reaction rates. The response function DELTA (r) is described by numerical integration and by asymptotic analysis for r approaches 0, infinity .
| Item Type: | Article |
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| Uncontrolled Keywords: | MATHEMATICAL TECHNIQUES - Differential Equations; BURNING RATE; LAMINAR FLAMES; FLAME RESEARCH |
| Subjects: | Chemistry Mathematics Physics |
| Código ID: | 797 |
| Depositado Por: | Archivo Digital UPM |
| Depositado el: | 24 Dec 2007 |
| Last Modified: | 29 Jan 2010 12:27 |
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