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- W2153928181 abstract "We consider the non-local problem It is found that for the case of decreasing f then: (i) for there is a unique steady state which is globally asymptotically stable; (ii) for then the problem can be scaled so that in which case: (a) for λ < 8 there is a unique steady state which is globally asymptotically stable; (b) for λ = 8 there is no steady state and u is unbounded; (c) for λ > 8 there is no steady state and u blows up for all x , −1 < x , < 1. Some formal asymptotic estimates for the local behaviour of u as it blows up are obtained." @default.
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- W2153928181 date "1995-06-01" @default.
- W2153928181 modified "2023-10-17" @default.
- W2153928181 title "Thermal runaway in a non-local problem modelling Ohmic heating. Part II: General proof of blow-up and asymptotics of runaway" @default.
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- W2153928181 doi "https://doi.org/10.1017/s0956792500001807" @default.
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