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   <subfield code="a">Free convection stagnation point boundary layers driven by catalytic surface reactions: II times to ignition</subfield>
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   <subfield code="c">[M. Chaudhary, J. Merkin]</subfield>
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   <subfield code="a">The steady states of a combustion model, derived in a previous paper, were shown to have critical points (turning points in the bifurcation diagram) for certain ranges of parameter values. Here attention is fixed on the heat release parameter λ and the time evolution for the solution for values of λ just above its critical value 403-1 is discussed. It is shown that the solution develops a three-stage structure, with the solution both approaching and leaving the critical point on a relatively short time scale. However, the majority of the time is spent in moving slowly past the critical point, on an 403-2 time scale. The solution finally attains its values on the upper solution branch, except in the special case of the exponential approximation and when reactant consumption is neglected. Here the temperature develops a singularity at a finite time t B, of O(log(t B −t)), though the fluid velocity remains finite at t B.</subfield>
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